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      <author>Giomar Leon Gutierrez</author>
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          <p style="font-weight: bold;">Diseño Muro Estructural a Cortante</p>
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</raw>
      </picture>
    </region>
    <region top="396" color="#000000">
      <area collapsed="true" />
      <region left="54" top="414" width="296" height="195" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">Varillas</e>
            <e type="operand" style="string">Id</e>
            <e type="operand" style="string">diámetro</e>
            <e type="operand" style="string">área</e>
            <e type="operand" style="string">#3</e>
            <e type="operand">3</e>
            <e type="operand">8</e>
            <e type="operator" args="2">/</e>
            <e type="operand" style="unit">in</e>
            <e type="operator" args="2">*</e>
            <e type="operand">0.71</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="operand" style="string">#4</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="operator" args="2">/</e>
            <e type="operand" style="unit">in</e>
            <e type="operator" args="2">*</e>
            <e type="operand">1.27</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="operand" style="string">#5</e>
            <e type="operand">5</e>
            <e type="operand">8</e>
            <e type="operator" args="2">/</e>
            <e type="operand" style="unit">in</e>
            <e type="operator" args="2">*</e>
            <e type="operand">1.98</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="operand" style="string">#6</e>
            <e type="operand">3</e>
            <e type="operand">4</e>
            <e type="operator" args="2">/</e>
            <e type="operand" style="unit">in</e>
            <e type="operator" args="2">*</e>
            <e type="operand">2.85</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="operand" style="string">#8</e>
            <e type="operand">1</e>
            <e type="operand" style="unit">in</e>
            <e type="operator" args="2">*</e>
            <e type="operand">5.07</e>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
            <e type="operator" args="2">*</e>
            <e type="operand">6</e>
            <e type="operand">3</e>
            <e type="function" args="20">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="513" top="450" width="93" height="45" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">capas</e>
            <e type="operand">1</e>
            <e type="operand">2</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="630" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="45" top="657" width="210" height="38" color="#000000" fontSize="10" showInputData="false">
      <comboboxlist input="Varillas" inputColumn="1" selected="4" output="Row" outputColumn="3" layout="DropDownList" items="5" firstItem="1" font="Courier New, 10pt" optimization="numeric" decimalPlaces="15" exponentialThreshold="15" significantFigures="0" fractions="decimal" trailingZeros="false" overrideDP="true">
        <ul>
          <li>"Id"</li>
          <li>"\0023\3"</li>
          <li>"\0023\4"</li>
          <li>"\0023\5"</li>
          <li>"\0023\6"</li>
          <li>"\0023\8"</li>
        </ul>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Diámetro de acero longitudinal (Asl)</p>
          </content>
        </description>
        <input>
          <e type="operand">AL</e>
        </input>
      </comboboxlist>
    </region>
    <region left="360" top="657" width="210" height="38" color="#000000" fontSize="10" showInputData="false">
      <comboboxlist input="Varillas" inputColumn="1" selected="2" output="Row" outputColumn="3" layout="DropDownList" items="5" firstItem="1" font="Courier New, 10pt" optimization="numeric" decimalPlaces="15" exponentialThreshold="15" significantFigures="0" fractions="decimal" trailingZeros="false" overrideDP="true">
        <ul>
          <li>"Id"</li>
          <li>"\0023\3"</li>
          <li>"\0023\4"</li>
          <li>"\0023\5"</li>
          <li>"\0023\6"</li>
          <li>"\0023\8"</li>
        </ul>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Diámetro de acero transversal (Ast)</p>
          </content>
        </description>
        <input>
          <e type="operand">AA</e>
        </input>
      </comboboxlist>
    </region>
    <region left="45" top="720" width="210" height="38" color="#000000" fontSize="10" showInputData="false">
      <comboboxlist input="capas" inputColumn="1" selected="2" output="Default" outputColumn="2" layout="DropDownList" items="5" firstItem="0" font="Courier New, 10pt" optimization="numeric" decimalPlaces="15" exponentialThreshold="15" significantFigures="0" fractions="decimal" trailingZeros="false" overrideDP="true">
        <ul>
          <li>1</li>
          <li>2</li>
        </ul>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Número de capa de refuerzo </p>
          </content>
        </description>
        <input>
          <e type="operand">n.capas</e>
        </input>
      </comboboxlist>
    </region>
    <region left="27" top="801" width="300" height="51" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Esfuerzo de fluiencia del acero: \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="184" top="0" width="111" height="50" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">f.y</e>
                <e type="operand">4200</e>
                <e type="operand" style="unit">kgf</e>
                <e type="operand" style="unit">cm</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>
        </regions>
      </text>
    </region>
    <region left="360" top="801" width="367" height="51" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Esfuerzo de fluiencia del acero trasnversal: \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="245" top="0" width="117" height="50" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">f.yt</e>
                <e type="operand">4200</e>
                <e type="operand" style="unit">kgf</e>
                <e type="operand" style="unit">cm</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>
        </regions>
      </text>
    </region>
    <region left="27" top="846" width="380" height="51" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Esfuerzo máximo a compresión  del concreto : \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="264" top="0" width="111" height="50" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">f'.c</e>
                <e type="operand">250</e>
                <e type="operand" style="unit">kgf</e>
                <e type="operand" style="unit">cm</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>
        </regions>
      </text>
    </region>
    <region left="27" top="882" width="552" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="552" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Número de pisos de edificación : \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="191" top="0" width="52" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">n.p</e>
                <e type="operand">3</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="27" top="918" width="168" height="25" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Altura de muro \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="97" top="0" width="66" height="24" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Hw</e>
                <e type="operand">9</e>
                <e type="operand" style="unit">m</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="405" top="945" width="333" height="46" color="#0080ff" bgColor="#ffff00" fontSize="10">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="color: #ff0000; background-color: #ffff00;">
            <span style="color: #0080ff; background-color: #ffff00;">Para escribir subindice solo colocar punto "." después de la variable:</span> \[REGION[f35f05ea91de49b19f465658dff7f885]]\</p>
        </content>
        <regions>
          <region id="f35f05ea91de49b19f465658dff7f885" left="52" top="15" width="97" height="30" color="#ff0000" bgColor="#ffff00" fontSize="10">
            <math>
              <input>
                <e type="operand">asd.mfg</e>
                <e type="operand">500</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="27" top="954" width="191" height="25" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Longirtud de muro: \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="120" top="0" width="66" height="24" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Lw</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>
        </regions>
      </text>
    </region>
    <region left="27" top="981" width="204" height="25" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Espesor de muro: \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="109" top="0" width="90" height="24" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Ew</e>
                <e type="operand">0.35</e>
                <e type="operand" style="unit">m</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="27" top="1008" width="325" height="25" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Diámetro de varilla longitudnial (vertical) : \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="246" top="0" width="74" height="24" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">ϕ</e>
                <e type="operand">16</e>
                <e type="operand" style="unit">mm</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="27" top="1035" width="316" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Espaciamiento de varilla longitudinal : \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="222" top="0" width="89" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">s.l</e>
                <e type="operand">0.30</e>
                <e type="operand" style="unit">m</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="27" top="1062" width="282" height="25" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>♦ Recubrimiento al centro de la barra : \[REGION[af9612c9eebf469eb175142a3d97860e]]\</p>
        </content>
        <regions>
          <region id="af9612c9eebf469eb175142a3d97860e" left="211" top="0" width="66" height="24" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">r</e>
                <e type="operand">5</e>
                <e type="operand" style="unit">cm</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="18" top="1107" width="235" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">Esfuerzos y desplazamiento en el muro</p>
        </content>
      </text>
    </region>
    <region left="450" top="1134" width="124" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">V.u</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="operand">50</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="594" top="1134" width="124" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">V.u</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
          <e type="operand">30</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="1143" width="73" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold;">♦ 1er nivel</p>
        </content>
      </text>
    </region>
    <region left="306" top="1143" width="124" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">V.u</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operand">60</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="1170" width="272" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="272" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Cortante en 1er  nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="125" top="0" width="127" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Vu.p1</e>
                <e type="operand">60</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="36" top="1197" width="301" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="301" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Momento en 1er  nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="130" top="0" width="147" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Mu.p1</e>
                <e type="operand">420</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">m</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="36" top="1224" width="301" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="301" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Axial en 1er  nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="108" top="0" width="135" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Pu.p1</e>
                <e type="operand">225</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="333" top="1224" width="132" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.u</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operand">225</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="1251" width="319" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="319" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Desplazamiento en 1er nivel \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="157" top="0" width="103" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">δu.p1</e>
                <e type="operand">1.1</e>
                <e type="operand" style="unit">mm</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="36" top="1287" width="76" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold;">♦ 2do nivel</p>
        </content>
      </text>
    </region>
    <region left="387" top="1287" width="73" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold;">♦ 3er nivel</p>
        </content>
      </text>
    </region>
    <region left="45" top="1314" width="272" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="272" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Cortante en 2do  nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="128" top="0" width="127" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Vu.p2</e>
                <e type="operand">50</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="396" top="1314" width="272" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="272" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Cortante en 3er  nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="125" top="0" width="127" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Vu.p3</e>
                <e type="operand">30</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="45" top="1341" width="301" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="301" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Momento en 2do  nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="133" top="0" width="147" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Mu.p2</e>
                <e type="operand">240</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">m</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="396" top="1341" width="301" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="301" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Momento en 3er  nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="130" top="0" width="139" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Mu.p3</e>
                <e type="operand">90</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operand" style="unit">m</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="36" top="1368" width="301" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="301" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Axial en 2do  nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="111" top="0" width="135" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Pu.p2</e>
                <e type="operand">125</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="396" top="1368" width="301" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="301" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Axial en 3re nivel: \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="105" top="0" width="127" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Pu.p3</e>
                <e type="operand">50</e>
                <e type="operand" style="unit">tonnef</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="45" top="1395" width="319" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="319" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Desplazamiento en 2do nivel \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="160" top="0" width="103" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">δu.p2</e>
                <e type="operand">3.2</e>
                <e type="operand" style="unit">mm</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="396" top="1395" width="319" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="319" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Desplazamiento en 3er nivel \[REGION[026d1a8a68a04f6ea9058f113c406f66]]\</p>
        </content>
        <regions>
          <region id="026d1a8a68a04f6ea9058f113c406f66" left="157" top="0" width="103" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">δu.p3</e>
                <e type="operand">6.0</e>
                <e type="operand" style="unit">mm</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">:</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="162" top="1431" width="132" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.u</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="operand">125</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="423" top="1431" width="124" height="39" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">P.u</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
          <e type="operand">50</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="0" top="1467" width="740" height="66" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="734" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>
            <span style="text-decoration: underline; font-weight: bold;">1) FUERZA CORTANTE EN EL PLANO DEL MURO </span>
            <span style="text-decoration: underline;">
              <br />
              <br />
            </span>
            <span style="font-weight: bold;">De acuerdo a ACI318 - 19 (11.5.4.2) :</span> \[REGION[3901e0315b3641c393613b0c06dce5ac]]\  en cualquier sección horizontal no debe exceder a \[REGION[78afbc313cd947b89e8c07b54529b084]]\.</p>
        </content>
        <regions>
          <region id="3901e0315b3641c393613b0c06dce5ac" left="263" top="35" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">V.n</e>
              </input>
            </math>
          </region>
          <region id="78afbc313cd947b89e8c07b54529b084" left="619" top="33" width="112" height="32" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">2.1</e>
                <e type="operand">f'.c</e>
                <e type="function" args="1">sqrt</e>
                <e type="operator" args="2">*</e>
                <e type="operand">A.cv</e>
                <e type="operator" args="2">*</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="198" top="1530" width="152" height="32" color="#000000" fontSize="10" showInputData="false">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>ACI318 - 19 (11.5.4.2)</p>
          </content>
        </description>
        <input>
          <e type="operand">2.12</e>
          <e type="operand">f'.c</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.n</e>
          <e type="operator" args="2">≥</e>
        </input>
      </math>
    </region>
    <region left="198" top="1566" width="66" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Diseño por resistencia:</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">V.u</e>
          <e type="operator" args="2">≥</e>
        </input>
      </math>
    </region>
    <region left="180" top="1602" width="171" height="32" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Entonces se debe cumplir:</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕ</e>
          <e type="operand">2.12</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f'.c</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operand">V.u</e>
          <e type="operator" args="2">≥</e>
        </input>
      </math>
    </region>
    <region left="9" top="1656" width="516" height="24" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">1.1) Cortante máxima que soporta el muro por aplastamiento en el alma</p>
        </content>
      </text>
    </region>
    <region top="1683" color="#000000">
      <area collapsed="true" />
      <region left="261" top="1701" width="251" height="45" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">factor.corte</e>
            <e type="operand" style="string">Ordinario</e>
            <e type="operand">0.75</e>
            <e type="operand" style="string">Especial</e>
            <e type="operand">0.60</e>
            <e type="operand">2</e>
            <e type="operand">2</e>
            <e type="function" args="6">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="1746" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="18" top="1773" width="182" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng" width="171">
          <content>
            <p>Área de corte del muro:</p>
          </content>
        </description>
        <input>
          <e type="operand">A.cv</e>
          <e type="operand">Ew</e>
          <e type="operand">Lw</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="symbolic">
          <e type="operand">10500</e>
        </result>
      </math>
    </region>
    <region left="450" top="1782" width="210" height="38" color="#000000" fontSize="10" showInputData="false">
      <comboboxlist input="factor.corte" inputColumn="1" selected="1" output="Element" outputColumn="2" layout="DropDownList" items="5" firstItem="0" font="Courier New, 10pt" optimization="numeric" decimalPlaces="15" exponentialThreshold="15" significantFigures="0" fractions="decimal" trailingZeros="false" overrideDP="true">
        <ul>
          <li>"Ordinario"</li>
          <li>"Especial"</li>
        </ul>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Tipo de Muro</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕ</e>
        </input>
      </comboboxlist>
    </region>
    <region left="18" top="1836" width="68" height="24" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Factor de minoración para revisión<br />por corte (Tipo de muro)</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕ</e>
        </input>
        <result action="numeric">
          <e type="operand">0.75</e>
        </result>
      </math>
    </region>
    <region left="18" top="1899" width="345" height="52" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cortante máxima que soporta el muro :</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.max</e>
          <e type="operand">ϕ</e>
          <e type="operand">2.12</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f'.c</e>
          <e type="operand" style="unit">kgf</e>
          <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">263.97</e>
        </result>
      </math>
    </region>
    <region left="9" top="1971" width="552" height="24" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">1.2) Cortante máxima que soporta el muro y cortante requerida en cada nivel</p>
        </content>
      </text>
    </region>
    <region top="1998" color="#000000">
      <area collapsed="true" />
      <region left="45" top="2025" width="858" height="165" color="#000000" fontSize="10" showInputData="false">
        <math optimize="2">
          <input>
            <e type="operand">i</e>
            <e type="function" args="1">Cond</e>
            <e type="operand">ϕV.max</e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">≥</e>
            <e type="operand" style="string">Cumple:    ϕVn ≡ </e>
            <e type="operand">ϕV.max</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf  ≥  Vu ≡ </e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf</e>
            <e type="function" args="5">concat</e>
            <e type="operand" style="string">No cumple:    ϕVn ≡ </e>
            <e type="operand">ϕV.max</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf  &lt;  Vu ≡ </e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf</e>
            <e type="function" args="5">concat</e>
            <e type="function" args="3">if</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="2187" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="27" top="2214" width="121" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cortante requerida (Vu) en 1er nivel: </p>
          </content>
        </description>
        <input>
          <e type="operand">V.u</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">60</e>
        </result>
      </math>
    </region>
    <region left="135" top="2259" width="467" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">1</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 263.97tonf  ≥  Vu ≡ 60.00tonf</e>
        </result>
      </math>
    </region>
    <region left="27" top="2313" width="121" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cortante requerida (Vu) en 2do nivel: </p>
          </content>
        </description>
        <input>
          <e type="operand">V.u</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">50</e>
        </result>
      </math>
    </region>
    <region left="144" top="2349" width="467" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">2</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 263.97tonf  ≥  Vu ≡ 50.00tonf</e>
        </result>
      </math>
    </region>
    <region left="27" top="2403" width="121" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cortante requerida (Vu) en 3er nivel: </p>
          </content>
        </description>
        <input>
          <e type="operand">V.u</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">30</e>
        </result>
      </math>
    </region>
    <region left="144" top="2439" width="467" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">3</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 263.97tonf  ≥  Vu ≡ 30.00tonf</e>
        </result>
      </math>
    </region>
    <region left="9" top="2637" width="734" height="132" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="734" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>
            <span style="text-decoration: underline; font-weight: bold;">2) FUERZA CORTANTE DE DISEÑO</span>
            <span style="text-decoration: underline;"> \[REGION[0cd45cbb93694ed2b093e91973e25276]]\<br /><br /></span>
            <span style="font-weight: normal;">Para un </span>
            <span style="font-weight: bold; font-style: italic;">Diseño Sísmico,</span>
            <span style="font-weight: normal;"> se deberá cumplir la condición de </span>
            <span style="font-weight: bold; font-style: italic;">Muro Especial , </span>
            <span style="font-weight: normal; font-style: normal;">por lo que el muro tiene que resistir la cortante de diseño \[REGION[2818a1ff0ae9425baac1c5e7a369c8e1]]\.</span>
            <span style="font-weight: normal;">
              <br />
            </span>
            <span style="font-weight: bold;">De acuerdo a ACI318 - 19 (18.10.3.1)</span>
            <span style="font-weight: normal;"> :</span> La fuerza cortante de diseño \[REGION[a1a616faf8bb484da367b2b5d53171d2]]\ se debe calcular por medio de  <br />                                                                 \[REGION[afeb3d6528d0406194031d5a3fcb3705]]\ ≤ \[REGION[b7dfcbe5c60240128815573c04e0da21]]\</p>
        </content>
        <regions>
          <region id="0cd45cbb93694ed2b093e91973e25276" left="248" top="0" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">V.e</e>
              </input>
            </math>
          </region>
          <region id="2818a1ff0ae9425baac1c5e7a369c8e1" left="192" top="55" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">V.e</e>
              </input>
            </math>
          </region>
          <region id="a1a616faf8bb484da367b2b5d53171d2" left="460" top="78" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">V.e</e>
              </input>
            </math>
          </region>
          <region id="afeb3d6528d0406194031d5a3fcb3705" left="279" top="101" width="109" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">V.e</e>
                <e type="operand">Ω.v</e>
                <e type="operand">ω.v</e>
                <e type="operator" args="2">*</e>
                <e type="operand">V.u</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">≡</e>
              </input>
            </math>
          </region>
          <region id="b7dfcbe5c60240128815573c04e0da21" left="397" top="101" width="43" height="30" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">3</e>
                <e type="operand">V.n</e>
                <e type="operator" args="2">*</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="225" top="2781" width="66" height="30" color="#000000" fontSize="10">
      <math optimize="2">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Se debe cumplir</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">V.e</e>
          <e type="operator" args="2">≥</e>
        </input>
      </math>
    </region>
    <region left="9" top="2835" width="123" height="32" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Donde la cortante amplificada está dada por:</p>
          </content>
        </description>
        <input>
          <e type="operand">V.e</e>
          <e type="operand">Ω.v</e>
          <e type="operand">ω.v</e>
          <e type="operator" args="2">*</e>
          <e type="bracket">(</e>
          <e type="operand">V.u</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="9" top="2880" width="593" height="24" color="#000000" bgColor="#ffdfdf" fontSize="10">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="font-weight: bold; font-style: italic; background-color: #ffdfdf;">Nota: Para el presente muro, la zona crítica está ubicada en la base del 1er nivel:</p>
        </content>
      </text>
    </region>
    <region left="18" top="2925" width="252" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">2.1) Factor de sobreresistencia \[REGION[7514f5d48b124ed6a6f4dba91d71a562]]\</p>
        </content>
        <regions>
          <region id="7514f5d48b124ed6a6f4dba91d71a562" left="221" top="0" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">Ω.v</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="351" top="2925" width="408" height="278" color="#000000">
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</raw>
      </picture>
    </region>
    <region left="18" top="2961" width="133" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Carga axial última, en la zona crítica</p>
          </content>
        </description>
        <input>
          <e type="operand">Pu.p1</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">225</e>
        </result>
      </math>
    </region>
    <region left="18" top="3024" width="139" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Momento probable en la sección crítica</p>
          </content>
        </description>
        <input>
          <e type="operand">M.pr</e>
          <e type="operand">723</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">*</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="18" top="3078" width="180" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Momento último en la sección crítica <br />por flexión y axial</p>
          </content>
        </description>
        <input>
          <e type="operand">M.u</e>
          <e type="operand">Mu.p1</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </contract>
        <result action="numeric">
          <e type="operand">420</e>
        </result>
      </math>
    </region>
    <region left="18" top="3150" width="112" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Altura total del muro medido por encima de la <br />sección crítica para cargas de flexión y axiales</p>
          </content>
        </description>
        <input>
          <e type="operand">h.wcs</e>
          <e type="operand">Hw</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">9</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="18" top="3222" width="42" height="24" color="#000000" fontSize="10" showInputData="false">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Factor de amplificación por sobre <br />resistencia en la zona crítica del muro  Ωv=</p>
          </content>
        </description>
        <input>
          <e type="operand">Ω.v</e>
          <e type="operand">h.wcs</e>
          <e type="operand">Lw</e>
          <e type="operator" args="2">/</e>
          <e type="operand">1.5</e>
          <e type="operator" args="2">≤</e>
          <e type="operand">1</e>
          <e type="operand">M.pr</e>
          <e type="operand">M.u</e>
          <e type="operator" args="2">/</e>
          <e type="operand">1.5</e>
          <e type="function" args="2">Max</e>
          <e type="function" args="3">if</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.72</e>
        </result>
      </math>
    </region>
    <region left="18" top="3285" width="603" height="31" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">2.2) Factor de amplificación dinámica del cortante debido a los modos superiores \[REGION[7514f5d48b124ed6a6f4dba91d71a562]]\</p>
        </content>
        <regions>
          <region id="7514f5d48b124ed6a6f4dba91d71a562" left="572" top="0" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">ω.v</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="27" top="3303" width="234" height="49" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Número de pisos por encima de la sección crítica del muro</p>
          </content>
        </description>
        <input>
          <e type="operand">n.s</e>
          <e type="operand">n.p</e>
          <e type="operand">0.00028</e>
          <e type="operand">h.wcs</e>
          <e type="operand" style="unit">mm</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="2">Max</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">3</e>
        </result>
      </math>
    </region>
    <region left="27" top="3348" width="34" height="24" color="#000000" fontSize="10" showInputData="false">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Factor de amplificación dinámica ωv=</p>
          </content>
        </description>
        <input>
          <e type="operand">ω.v</e>
          <e type="operand">h.wcs</e>
          <e type="operand">Lw</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="operator" args="2">&lt;</e>
          <e type="operand">1</e>
          <e type="operand">n.s</e>
          <e type="operand">6</e>
          <e type="operator" args="2">≤</e>
          <e type="operand">0.9</e>
          <e type="operand">n.s</e>
          <e type="operand">10</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operand">1.3</e>
          <e type="operand">n.s</e>
          <e type="operand">30</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operand">1.8</e>
          <e type="operator" args="2">≤</e>
          <e type="operand">1.3</e>
          <e type="operand">n.s</e>
          <e type="operand">30</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">+</e>
          <e type="operand">1.8</e>
          <e type="function" args="3">if</e>
          <e type="function" args="3">if</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="function" args="3">if</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">1.2</e>
        </result>
      </math>
    </region>
    <region left="27" top="3393" width="42" height="24" color="#000000" fontSize="10" showInputData="false">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Condición 18.10.3.1 (Ωv*ωv≤3), Ωvωv=</p>
          </content>
        </description>
        <input>
          <e type="operand">Ωvωv</e>
          <e type="operand">Ω.v</e>
          <e type="operand">ω.v</e>
          <e type="operator" args="2">*</e>
          <e type="operand">3</e>
          <e type="operator" args="2">≤</e>
          <e type="operand">Ω.v</e>
          <e type="operand">ω.v</e>
          <e type="operator" args="2">*</e>
          <e type="operand">3</e>
          <e type="function" args="3">if</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">2.07</e>
        </result>
      </math>
    </region>
    <region top="3438" color="#000000">
      <area collapsed="true" />
      <region left="54" top="3483" width="235" height="63" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">V.e</e>
            <e type="operand">Ωvωv</e>
            <e type="operand">V.u</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
          </input>
          <contract>
            <e type="operand" style="unit">tonnef</e>
          </contract>
          <result action="numeric">
            <e type="operand">123.94</e>
            <e type="operand">103.29</e>
            <e type="operand">61.97</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region left="36" top="3573" width="858" height="165" color="#000000" fontSize="10" showInputData="false">
        <math optimize="2">
          <input>
            <e type="operand">i</e>
            <e type="function" args="1">Cond</e>
            <e type="operand">ϕV.max</e>
            <e type="operand">V.e</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">≥</e>
            <e type="operand" style="string">Cumple:    ϕVn ≡ </e>
            <e type="operand">ϕV.max</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf  ≥  Ve ≡ </e>
            <e type="operand">V.e</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf</e>
            <e type="function" args="5">concat</e>
            <e type="operand" style="string">No cumple:    ϕVn ≡ </e>
            <e type="operand">ϕV.max</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf  &lt;  Ve ≡ </e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf</e>
            <e type="function" args="5">concat</e>
            <e type="function" args="3">if</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="3762" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="27" top="3789" width="287" height="24" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline;">2.3) Cortante amplificada en cada nivel</p>
        </content>
      </text>
    </region>
    <region left="36" top="3825" width="153" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cortante requerida amplificada (Ve≡Ωv*ωv*Vu) en 1er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">V.e</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">123.94</e>
        </result>
      </math>
    </region>
    <region left="144" top="3861" width="475" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">1</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 263.97tonf  ≥  Ve ≡ 123.94tonf</e>
        </result>
      </math>
    </region>
    <region left="36" top="3906" width="153" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cortante requerida amplificada (Ve≡Ω*ω*Vu) en 2do nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">V.e</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">103.29</e>
        </result>
      </math>
    </region>
    <region left="153" top="3951" width="475" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">2</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 263.97tonf  ≥  Ve ≡ 103.29tonf</e>
        </result>
      </math>
    </region>
    <region left="27" top="4041" width="145" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cortante requerida amplificada (Ve≡Ω*ω*Vu) en 3er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">V.e</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">61.97</e>
        </result>
      </math>
    </region>
    <region left="162" top="4077" width="467" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">3</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 263.97tonf  ≥  Ve ≡ 61.97tonf</e>
        </result>
      </math>
    </region>
    <region left="27" top="4140" width="582" height="23" color="#000000" bgColor="#cffad5" fontSize="10" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; background-color: #d1fcdc;">
            <span style="background-color: #cffad5;">3) Paso 3:  Se determina el armado por cortante necesario para cumplir con la demanda de cortante</span>
            <span />
            <span />
            <span />
          </p>
        </content>
      </text>
    </region>
    <region left="270" top="4176" width="130" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Right" lang="eng">
          <content>
            <p>Resistencia de diseño a corte del muro<br />ACI318-19:22.5.11</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">ϕV.nc</e>
          <e type="operand">ϕV.ns</e>
          <e type="operator" args="2">+</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="81" top="4230" width="66" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Donde:</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">V.e</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="18" top="4275" width="225" height="52" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>3.1) RESISTENCIA A CORTE DEL CONCRETO \[REGION[5e968581441f466583531a94e35b556e]]\\[REGION[8e7ceca996964df0b84d0440aa914bbf]]\)</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.nc</e>
          <e type="operand">ϕ</e>
          <e type="operand">α.c</e>
          <e type="operator" args="2">*</e>
          <e type="operand">λ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f'.c</e>
          <e type="operand" style="unit">kgf</e>
          <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region top="4338" color="#000000">
      <area collapsed="true" />
      <region left="63" top="4356" width="181" height="45" color="#000000" fontSize="10">
        <math>
          <description active="false" position="Top" lang="eng">
            <content></content>
          </description>
          <input>
            <e type="operand">Muro</e>
            <e type="operand" style="string">Comprimido</e>
            <e type="operand" style="string">Traccionado</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">mat</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region top="4392" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="81" top="4410" width="210" height="38" color="#000000" fontSize="10" showInputData="false">
      <comboboxlist input="Muro" inputColumn="1" selected="1" output="Default" outputColumn="2" layout="DropDownList" items="5" firstItem="0" font="Courier New, 10pt" optimization="numeric" decimalPlaces="15" exponentialThreshold="15" significantFigures="0" fractions="decimal" trailingZeros="false" overrideDP="true">
        <ul>
          <li>"Comprimido"</li>
          <li>"Traccionado"</li>
        </ul>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Muro:</p>
          </content>
        </description>
        <input>
          <e type="operand">Muro</e>
        </input>
      </comboboxlist>
    </region>
    <region left="360" top="4428" width="111" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Carga última de tracción<br />(Para Muro Traccionado)</p>
          </content>
        </description>
        <input>
          <e type="operand">P.ut</e>
          <e type="operand">0</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region top="4491" color="#000000">
      <area collapsed="true" />
      <region left="207" top="4509" width="288" height="255" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">α.c</e>
            <e type="operand">Muro</e>
            <e type="operand">1</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">Hw</e>
            <e type="operand">Lw</e>
            <e type="operator" args="2">/</e>
            <e type="operand">1.5</e>
            <e type="operator" args="2">≤</e>
            <e type="operand">0.8</e>
            <e type="operand">Hw</e>
            <e type="operand">Lw</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="operator" args="2">≥</e>
            <e type="operand">0.53</e>
            <e type="operand">0.27</e>
            <e type="operand">0.5</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="operand">Hw</e>
            <e type="operand">Lw</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">0.5</e>
            <e type="operator" args="2">+</e>
            <e type="function" args="3">if</e>
            <e type="function" args="3">if</e>
            <e type="operand">0.53</e>
            <e type="operand">1</e>
            <e type="operand">Pu.t</e>
            <e type="operand">Ag</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="function" args="3">if</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand">0.53</e>
          </result>
        </math>
      </region>
      <region top="4545" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="81" top="4563" width="74" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Coefeiciente de resistencia a corte del concreto</p>
          </content>
        </description>
        <input>
          <e type="operand">α.c</e>
        </input>
        <result action="numeric">
          <e type="operand">0.53</e>
        </result>
      </math>
    </region>
    <region left="594" top="4563" width="68" height="30" color="#000000" bgColor="#ff8080" fontSize="10">
      <math>
        <description active="false" position="Left" lang="eng">
          <content>
            <p>3.1.1 Coefeiciente de resistencia a corte del concreto</p>
          </content>
        </description>
        <input>
          <e type="operand">α.c</e>
          <e type="operand">0.8</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="81" top="4599" width="46" height="24" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Factor en función al tipo de agregado (ACI318-19:19.2.4)</p>
          </content>
        </description>
        <input>
          <e type="operand">λ</e>
          <e type="operand">1</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="81" top="4635" width="149" height="30" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Resistencia al corte del concreto:</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.nc</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">99.61</e>
        </result>
      </math>
    </region>
    <region left="18" top="4707" width="120" height="30" color="#000000" fontSize="10">
      <math optimize="2">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>3.2) RESISTENCIA A CORTE DEL ACERO</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.ns</e>
          <e type="operand">V.e</e>
          <e type="operand">ϕV.nc</e>
          <e type="operator" args="2">-</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="27" top="4743" width="738" height="46" color="#000000" fontSize="10">
      <text lang="spa" width="725" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="text-align: justify;">Como \[REGION[fef5cd719f3047af9809deff87a50af5]]\ y la cortante amplificada es determinada para cada nivel, por lo tanto se tendrá un resistencia de diseño a corte y una resistencia a corte del acero para cada nivel .</p>
        </content>
        <regions>
          <region id="fef5cd719f3047af9809deff87a50af5" left="44" top="0" width="66" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">ϕV.n</e>
                <e type="operand">V.e</e>
                <e type="operator" args="2">≡</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region top="4797" color="#000000">
      <area collapsed="true" />
      <region left="153" top="4824" width="352" height="179" color="#000000" fontSize="10">
        <math>
          <description active="true" position="Top" lang="eng">
            <content>
              <p>Resistencia a corte del acero por nivel</p>
            </content>
          </description>
          <input>
            <e type="operand">ϕV.ns</e>
            <e type="operand">i</e>
            <e type="operand">1</e>
            <e type="operand">V.u</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operand">V.e</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">ϕV.nc</e>
            <e type="operator" args="2">&gt;</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">V.e</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">ϕV.nc</e>
            <e type="operator" args="2">-</e>
            <e type="operator" args="2">:</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
            <e type="function" args="3">if</e>
            <e type="function" args="3">for</e>
            <e type="operand">a</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="operator" args="2">:</e>
          </input>
          <contract>
            <e type="operand" style="unit">tonnef</e>
          </contract>
          <result action="numeric">
            <e type="operand">24.33</e>
            <e type="operand">3.67</e>
            <e type="operand">0</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region left="162" top="5031" width="208" height="63" color="#000000" fontSize="10">
        <math decimalPlaces="5">
          <description active="true" position="Top" lang="eng">
            <content>
              <p>Cuantía de acero transversal de acero por nivel</p>
            </content>
          </description>
          <input>
            <e type="operand">ρ.t</e>
            <e type="operand">ϕV.ns</e>
            <e type="operand">ϕ</e>
            <e type="operand">f.yt</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A.cv</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">0.00074</e>
            <e type="operand">0.00011</e>
            <e type="operand">0</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region top="5292" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="72" top="5319" width="160" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Resistencia a corte del acero, 1er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.ns</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">24.33</e>
        </result>
      </math>
    </region>
    <region left="72" top="5355" width="152" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Resistencia a corte del acero, 2do nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.ns</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">3.67</e>
        </result>
      </math>
    </region>
    <region left="72" top="5391" width="128" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Resistencia a corte del acero, 3er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.ns</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">0</e>
        </result>
      </math>
    </region>
    <region left="18" top="5436" width="157" height="30" color="#000000" fontSize="10">
      <math optimize="2">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>3.3) CUANTÍA DEL ACERO TRANSVERSAL </p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.ns</e>
          <e type="operand">ϕ</e>
          <e type="operand">ρ.t</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f.yt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="27" top="5472" width="705" height="23" color="#000000" fontSize="10">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>Resolviendo la ecuación 3.3 obtenemos las cuantías de acero transversal para cada nivel de la edificación:</p>
        </content>
      </text>
    </region>
    <region left="81" top="5508" width="109" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de acero transversal, 1er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.00074</e>
        </result>
      </math>
    </region>
    <region left="81" top="5544" width="109" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de acero transversal, 2do nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.00011</e>
        </result>
      </math>
    </region>
    <region left="81" top="5580" width="109" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5" trailingZeros="true">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de acero transversal, 3er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.00000</e>
        </result>
      </math>
    </region>
    <region left="27" top="5634" width="120" height="53" color="#000000" fontSize="10">
      <math optimize="2">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>3.3) ESPACIAMIENTO DEL ACERO TRANSVERSAL </p>
          </content>
        </description>
        <input>
          <e type="operand">s.t</e>
          <e type="operand">n.capas</e>
          <e type="operand">A.st</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Ew</e>
          <e type="operand">ρ.t</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="45" top="5679" width="173" height="257" color="#000000">
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</raw>
      </picture>
    </region>
    <region left="252" top="5679" width="481" height="38" color="#000000" fontSize="10">
      <text lang="spa" width="481" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>Para calcular el espaciamiento es necesario conocer el diámetro del refuerzo vertical y el número de capas que esta tendrá:</p>
        </content>
      </text>
    </region>
    <region left="882" top="5697" width="118" height="41" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">5</e>
          <e type="operand">8</e>
          <e type="operator" args="2">/</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
        </input>
        <contract>
          <e type="operand" style="unit">mm</e>
        </contract>
        <result action="numeric">
          <e type="operand">15.88</e>
        </result>
      </math>
    </region>
    <region left="846" top="5895" width="178" height="36" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">AL</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">#5</e>
          <e type="operand">0.02</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
          <e type="operand">0</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>
          <e type="operand">1</e>
          <e type="operand">3</e>
          <e type="function" args="5">mat</e>
        </result>
      </math>
    </region>
    <region top="5940" color="#000000">
      <area collapsed="true" />
      <region left="27" top="5967" width="158" height="42" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">A.st</e>
            <e type="operand">AA</e>
            <e type="operand">3</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
          </input>
          <contract>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
          </contract>
          <result action="numeric">
            <e type="operand">0.71</e>
          </result>
        </math>
      </region>
      <region left="279" top="5967" width="158" height="42" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">A.sl</e>
            <e type="operand">AL</e>
            <e type="operand">3</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
          </input>
          <contract>
            <e type="operand" style="unit">cm</e>
            <e type="operand">2</e>
            <e type="operator" args="2">^</e>
          </contract>
          <result action="numeric">
            <e type="operand">1.98</e>
          </result>
        </math>
      </region>
      <region left="27" top="6012" width="128" height="33" color="#000000" fontSize="10">
        <math fractionType="fraction">
          <input>
            <e type="operand">d.st</e>
            <e type="operand">AA</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand" style="string">#3</e>
          </result>
        </math>
      </region>
      <region left="288" top="6012" width="128" height="33" color="#000000" fontSize="10">
        <math fractionType="fraction">
          <input>
            <e type="operand">d.sl</e>
            <e type="operand">AL</e>
            <e type="operand">1</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand" style="string">#5</e>
          </result>
        </math>
      </region>
      <region left="189" top="6084" width="297" height="202" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">s.ti</e>
            <e type="operand">i</e>
            <e type="operand">1</e>
            <e type="operand">V.u</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0</e>
            <e type="operator" args="2">≡</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0</e>
            <e type="operand" style="unit">cm</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">:</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">n.capas</e>
            <e type="operand">A.st</e>
            <e type="operator" args="2">*</e>
            <e type="operand">Ew</e>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</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="function" args="3">for</e>
            <e type="operand">a</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand">0.55</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">*</e>
            <e type="operand">3.65</e>
            <e type="operand" style="unit">m</e>
            <e type="operator" args="2">*</e>
            <e type="operand">0</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region top="6426" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="54" top="6462" width="120" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Espaciamiento refuerzo transversal, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">s.ti</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
        </contract>
        <result action="numeric">
          <e type="operand">55.15</e>
        </result>
      </math>
    </region>
    <region left="531" top="6462" width="92" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>asumimos:</p>
          </content>
        </description>
        <input>
          <e type="operand">s.t</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operand">20</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="6507" width="128" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Espaciamiento refuerzo transversal, 2do nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">s.ti</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
        </contract>
        <result action="numeric">
          <e type="operand">365.25</e>
        </result>
      </math>
    </region>
    <region left="531" top="6507" width="92" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>asumimos:</p>
          </content>
        </description>
        <input>
          <e type="operand">s.t</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="operand">40</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="54" top="6543" width="88" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Espaciamiento refuerzo transversal, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">s.ti</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
        </contract>
        <result action="numeric">
          <e type="operand">0</e>
        </result>
      </math>
    </region>
    <region left="531" top="6543" width="92" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>asumimos:</p>
          </content>
        </description>
        <input>
          <e type="operand">s.t</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
          <e type="operand">40</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="171" top="6606" width="301" height="130" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operand">V.u</e>
          <e type="function" args="1">rows</e>
          <e type="function" args="2">range</e>
          <e type="operand">a</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand">n.capas</e>
          <e type="operand">A.st</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Ew</e>
          <e type="operand">s.t</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">:</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="function" args="3">for</e>
          <e type="operand">a</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">line</e>
          <e type="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0.00203</e>
          <e type="operand">0.00101</e>
          <e type="operand">0.00101</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">mat</e>
        </result>
      </math>
    </region>
    <region left="99" top="6750" width="502" height="122" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">i</e>
          <e type="operand">1</e>
          <e type="operand">V.u</e>
          <e type="function" args="1">rows</e>
          <e type="function" args="2">range</e>
          <e type="operand">a</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand">ϕ</e>
          <e type="operand">α.c</e>
          <e type="operand">λ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f'.c</e>
          <e type="operand" style="unit">kgf</e>
          <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">ρ.t</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand">f.yt</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">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="function" args="3">for</e>
          <e type="operand">a</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">line</e>
          <e type="operator" args="2">:</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">166.71</e>
          <e type="operand">133.16</e>
          <e type="operand">133.16</e>
          <e type="operand">3</e>
          <e type="operand">1</e>
          <e type="function" args="5">mat</e>
        </result>
      </math>
    </region>
    <region left="9" top="6939" width="1897" height="273" color="#000000" fontSize="10">
      <math optimize="2" breaking="121">
        <input>
          <e type="operand">i</e>
          <e type="function" args="1">Cond</e>
          <e type="operand">ϕV.n</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand">V.u</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">≥</e>
          <e type="bracket">(</e>
          <e type="operand">ϕV.n</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand">V.e</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">≥</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string">Cumple:    ϕVn ≡ </e>
          <e type="operand">ϕV.n</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf  ≥  Vu ≡ </e>
          <e type="operand">V.u</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf  &amp;  ≥  Ve ≡ </e>
          <e type="operand">V.e</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf</e>
          <e type="function" args="7">concat</e>
          <e type="operand">ϕV.n</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand">V.u</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">≥</e>
          <e type="bracket">(</e>
          <e type="operand">ϕV.n</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand">V.e</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operator" args="2">&lt;</e>
          <e type="bracket">(</e>
          <e type="operator" args="2">&amp;</e>
          <e type="operand" style="string">No cumple:    ϕVn ≡ </e>
          <e type="operand">ϕV.n</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf  ≥  Vu ≡ </e>
          <e type="operand">V.u</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf  |pero|  &lt;  Ve ≡ </e>
          <e type="operand">V.e</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf -&gt; Se permite el uso de ϕ≡0.75 de usar el método de amplificación de cortante(Ve)</e>
          <e type="function" args="7">concat</e>
          <e type="operand" style="string">No cumple:    ϕVn ≡ </e>
          <e type="operand">ϕV.n</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf  &lt; Vu ≡ </e>
          <e type="operand">V.u</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf  &amp;  &lt;  Ve ≡ </e>
          <e type="operand">V.e</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">tonnef</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">tonf</e>
          <e type="function" args="7">concat</e>
          <e type="function" args="3">if</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="function" args="3">if</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="63" top="7236" width="678" height="63" color="#000000" fontSize="10">
      <math fractionType="fraction">
        <input>
          <e type="operand">i</e>
          <e type="function" args="1">armado</e>
          <e type="operand">n.capas</e>
          <e type="operand">0</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string"> varillas </e>
          <e type="operand">d.st</e>
          <e type="operand" style="string"> @ </e>
          <e type="operand">s.t</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">/</e>
          <e type="operand">2</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">cm</e>
          <e type="function" args="6">concat</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="36" top="7353" width="304" height="54" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>3.4) RESISTENCIA A CORTE FINAL</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">ϕ</e>
          <e type="operand">α.c</e>
          <e type="operand">λ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f'.c</e>
          <e type="operand" style="unit">kgf</e>
          <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">ρ.t</e>
          <e type="operand">i</e>
          <e type="function" args="2">el</e>
          <e type="operand">f.yt</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">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≡</e>
        </input>
      </math>
    </region>
    <region left="45" top="7407" width="109" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de refuerzo <br />transversal por corte, 1er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.00203</e>
        </result>
      </math>
    </region>
    <region left="45" top="7452" width="299" height="26" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Distribución de refuerzo <br />transversal por corte, 1er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">1</e>
          <e type="function" args="1">armado</e>
        </input>
        <result action="symbolic">
          <e type="operand" style="string">2 varillas #3 @ 20.00cm</e>
        </result>
      </math>
    </region>
    <region left="45" top="7497" width="161" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Resistencia a corte, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">166.71</e>
        </result>
      </math>
    </region>
    <region left="54" top="7542" width="651" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">1</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 166.71tonf  ≥  Vu ≡ 60.00tonf  &amp;  ≥  Ve ≡ 123.94tonf</e>
        </result>
      </math>
    </region>
    <region left="27" top="7578" width="686" height="23" color="#000000" fontSize="10">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>------------------------------------------------------------------------------------------------------------------------------</p>
        </content>
      </text>
    </region>
    <region left="45" top="7614" width="109" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de refuerzo <br />transversal por corte, 2do nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.00101</e>
        </result>
      </math>
    </region>
    <region left="45" top="7659" width="299" height="26" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Distribución de refuerzo <br />transversal por corte, 2do nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">2</e>
          <e type="function" args="1">armado</e>
        </input>
        <result action="symbolic">
          <e type="operand" style="string">2 varillas #3 @ 40.00cm</e>
        </result>
      </math>
    </region>
    <region left="45" top="7713" width="161" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Resistencia a corte, 2do nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">133.16</e>
        </result>
      </math>
    </region>
    <region left="54" top="7749" width="651" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">2</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 133.16tonf  ≥  Vu ≡ 50.00tonf  &amp;  ≥  Ve ≡ 103.29tonf</e>
        </result>
      </math>
    </region>
    <region left="45" top="7785" width="704" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="704" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>------------------------------------------------------------------------------------------------------------------------------</p>
        </content>
      </text>
    </region>
    <region left="54" top="7812" width="109" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de refuerzo <br />transversal por corte, 3er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.00101</e>
        </result>
      </math>
    </region>
    <region left="54" top="7857" width="299" height="26" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Distribución de refuerzo <br />transversal por corte, 3er nivel:</p>
          </content>
        </description>
        <input>
          <e type="operand">3</e>
          <e type="function" args="1">armado</e>
        </input>
        <result action="symbolic">
          <e type="operand" style="string">2 varillas #3 @ 40.00cm</e>
        </result>
      </math>
    </region>
    <region left="54" top="7902" width="161" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Resistencia a corte, 3er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ϕV.n</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">tonnef</e>
        </contract>
        <result action="numeric">
          <e type="operand">133.16</e>
        </result>
      </math>
    </region>
    <region left="72" top="7947" width="651" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">2</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ϕVn ≡ 133.16tonf  ≥  Vu ≡ 50.00tonf  &amp;  ≥  Ve ≡ 103.29tonf</e>
        </result>
      </math>
    </region>
    <region left="18" top="8037" width="427" height="23" color="#000000" bgColor="#cffad5" fontSize="10" isBreakable="false">
      <text lang="spa" width="427" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; background-color: #d1fcdc;">
            <span style="background-color: #cffad5;">5) Limitaciones del refuerzo en muros</span>
            <span />
            <span />
            <span />
          </p>
        </content>
      </text>
    </region>
    <region top="8091" color="#000000">
      <area collapsed="true" />
      <region left="18" top="8118" width="1253" height="240" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">i</e>
            <e type="function" args="1">Cond</e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">V.e</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0.13</e>
            <e type="operand">ϕ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">α.c</e>
            <e type="operator" args="2">*</e>
            <e type="operand">λ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">f'.c</e>
            <e type="operand" style="unit">kgf</e>
            <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A.cv</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">≤</e>
            <e type="operand" style="string"> Cumple Caso (1): Vu≡ </e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf</e>
            <e type="operand" style="string">  ≤  0.13*ϕ*αc*λ*(f'c^0.5)*Acv ≡ </e>
            <e type="operand">0.13</e>
            <e type="operand">ϕ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">α.c</e>
            <e type="operator" args="2">*</e>
            <e type="operand">λ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">f'.c</e>
            <e type="operand" style="unit">kgf</e>
            <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A.cv</e>
            <e type="operator" args="2">*</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf</e>
            <e type="function" args="6">concat</e>
            <e type="operand" style="string"> Cumple Caso (2): Vu≡ </e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf</e>
            <e type="operand" style="string">  &gt;  0.13*ϕ*αc*λ*(f'c^0.5)*Acv ≡ </e>
            <e type="operand">0.13</e>
            <e type="operand">ϕ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">α.c</e>
            <e type="operator" args="2">*</e>
            <e type="operand">λ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">f'.c</e>
            <e type="operand" style="unit">kgf</e>
            <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A.cv</e>
            <e type="operator" args="2">*</e>
            <e type="operand" style="unit">tonnef</e>
            <e type="operator" args="2">/</e>
            <e type="operand">2</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string">tonf</e>
            <e type="function" args="6">concat</e>
            <e type="function" args="3">if</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="81" top="8370" width="113" height="63" color="#000000" fontSize="10">
        <math decimalPlaces="5">
          <input>
            <e type="operand">ρ.t</e>
          </input>
          <result action="numeric">
            <e type="operand">0.00203</e>
            <e type="operand">0.00101</e>
            <e type="operand">0.00101</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region left="90" top="8460" width="432" height="304" color="#000000" fontSize="10">
        <math decimalPlaces="5">
          <input>
            <e type="operand">ρ.tf</e>
            <e type="operand">i</e>
            <e type="operand">1</e>
            <e type="operand">V.u</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">V.e</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0.13</e>
            <e type="operand">ϕ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">α.c</e>
            <e type="operator" args="2">*</e>
            <e type="operand">λ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">f'.c</e>
            <e type="operand" style="unit">kgf</e>
            <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A.cv</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">≤</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand" style="string">De acuerdo a tabla 11.6.1</e>
            <e type="operator" args="2">:</e>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0.0025</e>
            <e type="operator" args="2">≥</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0.0025</e>
            <e type="operator" args="2">:</e>
            <e type="function" args="3">if</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="function" args="3">if</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="function" args="3">for</e>
            <e type="operand">a</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand">0.0025</e>
            <e type="operand">0.0025</e>
            <e type="operand">0.0025</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region left="54" top="8793" width="775" height="247" color="#000000" fontSize="10">
        <math optimize="2">
          <input>
            <e type="operand">i</e>
            <e type="function" args="1">Condi</e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">V.e</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
            <e type="operand">V.u</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0.13</e>
            <e type="operand">ϕ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">α.c</e>
            <e type="operator" args="2">*</e>
            <e type="operand">λ</e>
            <e type="operator" args="2">*</e>
            <e type="operand">f'.c</e>
            <e type="operand" style="unit">kgf</e>
            <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
            <e type="operator" args="2">*</e>
            <e type="operand">A.cv</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">≤</e>
            <e type="operand" style="string">ρt≡ De acuerdo a tabla 11.6.1</e>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0.0025</e>
            <e type="operator" args="2">≥</e>
            <e type="operand" style="string"> ρt ≡</e>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">4</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string"> ≥ 0.0025, por tanto: ρt ≡ </e>
            <e type="operand">ρ.tf</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">4</e>
            <e type="function" args="2">var2str</e>
            <e type="function" args="4">concat</e>
            <e type="operand" style="string"> ρt ≡</e>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">4</e>
            <e type="function" args="2">var2str</e>
            <e type="operand" style="string"> &lt; 0.0025, por tanto ρt ≡ </e>
            <e type="operand">ρ.tf</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">4</e>
            <e type="function" args="2">var2str</e>
            <e type="function" args="4">concat</e>
            <e type="function" args="3">if</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="function" args="3">if</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="operator" args="2">:</e>
          </input>
        </math>
      </region>
      <region left="90" top="9081" width="451" height="26" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">1</e>
            <e type="function" args="1">Condi</e>
          </input>
          <result action="numeric">
            <e type="operand" style="string"> ρt ≡0.0020 &lt; 0.0025, por tanto ρt ≡ 0.0025</e>
          </result>
        </math>
      </region>
      <region left="63" top="9144" width="312" height="208" color="#000000" fontSize="10">
        <math>
          <input>
            <e type="operand">s.ti</e>
            <e type="operand">i</e>
            <e type="operand">1</e>
            <e type="operand">V.u</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">0.0025</e>
            <e type="operator" args="2">≥</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">s.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">:</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">n.capas</e>
            <e type="operand">A.st</e>
            <e type="operator" args="2">*</e>
            <e type="operand">Ew</e>
            <e type="operand">ρ.tf</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</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="function" args="3">for</e>
            <e type="operand">a</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="operator" args="2">:</e>
          </input>
          <contract>
            <e type="operand" style="unit">cm</e>
          </contract>
          <result action="numeric">
            <e type="operand">16.23</e>
            <e type="operand">16.23</e>
            <e type="operand">16.23</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region top="9414" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="45" top="9441" width="215" height="32" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Caso (1): ACI 318-19-11.6.1</p>
          </content>
        </description>
        <input>
          <e type="operand">V.u</e>
          <e type="operand">0.13</e>
          <e type="operand">ϕ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">α.c</e>
          <e type="operator" args="2">*</e>
          <e type="operand">λ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f'.c</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≤</e>
        </input>
      </math>
    </region>
    <region left="441" top="9441" width="215" height="32" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Caso (2): ACI 318-19-11.6.2</p>
          </content>
        </description>
        <input>
          <e type="operand">V.u</e>
          <e type="operand">0.13</e>
          <e type="operand">ϕ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">α.c</e>
          <e type="operator" args="2">*</e>
          <e type="operand">λ</e>
          <e type="operator" args="2">*</e>
          <e type="operand">f'.c</e>
          <e type="function" args="1">sqrt</e>
          <e type="operator" args="2">*</e>
          <e type="operand">A.cv</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">&gt;</e>
        </input>
      </math>
    </region>
    <region left="378" top="9495" width="370" height="219" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="363" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="text-align: justify; font-weight: normal; font-style: italic;">En el plano del muro, se debe cumplir (a) y (b):<br /><br />(a) \[REGION[4de504b5066a472a96f16605f5655e49]]\ debe ser al menos el mayor valor entre el valor calculado mediante la ecuación (11.6.2) y 0.0025, pero no necesita exceder a \[REGION[e959d63b8ce04017a541b552023ad9fd]]\ requerido para resistencia en 11.5.4.3.<br /><br />\[REGION[5f49b3b765984d13834550b798dedb6c]]\...11.6.2<br />(b) \[REGION[a390b5d6e7e14afcb73d3bc361dee38d]]\debe ser al menos 0.0025<br /></p>
        </content>
        <regions>
          <region id="4de504b5066a472a96f16605f5655e49" left="23" top="32" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">ρ.l</e>
              </input>
            </math>
          </region>
          <region id="e959d63b8ce04017a541b552023ad9fd" left="147" top="70" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">ρ.t</e>
              </input>
            </math>
          </region>
          <region id="5f49b3b765984d13834550b798dedb6c" left="2" top="125" width="310" height="55" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">ρ.l</e>
                <e type="operand">0.0025</e>
                <e type="operand">0.5</e>
                <e type="operand">2.5</e>
                <e type="operand">h.w</e>
                <e type="operand">l.w</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">ρ.t</e>
                <e type="operand">0.0025</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="operator" args="2">≥</e>
              </input>
            </math>
          </region>
          <region id="a390b5d6e7e14afcb73d3bc361dee38d" left="21" top="173" width="26" height="30" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">ρ.t</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="27" top="9504" width="324" height="91" color="#000000" fontSize="10">
      <text lang="spa" width="324" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="text-align: justify; font-weight: normal; font-style: italic;">En el plano del muro, \[REGION[024fb33aaf4d4557be73b09ffc642c95]]\ mínimo y \[REGION[e057e82bf0034bb6ad714e07fe4ed07f]]\ mínimo deben cumplir con la Tabla 11.6.1. Nohay necesidad de cumplir estos límites si se demuestra por mediode análisis estructural que se obtiene resistencia y estabilidad adecuadas.</p>
        </content>
        <regions>
          <region id="024fb33aaf4d4557be73b09ffc642c95" left="151" top="0" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">ρ.l</e>
              </input>
            </math>
          </region>
          <region id="e057e82bf0034bb6ad714e07fe4ed07f" left="243" top="0" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">ρ.t</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="837" top="9639" width="319" height="315" color="#000000">
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</raw>
      </picture>
    </region>
    <region left="18" top="9981" width="173" height="31" color="#000000" fontSize="10">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>
            <span style="font-weight: bold; text-decoration: underline;">Cuantía transversal</span>
            <span />
            <span style="text-decoration: underline;"> \[REGION[a6211386c11841b98487ef7e664703c6]]\</span>
          </p>
        </content>
        <regions>
          <region id="a6211386c11841b98487ef7e664703c6" left="142" top="0" width="26" height="30" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">ρ.t</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="18" top="10026" width="691" height="26" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Para el 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">1</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string"> Cumple Caso (2): Vu≡ 123.94tonf  &gt;  0.13*ϕ*αc*λ*(f'c^0.5)*Acv ≡ 12.95tonf</e>
        </result>
      </math>
    </region>
    <region left="18" top="10089" width="108" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de refuerzo transversal, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.tf</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.0025</e>
        </result>
      </math>
    </region>
    <region left="144" top="10125" width="451" height="26" color="#000000" fontSize="10">
      <math>
        <description active="false" position="Top" lang="eng">
          <content>
            <p>Refuerzo transversal, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">1</e>
          <e type="function" args="1">Condi</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string"> ρt ≡0.0020 &lt; 0.0025, por tanto ρt ≡ 0.0025</e>
        </result>
      </math>
    </region>
    <region left="18" top="10161" width="120" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Espaciamiento refuerzo transversal, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">s.ti</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
        </contract>
        <result action="numeric">
          <e type="operand">16.23</e>
        </result>
      </math>
    </region>
    <region left="495" top="10161" width="92" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>asumimos:</p>
          </content>
        </description>
        <input>
          <e type="operand">s.t</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operand">15</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="18" top="10206" width="704" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="704" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>------------------------------------------------------------------------------------------------------------------------------</p>
        </content>
      </text>
    </region>
    <region left="27" top="10260" width="691" height="26" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Para el 2do nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">2</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string"> Cumple Caso (2): Vu≡ 103.29tonf  &gt;  0.13*ϕ*αc*λ*(f'c^0.5)*Acv ≡ 12.95tonf</e>
        </result>
      </math>
    </region>
    <region left="27" top="10323" width="108" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de refuerzo transversal, 2do nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.tf</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.0025</e>
        </result>
      </math>
    </region>
    <region left="153" top="10359" width="451" height="26" color="#000000" fontSize="10">
      <math>
        <description active="false" position="Top" lang="eng">
          <content>
            <p>Refuerzo transversal, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">2</e>
          <e type="function" args="1">Condi</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string"> ρt ≡0.0010 &lt; 0.0025, por tanto ρt ≡ 0.0025</e>
        </result>
      </math>
    </region>
    <region left="27" top="10395" width="120" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Espaciamiento refuerzo transversal, 2donivel</p>
          </content>
        </description>
        <input>
          <e type="operand">s.ti</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
        </contract>
        <result action="numeric">
          <e type="operand">16.23</e>
        </result>
      </math>
    </region>
    <region left="504" top="10395" width="92" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>asumimos:</p>
          </content>
        </description>
        <input>
          <e type="operand">s.t</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
          <e type="operand">15</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region left="27" top="10449" width="704" height="23" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="704" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>------------------------------------------------------------------------------------------------------------------------------</p>
        </content>
      </text>
    </region>
    <region left="36" top="10503" width="683" height="26" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Para el 3er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">3</e>
          <e type="function" args="1">Cond</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string"> Cumple Caso (2): Vu≡ 61.97tonf  &gt;  0.13*ϕ*αc*λ*(f'c^0.5)*Acv ≡ 12.95tonf</e>
        </result>
      </math>
    </region>
    <region left="36" top="10566" width="108" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Cuantía de refuerzo transversal, 3er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.tf</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.0025</e>
        </result>
      </math>
    </region>
    <region left="162" top="10602" width="451" height="26" color="#000000" fontSize="10">
      <math>
        <description active="false" position="Top" lang="eng">
          <content>
            <p>Refuerzo transversal, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">3</e>
          <e type="function" args="1">Condi</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string"> ρt ≡0.0010 &lt; 0.0025, por tanto ρt ≡ 0.0025</e>
        </result>
      </math>
    </region>
    <region left="36" top="10638" width="120" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Espaciamiento refuerzo transversal, 3er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">s.ti</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
        </contract>
        <result action="numeric">
          <e type="operand">16.23</e>
        </result>
      </math>
    </region>
    <region left="513" top="10638" width="92" height="39" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>asumimos:</p>
          </content>
        </description>
        <input>
          <e type="operand">s.t</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
          <e type="operand">15</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">:</e>
        </input>
      </math>
    </region>
    <region top="10692" color="#000000">
      <area collapsed="true" />
      <region left="198" top="10710" width="293" height="130" color="#000000" fontSize="10">
        <math decimalPlaces="5">
          <input>
            <e type="operand">ρ.t</e>
            <e type="operand">i</e>
            <e type="operand">1</e>
            <e type="operand">V.u</e>
            <e type="function" args="1">rows</e>
            <e type="function" args="2">range</e>
            <e type="operand">a</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operand">n.capas</e>
            <e type="operand">A.st</e>
            <e type="operator" args="2">*</e>
            <e type="operand">Ew</e>
            <e type="operand">s.t</e>
            <e type="operand">i</e>
            <e type="function" args="2">el</e>
            <e type="operator" args="2">*</e>
            <e type="operator" args="2">/</e>
            <e type="operator" args="2">:</e>
            <e type="operand">1</e>
            <e type="operand">1</e>
            <e type="function" args="3">line</e>
            <e type="function" args="3">for</e>
            <e type="operand">a</e>
            <e type="operand">2</e>
            <e type="operand">1</e>
            <e type="function" args="4">line</e>
            <e type="operator" args="2">:</e>
          </input>
          <result action="numeric">
            <e type="operand">0.0027</e>
            <e type="operand">0.0027</e>
            <e type="operand">0.0027</e>
            <e type="operand">3</e>
            <e type="operand">1</e>
            <e type="function" args="5">mat</e>
          </result>
        </math>
      </region>
      <region top="10872" color="#000000">
        <area terminator="true" />
      </region>
    </region>
    <region left="18" top="10917" width="117" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="6">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Para el nuevo espaciamiento, la cuantía de refuerzo transversal, 1er nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.002705</e>
        </result>
      </math>
    </region>
    <region left="18" top="10962" width="117" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="6">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Para el nuevo espaciamiento, la cuantía de refuerzo transversal, 2do nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">2</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.002705</e>
        </result>
      </math>
    </region>
    <region left="18" top="11007" width="117" height="39" color="#000000" fontSize="10">
      <math decimalPlaces="6">
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Para el nuevo espaciamiento, la cuantía de refuerzo transversal, 2do nivel</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.t</e>
          <e type="operand">3</e>
          <e type="function" args="2">el</e>
        </input>
        <result action="numeric">
          <e type="operand">0.002705</e>
        </result>
      </math>
    </region>
    <region left="27" top="11052" width="706" height="61" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="705" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>
            <span style="font-weight: bold; text-decoration: underline;">Cuantía Longitudinal</span>
            <span />
            <span style="text-decoration: underline;"> \[REGION[a6211386c11841b98487ef7e664703c6]]\<br /></span>La distribución de refuerzo longitudinal es el mismo para todos los niverles por lo tanto bastará solo una  la verificación de la cuantiá minima .</p>
        </content>
        <regions>
          <region id="a6211386c11841b98487ef7e664703c6" left="153" top="0" width="26" height="30" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">ρ.t</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="288" top="11115" width="194" height="53" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <input>
          <e type="operand">ρ.l</e>
          <e type="operand">n.capas</e>
          <e type="operand">A.sl</e>
          <e type="operator" args="2">*</e>
          <e type="operand">Ew</e>
          <e type="operand">s.l</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">0.00377</e>
        </result>
      </math>
    </region>
    <region left="162" top="11160" width="435" height="45" color="#000000" fontSize="10">
      <math>
        <description active="true" position="Top" lang="eng">
          <content>
            <p>Caso (2), de :acuerdo a ACI 318-19-11.6.2, se debe cumplir</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.l</e>
          <e type="operand">0.0025</e>
          <e type="operand">0.5</e>
          <e type="operand">2.5</e>
          <e type="operand">Hw</e>
          <e type="operand">Lw</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">ρ.t</e>
          <e type="operand">0.0025</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">0.0025</e>
          <e type="function" args="2">Max</e>
          <e type="operator" args="2">≥</e>
        </input>
        <result action="numeric">
          <e type="operand">1</e>
        </result>
      </math>
    </region>
    <region left="198" top="11241" width="362" height="24" color="#000000" fontSize="10" showInputData="false">
      <math>
        <description active="false" position="Top" lang="eng">
          <content></content>
        </description>
        <input>
          <e type="operand">ρ.lmin</e>
          <e type="operand">0.0025</e>
          <e type="operand">0.5</e>
          <e type="operand">2.5</e>
          <e type="operand">Hw</e>
          <e type="operand">Lw</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">ρ.t</e>
          <e type="operand">1</e>
          <e type="function" args="2">el</e>
          <e type="operand">0.0025</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">0.0025</e>
          <e type="function" args="2">Max</e>
          <e type="operator" args="2">:</e>
          <e type="operand">ρ.l</e>
          <e type="operand">ρ.lmin</e>
          <e type="operator" args="2">&gt;</e>
          <e type="operand" style="string">Cumple:    ρl ≡ </e>
          <e type="operand">ρ.l</e>
          <e type="operand">5</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">  ≥  ρlim ≡ </e>
          <e type="operand">ρ.lmin</e>
          <e type="operand">5</e>
          <e type="function" args="2">var2str</e>
          <e type="function" args="4">concat</e>
          <e type="operand" style="string"> No Cumple:    ρl ≡ </e>
          <e type="operand">ρ.l</e>
          <e type="operand">5</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">  &lt;  ρlim ≡  </e>
          <e type="operand">ρ.lmin</e>
          <e type="operand">5</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">  -&gt; reducir sl</e>
          <e type="function" args="5">concat</e>
          <e type="function" args="3">if</e>
          <e type="operand">2</e>
          <e type="operand">1</e>
          <e type="function" args="4">line</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ρl ≡ 0.00377  ≥  ρlim ≡ 0.00250</e>
        </result>
      </math>
    </region>
    <region left="27" top="11286" width="711" height="318" color="#000000" fontSize="10" isBreakable="false">
      <text lang="spa" width="705" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>
            <span style="font-weight: bold; text-decoration: underline;">Cuantía en el extremo del muro</span>
            <span style="text-decoration: underline;"> \[REGION[a6211386c11841b98487ef7e664703c6]]\<br /></span>
            <span style="font-weight: bold;">De acuerdo a ACI318 - 19 (18.10.2.4) :</span> Los muros y los machones de muro con \[REGION[fb1f541f4da64290942f9d45af8c215a]]\, que sean fectivamente continuos desde la base de la estructura hasta la parte superior del muro y que se diseñen para tener una sola sección crítica para flexión y carga axial deben tener refuerzo longitudinal en los extremos del segmento vertical de muro que cumpla con (a) hasta (e):<br /><br />(a) La cuantía de refuerzo longitudinal dentro de \[REGION[87d78ea35b454183af438543681ba4b6]]\, del extremo de un segmento vertical de muro y en un ancho igual al espesor del muro debe ser al menos \[REGION[0280872bdc5345388a30d3661f1a54a2]]\ .<br /><br />(b) El refuerzo longitudinal requerido por 18. 10.2.4(a) debe extenderse verticalmente por encima y por debajo de la sección crítica al menos el valor mayor de \[REGION[624ac0621b1046c1badaef43d7f211fc]]\ y \[REGION[a974f0b1790e4f31815a2635c13f48d0]]\.<br /><br />(c) No más del 50 por ciento del refuerzo requerido por 18.10.2.4(a) puede terminarse en una sola sección.</p>
        </content>
        <regions>
          <region id="a6211386c11841b98487ef7e664703c6" left="227" top="0" width="58" height="30" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">ρ.0.15lw</e>
              </input>
            </math>
          </region>
          <region id="fb1f541f4da64290942f9d45af8c215a" left="535" top="23" width="54" height="53" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">h.w</e>
                <e type="operand">l.w</e>
                <e type="operator" args="2">/</e>
                <e type="operand">2</e>
                <e type="operator" args="2">≥</e>
              </input>
            </math>
          </region>
          <region id="87d78ea35b454183af438543681ba4b6" left="321" top="131" width="67" height="30" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">0.15</e>
                <e type="operand">l.w</e>
                <e type="operator" args="2">*</e>
              </input>
            </math>
          </region>
          <region id="0280872bdc5345388a30d3661f1a54a2" left="378" top="154" width="85" height="55" color="#000000" fontSize="10">
            <math optimize="2">
              <input>
                <e type="operand">1.6</e>
                <e type="operand">f'.c</e>
                <e type="function" args="1">sqrt</e>
                <e type="operand">f.y</e>
                <e type="operator" args="2">/</e>
                <e type="operator" args="2">*</e>
              </input>
            </math>
          </region>
          <region id="624ac0621b1046c1badaef43d7f211fc" left="360" top="247" width="26" height="30" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">l.w</e>
              </input>
            </math>
          </region>
          <region id="a974f0b1790e4f31815a2635c13f48d0" left="395" top="233" width="47" height="53" color="#000000" fontSize="10">
            <math>
              <input>
                <e type="operand">M.u</e>
                <e type="operand">3</e>
                <e type="operand">V.n</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">/</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="63" top="11664" width="76" height="23" color="#000000" fontSize="10">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p>Tenemos:</p>
        </content>
      </text>
    </region>
    <region left="252" top="11682" width="268" height="222" color="#000000">
      <picture>
        <raw format="png" 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1EWrYUefNNkdWrSz4yoT+o9BdL48eL9OhhB5W8/rpIVpbzBPgqN08KMjMld+rvkj3wNvsXMTv/96p9Ch48RCABgSOQfOa2gl10sJJdSAQZSNY3bu6vU2Vr1zMl65ZbJW+RFd3WJAbloDGkk/auXUV+/z35U4n0+dOni5x5pkjbtiJ//eU8gD309OKPPoqE5J13RsIoWRpF+j4aNBAZMMCaPDJ7NEl/AbN7wkTJPKu7ZPW/SfLL8jmEOwIJCByB5DO3Feyig5XsQiKoQMrPt0990esEdrz0in0BO8pp/nyR1q1Frr66/BPu9etF+vcXqVFDZNkyZyPsI0fWDx458sjIUaPSjsyVRH9waYzut5/IDTeU732hTPR6pKz/XCvb+l5pRdIaZyvKhUACAkcg+cxtBbvoYCW7kAgokPLmL5CtnU+PnOKyc6ezFWWWkSGi1xFdfrnIpk3OxnLatUvk1ltFmjYlkqImTYocOXr7be8u9F+5UuTYY4mkgOSvy5BtV15tn+bLL2o8QCABgSOQfFTcCnbRwUp2IRFAIOl1APpb2+w777GXRS5OrhVOW6yJ+aqpv8mKP2fIhgULZOeq1ZHlkxMZVjTkb9gQ+qH/zoK77rKPHhXMmev6HB15Gesle9Ys2fDNN5Lx0Uey6ZtvZcecOVKwfr3r83XYy1PrxL1RIymY+ZfrcyrK0K8padNGCm67TQrWrnV9jo7dK1fJ1l9/lYzPPpOMkR/L1vHjJWfJUimwwtXt+ToKZs8RadZMCq6+WgrWrHF9DiOxkWe9zpkrVsryWbNl/u+/y9Lp0yVT9wUlTBTyrM+Pnuq78613OM23vAgkIHAEko+KW8EuOljJLiQCCCRdalePHtnL7brQMFo0erRMOLu7/HV0E1lQ72hZUv8YWWCNJcc0lfz/+7/IMspVqxU7Cv7xD8lp2ly2XXqZbDmpfahHtvU66ZLS27uc7vr4tv43y/ILL5KZderK6n/9S9Zbr431TWz/udb6+4Kj6sm6nhfLtj6Xu7/9JZdJTqMmkr/ffpJ9QU/X54R96Guz6/gTJO/f/5asHr1cn7Pl2v4yv1MXmXfgvyXD+hpd57zOG6w/l1evIYuOby2br7za/W2tkWV9jnQ58Jyjj7Fe876uz2GUPOZbr+ET1ufpxIMOliOrVZfD//kv+88TDz1MnrryKlk5a5azl4mX8+339kIxGksoBwIJCByB5KOSVrCLDlayCwHDgaQrRmWe10N2vv2u9T+O/8bdsWmT/Nz/Rplf7xiZdGoXmf7Ci7J8/ARZMfMv+WvCBBn54ovydZs2MvOUU2TzhIlSYH0Nuo5ffhFp2FAKBg2SgvUb7N/eh3Js2CgF114n0rOnFKxZG/d47oYNMu+hh2StFZSz6tWTPwcPlhXffSdrJ0+WJaO/ll/uvEum1akj6/fZR1Y//XTc2+8ZGev3HkmyJpmuzwnzmL9A5JhjpGDECNfHsxcslJndusn6qlXl944dZd6wYbJ6/HhZPWmSzHvvfRnfq5cssQJzufU1mWXFv9v7sMfcuZEjSddcIwVr17k/hxE3cq0x/ptvpNWxx0q7E0+U1196Sf78+WdZ9OefMt36On/t1kFy8mGHy7EHHSTj3hgheS6nR+rRbD3Vbsdzz3MUqTwIJCBwBJKPSlrBLjpYyS4EDAfS7kmTZWuHLq4XRO/evl0mXXOdzG3QSP588SXZ6XKEMjc3V5bNmSO/WpPVJTVrymZdmro4VijppFbuuSey8lgY6fUr9euL9c3obIg1y4qedZUry+9XXSVZa9wvQt+4bJl816OH7Pi//5PVw4c7W11U5GuSPvlEpHnzyOIVRezcvFl+69RJlu67ryx4803JcTltdLc1IV/000+y7OCDZfOBB0r2woXOIy64Jilpk63gr1evnn3d7IYNG5ytsTYsXSYP9LxI6taoIRPeedfZGitnzA+ytUs3+1Q9lBGBBASOQPLZCy+8sGfoogzdunWL2YYQMBlIuXmy/eHH7GuP3C5wn/Pe+/bpdDOHveb6G97C1i1eLJOsCdHaunUlV+/7U5ywR9Lo0ZFgcZnQZfz5pyy2Ju3TL7lEckq5+DwzM1M+6t1bNlWvLjs/1xlOMSpiJOnXzZVXitx+uxa6s3GvGY89JuuqVJElH3zgbCne0rlz5fs6dWSz9bWbryFUHCIpYeutaG3Xrp3ce++9sn37dmeru2wrZu/ufp60qXWoZOi+oYj8jPWytWMXe4VNlBGBBASOQDLoqaeekv/85z/O3xAaBgNJT2HJvOAi+xqkovRo0c/tOsiE7hfYR5IS8dtPP8kPhx0mOa1aWT98S/jpG9ZI0h2f3tj1ssvi/l26yMoUa1K/+KCDZNuSJc7Wkukpsw9Zr+WuQ6wvim+/dba6qGiRZE2qpUULkVGjnA17ZVlfdzMPP1xmXHCB5CWwGqN+Xr799FMZo2GvAVTS/XeIpIS8//771qenhawp5ghpUWvmzZfm//63vHW3tT8oyvo+yrr+Rtn5yjD9ZDkbkRQCCQgcgWQQgRRSBgNJfzur9z3KnTHT2bLXmmnT7euOFnxWwtGLInSRkKt69ZJVXbqInHRSxYsk/Xf06KHfnM6GvbZv2iTTjzhCZmk8JTjR09PArr/+evlM30bv80MkRei/r3ZtEZcL/JeMGSMZlSvL2u+/d7aUTifyPc48U9aff77I8ccTSeWgiwlddNFF8uCDDyY8EdCj0/+9qJec17iJ7NIb9hZmfa/seP4lyR54m+vRQiSAQAICRyAZRCCFlMFAylu6zF5pym2VqHkjP7avPdpY0rUZRej1SP369ZNXrK/NAp3UV7RI0iNtHTtG7slTxMZFi2Rp9eqy9NVXnS2JefPNN+XUU0+VnJEjiaSoOXMigeTyb5z23HOyqkYNyU7i37/DCp0zzjhDPnv3XbG+gImkctiyZYt99Oibb75xtiTm6xdfkqYHHCib9LUtYteHI2Vbnyu4P1tZEUhA4AgkgwikkDJ5BGn9etl8dBMp2LTZ2bLXzI9GyuqjjpatLhfBF0e/8QcNGiQ33nij5GVmRm6SWpEiSX/DfeCBrhGzdvFi2a7LS3/9tbMlMZ988omceOKJkqW/Wf/iCyJJLV8usu++Oht3Nuw1ecgQ2f6vf7kuKFIcvX9cz5495ZlnnolELpFUZrraaqNGjWTChAnOlsRM+PhjaVCliqx3uX4xZ8xY2dy0pe5gnC1ICoEEBI5AMohACinDgaRHkNwCSe97NKd+I1mrk9EE6USzd+/e8sgjj9jXdoiuHlaRIkkDyYoZt4DZbE381latKrOtnWQydPGVs88+W3ZGf3tOJEUCSV8Dl0D6a/hwWVm9umQmEfbZ1tdp+/bt5e3okT8iqcy2bdsmbdq0kZF6xDMJI//3PznuwH+7/kJGAymzZ28CqawIJCBwBJJBBFJIpUggbZo8ReY2aCxTx493tpROr+U4xgqd7wtf/1GRIqmEQMqxJvMb991XRg4enPAOUlcA6969uzz66KOR4Iyq6JFUQiCtGzVKVlSrJrOnTXO2lG7+/PlSu3ZtmT59urPFQiSViZ5me9NNN9mn2uovTBKhz7v20kvlmmMaSU7Ra5AsBFI5EUhA4AgkgwikkEqRQMr9abzk/eP/ZPKpp8q2TZucrcXTidErr7wirVq1spf5jVFRIqmEQNIJ945ateTGjh1l8eLFzsaS6WlKOnGfOTN+EY0KHUklBNLuyZNl/YEHysP33WcHZml0UQFdjlqvQdKjHzGIpDKZOHGi/XX7559/OltKpl/fdQ4/XL7pdpYUuLx+BFI5EUhA4AgkgwikkEqRQMr/8SfZdUwj2bDvvjLtvPNkZwn37dFv+PHjx0vdunXl44+tj9lNRYikUgIpv04debJvX7nkkkviI7KIhQsX2qcq3WdN9Iv9TXyikTRoULgiqYRAkt9+k5yjjpLu3brJ8OHD7QAqjq4S+Nlnn1nv6kj769dVspF0440VPpI0TK+99lo5/fTTrZfFel1KoI/r/fyuvri3ZPS5nEDyA4EEBI5AMohACqkUCqT8atXl75EjZVXVqvKzNdlZbU2wdVIZpd/omzZtsq/dOMqalOqpYLoiWLGSiSQrJuxISielBJL1IsmaMWOkbdu2cp4Vnfob9j3XFln0NDpdjGHcuHHSunVr+2bQG1xuOBujIkZSKYGkgT3um2/soxgPP/yw1TWr7SOcUfrfGRkZ9vVdGkevvfZazNd1HCIpaatWrZKzzjrLXoFxypQpdjQVpn//5ZdfpHPnzvbRu+XWf+stBwgkHxBIQOAIJIMIpJBKsUDKtyboC0eNkox995V3GjaUhwYPlpdffllef/11ufvuu+2jHLpq1VtvvRU3CXKVSCTpb/NPOUXvOOls8IfnO6oEAknv3bN06VL7e1cn57p62rPPPitvvPGGHZi6A61jxeF///tfe0WwhFS0SEogkPKs11tD8+STT7a/PnVlxaFDh8qrr75qr7SoS1G3bNlSvvzyy8SuldHPH5GUFL0m8dZbb7W/zs855xx54okn7K/zJ598Us4991x7+8CBA+3n5c1fQCD5hUACAkcgGUQghVSKBZI41x9tnz5ddh5xhEzu1k1u6d/f/ka/6qqr7DBasWJFct/0JUWSxpFOfjWOEryhaqJ0tTI9de2rr76yl3S+/fbbPR3PW+9zjd6fp5hA2nrggfK281ydJA4YMMA+vah58+bS0IpPnbDrkaU777xTnn766bj3X9L4yvpcZO63n3xuTeLdHtfxgrXP+KNjR9lQs6YMt0LX7TnpMF63Pnb9t75iBWXRx963XtNNBx9s/1v173oESfeTp1jBrQuI6DjJ+rq77LLL7Agt+vYljRetCf5f1tuus74PXn3gAdfn6Hjt/vsl49BD5c927eRF6/Ps9pyKMjSQ9PXXo0R6VFTDVP/Ur3vdro/r827rd63c0rSZ3O78vfAYdGkfGdC6jdx+221xjzFKH19d+VVsGDlj2IPDXJ/PYDC8H3379iWQTCGQQipFA8k2f75IgwaSZ00O9Y73JZ6WVBq3SPIpjvR6n/et96mTMv2t9bHHHisXXnih3HDDDXLXXXd5Nl587rlSA+ldK34Kv82QIUPsWNMg0iNJhR9Ldoyy9gfb9t9fvrj2WtfHdbxk/b+mnXqqbKxVS0ZYn0e356T6eMP6uPXfOfTxx+Me+9CaYGsg6b+z8PbnrM+Nvs469L8LP5bMeMX6PM06+WQ7koY/+KDrc3QMt+Jr/WGHyQwrzF623sbtORVpaPTfcccdcpsTOfr3mMevv15ubdZC7rIeK7xdxx19L5NBJ5wodxV5G0ZiY/R/RseEUXS89vBrrs9nMBjej8ut+Q6BZAiBFFKpHEjKiSR56CG9yt3ZWEaFI+mrrzyPI72+Z9SoUaI3WtWjNHrUZsaMGbJ582b74v3C16V4IsFT7HxVEU63S+AUO/vf6BdOt/Mcp9j5iFPsgMBxip1BBFJIpXogKT8iqWpVkQ8+8CyOdPEIvUZKr+fRozP2dQ5+75hSIZBU2CMp6EBSRJKnCCQfEUhA4AgkgwikkEqHQFJeR5LyKI505Tc9nH28NXnVFbQ8P1JUnFQJJBXmSEqFQFLJRhL3SSoWgeQjAgkIHIFkEIEUUikUSAVVqoosWeJsceFlJHlEl8nu37+/vXrZfP34TEqlQFJhjaRUCSRFJHmCQPIRgQQEjkAyiEAKqRQJpLyZMyW3rjWh79BBD8k4W12kUCTpjkeXcT766KPtu/OXRJ+r1yHpn16N/JwcKWjTpsRAyrc+Lre39Wvkf/aZHRP5X3/t+riOfGtSWnDrrXYk5S9e7PqcVBr5S5dG/k2bNsU/9uuvdiDpv6noY36NfCvKC665RgpatZJ8K4TcnqMjX8OuRQspsAI+Pzvb9TkVdeRYX3dbLr9Kcq3vk6KP7Zo8RTIH3SF51v6l6GOM0kf+p/mxYeSM/DX5rs9nMBjeD10oikAyhEAKqVQJpNlzJKvvFSI9eoh07JgWkaRHjOrVqycjR44UvemqG13qe/LkyfLAAw/YK9kdeOCB9h3/vRg3XHutLDn44GIDaX2NGvLQRRe5vq2fY2i3brKpenV56ayzXB/XcaM1wf/BmryvPuAAuffSS12fkyrjnj597H/PrVddFffY4xdcIGv328/+9xR9zM9x89VXy8TGjWXZQQfJXZdd5vocHXf37SsrrK+58VaM3mz4Y0zlcVr79tL50MPk9K5d4x9r00a61Kkrp1uTi6KPMUofQ08fGhNG0XHH5Xe4Pp/BSKWhUdHV2i/o0P92e046jC5duhBIphBIIZVCgbS1Q5fINUjWpD7VI0mXHNclhM8//3z7NDs3GlC9e/e2F264+OKL7SWfP/jgA8/Gd6NHyxY9vauYQNpes6ZM+t//XN/W7zFt8GDZYU3ef7c+P26P6/j+q69kiRUY22rXlvFvvun6nFQYP731lv1vGfvJJ3GPTXn+eck6/HD731L0Mb/HmC++kBVnnCFbre+DH9991/U5On565x3JPOooWXb22fbbuD2noo33XnhRRrQ/VT54++24x9598CF58+xz5YP33497jFH6mD54ekwYRce498e5Pp/BCHro0ZZhw4bZtwO4yPmlot5LTa8t1nvbjRgxwvXtUnnoUt8EkiEEUkilWCAV6LUc27alfCQtW7bMPno0duxYZ0ssXd5b73/Up08fmTNnjn16nedS7RqkopK9JklPZUtFqXQNUlF6DQ3XJCWNa5B8xDVISCN6ew4NiqbWz6DjjjvO+nE0SF555RX7/nUaSPpz/swzz5Q//vij2DNFUhHXIBlEIIVUKgaSSvFI0p2Prlqn9zgqKiMjQzp06CA33nijNad2mVR7JdUDSYUhklI5kBSRlDQCyUcEEtKExpHelqNu3boyfPhwa6qxIWYV2pycHFm8eLHcfPPN1jSjgYzXm8unCQLJIAIppFI1kFSKRpKeXtfPmpDqb5qKLumtv2EaOnSoHU96LyRfpUMgqXSPpFQPJEUkJYVA8hGBhDTxhfWzqXbt2vLDDz/E/SwvTK8lfuSRR6RZs2aypKSVdlMIgWQQgRRSqRxIKgUjSa850mW99bB8Udusj/eUU06xV7fzXboEkko0kq65RqR6dWdDikiHQFKJRpL+e/R7RSOpgiKQfEQgIQ1s3LhR2rRpI0OGDCkxjqL0bBA91e6ee+5J6PlBI5AMIpBCKtUDSSUaSZ98IlK1qvMX/+hheF3ae9KkSc6WvZYuXWr/Ruqvv/5ytvgonQJJlRZJ338vcsQR1gRLZ1gpJF0CSZUWSTt3igwYINKoUeTfVUERSD4ikJAGxo0bZ582t2rVKmdL6UaPHm3tOhvZp9GnOgLJIAIppNIhkFRpkaTnBusk9v339Tw3Z6M/NIIqV64s3333nbNlr4kTJ9qPLViwwNnio3QLJFVcJGkc6fZUiyOVToGkioukaBw1a1ah40gRSD4ikJAGnnjiCenZs6e16058371y5Ur7eqVp06Y5W1IXgWQQgRRS6RJIqrhIMhhHSk+j06NEf//9t7NlrxUrVlgfypH24XjfpWMgqaKRlMpxpNItkFTRSCKOYhBIPiKQkOI0GgZY+0MdyQSELsqkq90Vt3ptKiGQDCKQQiqdAkkVjSTDcaQIJA9EI+nZZ1M7jlQ6BpKKRpJ+v1x7LXFUCIHkI+tbIiaMdBxqDWvXDaQCjQa9lujqq6+2F11KlJ5a17BhQ/n555+dLamLQDKIQAqpdAskFY2kM88UOfxwo3GkCCSPaCRVrpzacaTSNZBUNJL23Zc4KoRA8tFOa9xsjcKB9I01gBSiiyydcMIJSf2s1lPr9Gd/OqxkRyAZRCCFVDoGkopGkuE4UgRSBZPOgaRcIqCiI5B8ppGkl2loGOmq/WZ30UCp9P5Gej2RLvGdCL0n0p133ikXXHCBtUtN/X0qgWQQgRRS6RpIASKQKph0DyTEIZCAik1PrRs8eLB9Ww5dfKEken/Dn376yf7Zrn+mAwLJIAIppAikpBFIFQyBFDoEEoB169bJGWecId27d5eFCxe6xsTOnTtlzJgx9q09Hn30UWtXnx77egLJIAIppAikpBFIFQyBFDoEEgC13Nq/X3zxxfbiCxpAU6dOta8xWrRokR1G11xzjf0zXefAepP4dEEgGUQghRSBlDQCqYIhkEKHQAIQlZmZKZ988omcffbZ1o/No+yf4Tr0prDXXnutHU16DVI6IZAMIpBCikBKGoFUwRBIoUMgAShqu/Vzc9WqVTJv3jz7lLv11pwl3cIoikAyiEAKKQIpaQRSBUMghQ6BBCDMCCSDCKSQIpCSRiBVMARS6BBIAMKMQDKIQAopAilpBFIFQyCFDoHks03WeNcaD1pjgjXS8ywlIG0RSAYRSCFFICWNQKpgCKTQIZB8lGmNztbQnyXR8Yo1eDkBYwgkgwikkCKQkkYgVTAEUugQSD4ab43CcaSjijXid/sAfEIgGUQghRSBlDQCqYIhkEKHQPLR59YoHEfRsc4aAIwgkAwikEKKQEoagVTBEEihQyD5iEACAkcgGUQghRSBlDQCqYIhkEKHQPIRgQQEjkAyiEAKKQIpaQRSBUMghQ6B5CMCCQgcgWQQgRRSBFLSCKQKhkAKHQLJRwQSEDgCySACKaQIpKQRSBUMgRQ6BJKPCCQgcASSQQRSSBFISSOQKhgCKXQIJB8RSEDgCCSDCKSQqmiBlJUlcsklIuPGORuSRyBVMASSGfqD/LXXRP77X6tScpyN/iCQfEQgAYEjkAwikEKqIgVSNI6aNhU59VSRsWOdB5JDIFUwBJL/onF0yiki7dr5HkkEko8IJCBwBJJBBFJIVZRAisaRTsCsj0NGjoxMessQSQRSBUMg+SsaR9b3lEydKrJggUjDhr5GEoHkIwIJCByBZBCBFFIVIZCKxlHUx9a/twyRRCBVMASSf4rGUZTPkUQg+YhAAgJHIBlEIIVU2AOpuDiKKkMkEUgVDIHkj+LiKMrHSCKQfEQgAYEjkAwikEIqzIFUWhxFDR0qUqWK85fSEUgVDIHkn+rVS14wxadIIpB8RCABgSOQDCKQQiqsgaRx1Nua5JQWR4sXizRqJHLXXQlPcgmkCoZA8kdmpsgFF4h07iyycaOz0YUPkUQg+YhAAgJHIBlEIIVUGAPJxzhSBFIFQyD5J6BIIpB8RCABgSOQDCKQQipsgeRzHCkCqYIhkPwVQCQRSD4ikIDAEUgGEUghFaZA8jCOdN5U3CCQKhgCyX8aSRdeaCySCCQfEUhA4AgkgwikkApLIHkYR/fcc48ceOBmqV9f4sa++66Xjz/+mECqSAgkMwxGEoHkIwIJCByBZBCBFFJhCCSPT6vTQLr11rdlxgyJGX/+WSAXX/w4gVTREEjmGIokAslHBBIQOALJIAIppNI9kHy45kgDadCgQc7f9srPz5ezzjqLQKpoCCSzko2kBx5IOpIIJB8RSEDgCCSDCKSQSudA8mlBBgIJMQgk83yOJALJRwQSEDgCySACKaTSNZB8iiNFICEGgRQMHyOJQPIRgQQEjkAyiEAKqXQMJB/jSBFIiEEgBcenSCKQfEQgAYEjkAwikEIq3QLJ5zhSBBJiEEjB8iGSCCQfEUhA4AgkgwikkEqnQDIQR4pAQgwCKXgeRxKB5CMCCQgcgWQQgRRS6RJI0Thq397XOFIEEmIQSKnBw0gikHxEIAGBI5AMIpBCKh0CKdk4uvvuck1YCSTEIJBSh0eRRCD5iEACAkcgGUQghVSqB5LhOFIEEmIQSKnFg0gikHxEIAGBI5AMIpBCKpUDKYA4UgQSYhBIqaeckUQg+YhAAgJHIBlEIIVUqgZSQHGkCCTEIJBSUzkiiUDyEYEEBI5AMohACqlUDKQA40gRSIhBIKWuMkYSgeQjAgkIHIFkEIEUUikWSLLZeizAOFIEEmIQSKmtDJGUv3ARgeQXAgkIHIFkEIEUUikUSFl9rxTp1SvQOFIEEmIQSKkvyUgquOUWybrsSgLJDwQSEDgCySACKaRSJZBm/iW5R9VL/CawPsWRIpAQg0BKD8lEUt26knNsSynYts3ZuBeBVE4EEhA4AskgAimkUiGQsrKk4JxzJO+QmiKrVzsbXRSOI5d7m3iFQEIMAil9JBhJ+T/+JPn77CNy771x+xICqZwIJCBwBJJBBFJIBR1IzoIMBa1bS9Ylfd1vFKsMxZEikBCDQEovCUSSLtKQfX4PkQYN4pYAJ5DKiUACAkcgGUQghVSQgbTO+ompE8/27SXPmmi63ihWGYwjRSAhBoGUfkqJpOgqdvb3R3R1O+d0OwKpnAgkIHAEkkEEUkgFFUg6gbn6apEOHexrjlxvFKsMx5EikBCDQEpPJURSzDLfek2S7mMef9z+PBJI5UQgAYEjkAwikEIqkEDaJPLyyyKNG4vMnm0/5hpIVhwVWJPPHCtWMjdskOzsbCPf7AQSYhBIaWf37t2ybds2yVy5UnK7d5eCTp1iIinuPkjjxkU+x9b3EoFUTgQSEDgCySACKaSCCCSdVOrk/bPPtDrsx4oG0kbrOZmHHy5jjj9eel94oTRp0kQ6duwogwcPlhkzZkiOj0eTCCTEIJDShkbRd999J9dcc42ccMIJ0rhxY/lPz54yp1Ej2dKqlWTr59ISF0hWUMmTT4r1RpL79TcEUnkQSEDgCCSDCKSQMhxI2y69XApuuEGkR4/IAg2OaCDtzs6W36xv7JU1asiXVhS99frr1vz/Wxk7dqyMGDHCerMedpw89NBDvkUIgYQYBFJaWLBggb1/qF+/vgwYMEA+/fRT+fHHH+0/X3j4Yfm5Zk1ZcMQRsnz69PhAUnpNpBVReXfdTSCVB4EEBI5AMohACinDgWSvHFWnTuSUlkLsQLryavl92DDJ+uc/Zfa558pW6/kaJYXtsCY046y3PfbYY6V///6SqdcZeIxAQgwCKeVpHLVu3Vr69OkjCxcutE+xK0z/vnLOHJltfa62VqkiK7/8Kj6QdF9j7X8KmjaT7TfdQiCVFYEEBI5AMohACinDgbTjlA4iLVuKbI69F5IG0rxL+sicgw+WxVaE6JGkkvz111/SqFEjGTp0qOc7AAIJMQiklKa/JLnwwgvtONqk1zeWYNuqVTK/QQP5o3FjWX/NdbGBpPS6x1q1ZMellxFIZUUgAYEjkAwikELKYCAVZGTI7gYNpeDGmyKT+0J2zJsn3zU8RtYceqjs1JXrSqGxojsAjaTVJd1ctgwIJMQgkFLaN998Y59Wt2jRImdLydaNHSvrq1aV6R07xQeS9feCk06SnE5dCKSyIpCAwBFIBhFIIWUykFaulLyDDpaC4cOdLXutnzxZZluTlpV33BE51SUBGzZskObNm8sXX3zhbPEGgYQYBFLK0lPn9OfSwIED406rK06eFUGzTzxJfq9ZS3YX/Zxak4n8y6+Q3KbN+ZyWFYEEBI5AMohACimTgbRokeTvs68UfPONs2WvhR98KBn/+Ids+eEHZ0vpdEJ0+eWXy/3332/Hi1cIJMQgkFKWnl53/PHHy+ef66w8cfPuuEOWVKmyZ1W7wnSRhrw6dUVKOc0XxSCQgMARSAYRSCFlMpDmzbfefyUp+OknZ8tec4YNsx/Lmj7d2VI6/ca/7bbb5MYbb7RaIfaUvfIgkBCDQEpZGzdutE+zHT9+vLMlMX8/95y9v8mcb+2Tish78CH7Mdm2zdmCpBBIQOAIJIMIpJAyGUgLF0l+jX2kwOUo0aJ335UNegRp4kRnS+n0CNIVV1xh3xuJI0hFEEjeIZBSlh5BatWqVdKn2c65/wFZ8a/Kkr10qbNlr7z7BkvekbVjbkOAJBBIQOAIJIMIpJAyGUjWRDPvgAOl4IMPnC17rR8/QZb861+yzPo6S5T+9liX+/5MbzjrIQIJMQiklKU3jNZfktx+++0JH0XOs97m99NPlzkHHii7N8Wupqnyr7teco9pJLJzp7MFSSGQgMARSAYRSCFlMpDWrpPc2nWkYPD9WhvO1ohd8+fL5CNry8LGjWXn+vXO1pJ98skncvTRR8vKlSudLd4gkBCDQEppo0aNkoYNG8riBFa/VGunT5fl++4rs084MX4VOyue8rueJjltT4l8fyF5BBIQOALJIAIppAwGkt4HaVfrNiKdOsVdAK33QVpwQQ9ZW726zBw4UHKLTlyKmDt3rjRr1kxefPFFz3cABBJiEEgpbevWrXLuuefKVVddVer3XVZGhkzs0EGW1aol66+8Oj6Q1q2TAut7e2ePXtZOKVwTC2MIJCBwBJJBBFJIGQ6k7LO7ixx+uN7p1dkaoYGUefNA+euuuySjcmX5vX9/yVqzxnl0r507d8qkSZPsu+br16NOjrxGICEGgZTy5syZIy1btrT3CUuWLIk73U7/vnb2bPmpc2dZW62arBo2TLaccmp8II0ebQfS9utvIJDKikACAkcgGUQghZThQMrq3Vfk7LNF7rxTV1lwHokE0tYOXWS3FTx/3XefrLYmMdOtSemkW26RWR99JH/9+KOMs/58dOBA6XnqqfLaY49Jpp5Ss2GD50Pf9ysPPhi3PT8jQ+60vgfGvP++XNSpk6yeOTPuORnWRE0/viy9+LvIY56PddaMo2dPka+/jn9MTzvs0iUygS/6GCO5YU2sxfqcFhtIZ5whojHv9rYMY2Pp77/LXVdfLX26dbO/h38ZNUr+/uwzmTZihIy99FKZfeCBsvygg2TVe+9JnrXviAskXZThvPMk/7LLJfvW2wmksiKQgMARSAYRSCFlOJC2nNReCr4aJVK7tkihJb2jgVSwa5fkW+GUMWmSzLImKyv+/W9ZX6WK7Pp//082VK0qmfvtJ7tr1ZKCI46I/Fbfh7Ft//3t/4/bY5uqV5cd1iRLj3LlHXZY3OO6TR/L16NkRR7zZViviRxifRKLbtfXx/o45NBD4x9jJDf086yvZXGBZH192q+329syjA79vtt58MGyZZ999uw31lvfI8usz+Gi66+XrHnz7E9b3vwF8YH05Zf2UdfcDz+SzJ69CaSyIpCAwBFIBhFIIRVEIOmRj+uuEznrrMhvfy2FA2mP3FzZtXatZM6YIVvnz5ftixdL3qpVItY2hjX0tbjwQpGvvop/bNkykc6dRaZMiX+MkdzQI4UdOxYfSKefrudWur8tI5CRu3KlZC1aJFnjxknWnDmye+PGmOCJCyQ9XbZFC5HnnpPcnycTSOVh7Y5iwig6MqwBwAgCySACKaSCCCRdWlev69DrZwYM0JuZuAcSSsY1SGZwDVLoxASSRlX37iIXXSSyebPkjBlLIJXHMmsUDiMdF1iDbxHAGALJIAIppIIKJKWn2DVtakdS3u+/E0jJIpDMIJBCZ08gLVhgTd6t2bsebdWjrhYCyQN6v+/jrFHNGpdbY7U1ABhDIBlEIIVUkIGkNJKsSX5Bx1Nle3drolJk+W+UgEAyg0AKnfx582XHaWeItGplL8wguqiKg0ACkO4IJIMIpJAKOpCUNQEtuORSya9WXUSX19YlwDWUitxMFkUQSGYQSOGgE4XMTPu6vIKLLorsb+6/X0SvTyqEQAKQ7ggkgwikkEqFQLLoNUg7up0V+W2uTka7dhV5+GGRL74QmTxZRE+FYcSOuXNFzj1X5IMP4h/TyOzQQWTMmPjHGMmNn38Wadeu+EDS07N0KXC3t2UEO0aPFpk4UWTkSL3BmcjJJ9sraBb0uli2n3OeFGzb5nwi9yKQAKQ7AskgAimkUiiQ9Bok2bI1Mrl/6SWRXr1Ejj9epGFDkWrVROrUMTIyDzhAtu6/v+tjG2vUkO0HHyxrK1eWXF3Ku8jjeUccYT+Wr5FX5DFfhr4uNWvGb9dl1HX5aV2iuuhjjORGdMn04gJJX2d9vd3elhHs0M/N0UdHjrRecYXIm2+KLFwo+QsWxi/z7SCQAKQ7AskgAimkUiyQYhZpyMmJnBJjvZ19E0dDY+jTT8uLjz0Wtz3f+lhu7ddPvv34YzmvSxdZNX9+3HPW/f23dO/cWbbpjUOLPOb52GrF5MUXi/zwQ/xjuny6tXO0l6gu+hgjuaFLQOtRouICSZer32x9Tbu9LSPYoadH6veCHikqfGNqt/sgOQgkAOmOQDKIQAqpVA6kgNxzzz0ySK+FKiI/P9+aC58lH1uBVLt2bWvebE2ci1ixYoUceeSR1lzaZTLtNa5BMoNrkEKHQAIQZgSSQQRSSBFIcQgkxCCQQodAAhBmBJJBBFJIEUhxCCTEIJBCh0ACEGYEkkEEUkgRSHEIJMQgkEKHQPLZj9ZobI1/WKOXNVZaA4AxBJJBBFJIEUhxCCTEIJBCh0Dykd5zV3+OFB7nWINvEcAYAskgAimkCKQ4BBJiEEihQyD56EtrFI6j6MiwBgAjNJDOPPNM2bBhgz13CQvdlaQcAimkCKQ4BBJiEEihQyD56HNrFA6j6FhnDQDGNG/e3J6r9OnTR3744Qcz8xKf6a4k5RBIIUUgxSGQEINACh0CyUcEEpASdu7cKbNnz5YHH3xQmjRpYs9brrzySvnpp59kq95HMQ3priTlEEghRSDFIZAQg0AKHQLJRwQSkHJ2WPu6mTNnyn333Wf9yDpG6tSpI/369ZOJEydKpt6QP03oriTlEEghRSDFIZAQg0AKHQLJRwQSkNK2W/OD6dOny5133ikNGza0pgpHyQ033CBTpkyRbdu2Oc9KTborSTkEUkgRSHEIJMQgkEKHQPIRgQSkjezsbOvH2G8ycOBAqV+/vtSrV08GDBggU6dOtR9LNborSTkEUkgRSHEIJMQgkEKHQPIRgQSkpaysLPnll1/kxhtvtI8qNWjQQG6//XaZNm2afdQpFeiuJOUQSCFFIMUhkBCDQAodAslHBBKQ9vRUu0mTJsm1114rdevWlaOPPtqeG82YMSPQWNJdiaf+/PNPueuuu0ocy3USUAICKaQIpDgEEmIQSKFDIPmIQAJCRVe8Gz9+vFx11VX24g6NGzeWBx54wJpezLIXfzBJdyWl6t27t7z88svO34qncaT/IJ3Y6aEyt9G+fXtp0aJFiZFEIIUUgRSHQEIMAil0CCQfEUhAaOncZuzYsXLZZZfZ86BmzZrJI488InPnzrWXFfeb7kpKlUggRePo+eeft+ZS1mSqGPqPuvnmm0uMJAIppAikOAQSYhBIoUMg+YhAAkJP50ObNm2S7777zu4Rnfcce+yx8uSTT8qCBQusH4n+/EzUXUmpSgukaBy98MILJcZRVDSS9M67bpFEIIUUgRSHQEIMAil0CCQfEUhAhaJzo40bN8ro0aOlR48e9hyoVatW8txzz8miRYskJyfHeWb56a6kVCUF0pIlS6Ry5coyfPjwhOIoSiPp6quvlurVq8fdZZdACikCKQ6BhBgEUugQSD4ikIAKK8/ab6635nqff/65dO/e3Z4PnXDCCfLSSy/ZbVLeWNJdSalKCyT9oDZvjp+Ilib6tgRSBUEgxSGQEINACh0CyUcEEgCLxtK6devsOZPOnXRudPLJJ8uwYcNk2bJlZToNT3clpUokkDIzM50tidMPmkCqQAikOAQSYhBIoUMg+YhAAlCEns22Zs0a+eijj+S8886Thg0byqGHHuo8mjjdlZSKQIInCKQ4BBJiEEihQyD5iEACYNHLdlauXGkv5HDHHXfYp9rp/EjjSK9VGjhwoPPMxOmupFQEEjxBIMUhkBCDQAodAslHBBJQ4ejpdFlZWbJw4UL58MMP7V7Q+yXpfKhly5Zyyy23yKhRo+zGKM+9k3RXUioCCZ4gkOIQSIhBIIUOgeQjAgkIPT1lTuc5umL2K6+8Yp82d5Q159D5T4cOHeShhx6SiRMn2tcgpdwqdgQSEkIgxSGQEINACh0CyUcEEhA6GjkaOxo9Dz/8sHTs2NGe62gUaRxpJGks6dwnmdWzk6W7klL5FUi6ZjmBVIEQSHEIJMQgkEKHQPIRgQSkPT0NTu+JqqfF6elxxx13nD230dPmrrrqKvs0Oj2dTk+r09PrTNFdSan8CCRdcm/w4MFSpUoVAqmiIJDiEEiIQSCFDoHkIwIJSCsaONu2bZN58+bJO++8I3369JGjjz7ansvowgq33367vdCCLrigCy8ESXclpfI6kDSO9EVo0qSJLF261Nm6F4EUUgRSHAIJMQik0CGQfEQgASlt9+7dsmnTJvn9999lyJAh9rymTp069rymS5cu8sQTT8iUKVPsG77qc1OJ7kpK5WUglRZHikAKKQIpDoGEGARS6BBIPiKQgJSic3y9B9GPP/4o9913n7Rt29aep9SvX18uuugief31162pwiz7zDGTp8uVhe5KSqWB1KtXL7n//vvjxoABA6RevXoJB1JpcaQIpJAikOIQSIhBIIUOgeQjAgkIjM5Ttls///VAyWeffSbXX3+9NG/e3J6XNGvWTK677jr59NNPZfHixfbz9PnpRHclCdELp0oaySgpjhSBFFIEUhwCCTEIpNAhkHxEIAHG6BEfPfKjR4CGDx9uHxHSI0M6Dzn55JPtI0bjxo2zjyDpkaR0p7uSlEMghRSBFIdAQgwCKXQIJB8RSIBv9JqgDRs2yC+//CJPPvmkdO3a1Z6P6DVEZ555pn1NkV5btHHjxpS7fsgLuitJOQRSSBFIcQgkxCCQQodA8hGBBHhGV43T1eO+//57ueOOO+xV5XSOoavM6Wpzb7/9tsydO9dehS7Vrx/ygu5KUg6BFFIEUhwCCTEIpNAhkHxEIAFlonMMva+Q3l/oo48+sufcet8hnVO0bNnSvnRG70u0bNky+z5FFZHuSlIOgRRSBFIcAgkxCKTQIZB8RCABCcm1fobrXOHPP/+U//3vf3L++edbP7aPsucQHTp0kIceekgmTpwo69atk5ycHOetKjbdlaQcAimkCKQ4BBJiEEihQyD5iEACXGnkZGRkyKRJk+Thhx+Wjh072vMFjaLu3bvLK6+8YsfS5s2b7XhCPN2VJE1v+lR0lKToc0s7d5FACikCKQ6BhBgEUugQSD4ikACbnga33Pr5MXr0aPv2O8cdd5w9P9DT5q666ir54IMP7NPp9LS6inD9kBd0V5KUv/76SypXrmy/8NGhf//111+dZ+ylK1t07tw57rlDhw4t8RNEIIUUgRSHQEIMAil0CCQfEUiogHT+rAslzJs3T9555x3p27evvZCCzgdat25t32/0u+++sxdc0IUXUDa6K0mYxlHdunXlwQcftCdnq1evtj8Bemdc/cQUjqRoHF144YWyaNEi+7k6xowZY0/4SookAimkCKQ4BBJiEEihQyD5iEBCBaFnX+kc/Pnnn7fnBrrUts4NunTpIk888YRMmTJF1lvznjAutx0U3ZUkJBpHzz77bNz5iho6hSOpcBxlZmY6z9pL100vKZIIpJAikOIQSIhBIIUOgeQjAgkVhJ59VatWLenRo4e8++671o/bWfZNW7l+yD+6KynVzJkzi42jqGgknXrqqdKmTZti4yiqpEgikEKKQIpDICEGgRQ6BJKPCCRUELrCnJ69pdcU6Xxcl+GeNm1ahV2C2wTdlZSqd+/e9jmOpZWqhs6tt95qT+hKiqOoH374wa5ireDCCKSQIpDiEEiIQSCFDoHkIwIJFcx26+ftb9bPghtuuME+za5p06by5JNP2nMETq/zlu5KSqWB9PLLLzt/K5necKpr165xR4Xc6A2odIJHIFUQBFIcAgkxCKTQIZB8RCChAtOf/d9aP5MvuOACey7Qvn17e9EGvZdRInNwlEx3JaUikOAJAikOgYQYBFLoEEg+IpAAe769Zs0aefPNN6Vt27b2vKBnz572omhF59dInO5KSkUgwRMEUhwCCTEIpNAhkHxEIAEx9Aaxer+jxx57jOuVykl3JaVKJpCSQSBVMARSHAIJMQik0CGQfEQgAcXS65V0QbQbb7yR65XKQHclpSKQ4ImKGkgl7IgIJMQgkEKHQPIRgQQkpLjrldauXZvQGV8Vke5KSkUgwRMVLZCWLBGpVk3k0UeLjSQCCTEIJDOys0Uuv1yka1e9A6Oz0R8Eko8IJCAp0euV3nrrLWnXrp09h9B7K33//fdcr1SE7kpKpYHUr18/zytT13Vnme8KpCIFksZR48Yid90lUq9esZFEICEGgeS/aBz16iVy5pm+RxKB5CMCCSgzvV5p0aJF9vVKTZo0sa9Xuvnmm+WPP/7geiWL7kpKNXnyZHsiNmLECM8iae7cuVK/fn1r3vho3LmQBFJIVZRAisbRHXdEJrPW17r1xe4aSQQSYhBI/orG0UknWZNoaxat9+s77zxfI4lA8hGBBHjC7XqlJ554okJfr6S7koR4GUklxZEikEKqIgRS0TiKKiaSCCTEIJD8UzSOonyOJALJRwQS4DmdU3z33Xdy4YUX2nOMU045Rd5+++0Kd72S7koS5kUklRZHikAKqbAHUnFxFOUSSQQSYhBI/igujqJ8jCQCyUcEEuAbnedrFFXU65V0V5KUaCSVVWlxpAikkApzIJUWR1HvvCNSpYrzFwIJRRBI/tlvP5EpU5y/uPApkggkHxFIgBHR65Uef/zxPdcr3XTTTaG+Xkl3JcaVdj4jgRRSYQ2kROPo668jk9+vvnI2EEgogkDyh379PvecWD/VRWbOdDa68CGSCCQfEUiAcdHrlTSQNJQ0mPR6pbDRXUnKIZBCKoyBVI44UgQSYhBI/gkokggkHxFIQKB0/vHggw/KaaedZp+SFya6K0k5BFJIhS2QyhlHikBCDALJXwFEEoHkIwIJCNyHH35IIJlCIIVUmALJgzhSBBJiEEj+MxxJBJKPCCQgcASSQQRSSIUlkDyKI0UgIQaBZIbBSCKQfEQgAYEjkAwikEIqDIHkYRwpAgkxCCRzDEUSgeQjAgkIHIFkEIEUUukeSB7HkSKQEINAMstAJBFIPiKQgMARSAYRSCGVzoHkQxwpAgkxCCTzfI4kAslHBBIQOALJIAIppNI1kHyKI0UgIQaBFIzCkTRjhrPRRRkiiUDy0QRrFA4jHdWsYWCXCCCCQDKIQAqpdAwkH+NIEUiIQSAFx6dIIpB8tM0a3axROJBes0a+NQAYQSAZRCCFVLoFks9xpAgkxCCQgqVf50OGeBpJBJLP9FvF+nEiT1pjijV2WwOAMQSSQQRSSKVTIBmII0UgIQaBFDyPI4lAAhBmBJJBBFJIpUsgGYojRSAhBoGUGvTr3aPT7QgkAGFGIBlEIIVUOgSSwThSBBJiEEipw6NIIpAAhBmBZBCBFFKpHkiG40gRSIhBIKUWDyKJQAIQZgSSQQRSSKVyIAUQR4pAQgwCKfWUM5IIJABhRiAZRCCFVKoGUkBxpAgkxCCQUlM5IolAAhBmBJJBBFJIpWIgBRhHikBCDAIpdZUxkggkAGFGIBlEIIVUigWSLFgQaBwpAgkxCKTUVoZIyreeRyD5SF/WX63xhTUWWYOXEjCKQDKIQAqpFAqk7J4XizRqFGgcKQIJMQik1JdkJBW0O0WyevchkPygL+l11tCfJdHxpTUAGEMgGUQghVSKBFL+T+Mlf7/9xCqTQONIEUiIQSClhyQiqcCaOOQeepgUrFnjbNyLQConPXJUOI50WD9nxGpTAGYQSAYRSCGVCoGk1xzVry85zVqIbNvmbHRhII4UgYQYBFL6SDCS8mfNltwja4t07hy3BDiBVE6fW6NwHEXHOmsAMIJAMohACqmgA8lZkKGgXz/Juvw/7jeKVYbiSBFIiEEgpZcEIkkXaci69DKRc8+NWwKcQConAgkIHIFkEIEUUkEG0syZItWq2dcc5c2d636jWGUwjlQigdSmzUD5/PMMmTxZYsaoUZvkhBMGEEhhQiCln1Iiac8qdtY+yV644fDDRVautB8jkMqJQAICRyAZRCCFVFCBpJORtm1FbrjBnly63ihWGY4jVVogvfPOO9K0qbiOY47JlerVlxJIYUIgpacSIilmme+FC0XOPFPkkktEtm4lkMqLQAICRyAZRCCFVBCBtM76SXnTTSKnny6SkWE/5hZIu7/4QvIOO0xW/e9/Mm3aNPuUtm0lXaPkkUQCKSdHShxGEEhmEEhpJdf6vtiwYYPMnTtX5sycKRvvvVfya9eWPGsfEhV3HySNJP0Nx0svSe7Pkwmk8iCQgMARSAYRSCEVRCDpUSFrwiK//+48EhtIu6yxcMgQ2Vyjhvy3VSupU6eONdc/ypqjHint27eXN954QzYVubDaS4kEUkogkMwgkNKCfn8uWrTI/v5tasWO7i90v3GmNUkY0by5bD3gAFljfa/o81xvFPvZZyL16knuRyMJpPIgkIDAEUgGEUghZTiQsnr3FeneXeS222IOtUQDKXPjRvm6f3/JqFxZPr/qKpkyZYqsXLlS1qxZI7Nnz5b//e9/0qJFCznzzDNlof7W1wcEEmIQSClPjxqNHj3a+lQcI+eee658+eWXsnjxYlm7dq3954Rx4+Tz9u1lXdWq8sfw4bJ7ydL4QNKj02efLflXXCnZt95OIJUVgQQEjkAyiEAKKcOBlH2Oc0F00WsCrEDafNMA+fH662XX//t/snjIEKuf4s9V00hZbk1Y+/TpYx9N0njyGoGEGARSyvvhhx/slSVfeuklydSbwbrI3rpV/rzsMtlp7V/mPPNsfCCpr76Sgjp1ZPv1NxJIZUUgAYEjkAwikELKcCDtPMGa0HfsaM1Wsp2tERpIf5zTXdZUry4rBg92thYvIyNDTj/9dLn11ltdQ6o8CCTEIJBSmh4latWqlTzxxBP26bkl2b15s8yyvocXHHywrLzsyvhAst5XgfW53tmzF4FUVgQSEDgCySACKaQMBlLBugzZXaeuFNx3n9aGszVi+5y5Mvaww2VF8+aSm+D1RZMmTbJ/a7xgwQJnizcIJMQgkFLaiBEj5Pjjj5f169c7W0q2de5cWbXffjK11fHxgWR9HvO7dJGcdqdEvr+QPAIJCByBZBCBFFImA8maaOYdcKAUvP++s2WvNeN+lMX/+pesGTLE2VI6XdGuXbt28tZbbzlbvEEgIQaBlLJ27twp559/vjz++OMJTwTyd++WWWedLTMOOEByNm50tjqs7/H8666T3GMa6Tt3NiIpBBIQOALJIAIppEwG0sJFkl9jHykYM8bZstf8t9+WDf/4h2T+/LOzpXR6Yfb1118vd+iNZj3cCRBIiEEgpSy931jz5s2tbwGX74ESLHzwQVn+r39J1uIlzpa98u4bLHlH1hbJynK2ICkEEhA4AskgAimkTAbSvPnW+68kBT/95GzZa86wV+3HsqZPd7aUTr/xNWRuuukmO5a8QiAhBoGUsnS5/0aNGslPLvuUkix69jl7f5M539onFZH34EP2Y/aqdkgegQQEjkAyiEAKKZOBtGiR5O+zrxS4TOiXjPxYMv7xD9n4/ffOltLpBdk9evSwL872EoGEGARSysrKypK2bdvKu+++62xJzF+3DpKlVarI9hUrnC175d19t+TVqRO3kAwSRCABgSOQDCKQQspkIK1cKXkHHSwFb7zhbNlry69TZV7VarJowABnS+lWWJOb+vXry48//uhs8QaBhBgEUsrSI8e333679O3b174eKRE5Vvj8cfzx8tehh0pe0SXBrclE/hVXSG7TZnxOy4pAAgJHIBlEIIWUyUDKyJDdDRpKwc03Ryb3heyav0AmN2kqyw85RLa6nPZS1O7du+XJJ5+0f3usp9l4iUBCDAIppU2dOtX69Bwpv/zyi7OlZAu/+EIyqlaVBV1Oi1/Fzvp7wUknS06nLnYsoQwIJCBwBJJBBFJIGQwk+z5I7dqLtGoVN9nU+yDpfUkW1awp0zp2lOw1a5xH4mkcjRo1yp4UffPNN85W7xBIiEEgpTQ91VaPIp188smyaNEiZ6u71dOnyzTrczn/2GNly3U3xAfS0qVScOihsuPSvgRSWRFIQOAIJIMIpJAyHEjZ5/cQqV1bZPx4Z2uEBtLWDl1k6UcfyfIaNeS3446T5T/+KLuysuwwURpGa6xwGjJkiH3/o1deecXzm8QqAgkxCKSUp/dAuvTSS+0bxuqKdlu3bt0zMdA/szdtkhlvvinTDjtM/rY+l1u+HyNbTjk1PpBef10KmjSR7TfeQiCVFYEEBI5AMohACinDgbTt0suk4LrrRC6+OOYi6GggFVgTzZXffCNz69eXVVWryqRmzWRc377y9cCB8pb15/0nnyyPduokM559VnK/+05k7FjPx+c33CAfX3tt3PaCH36QF7t3l18efjjusUCGLpfepUvxgXTCCSJ6jyi3t2UkPkaOFDn++OIDyfqaFJ++FhmJj+wvv5RvBw2Su62v+ye6dpWR/frJn5dcImMuvFAm160r6ypXlnmnnCKZs2ZJ3vwF8YGUkWF/z+TdcYdkD7qDQCorAgkIHIFkEIEUUoYDactJ7aXg119FrAmLWBOaqMKBpHasWydLX31V5loBsKROHdlRpYpkHHGEZB19tOS2aBE5Tc+nof+fdYcf7vrY8oMOkq1WvLk9Znwcd5zIAQcUH0j77CPStKn72zISH82bR17L4gJp330jnwu3t2UYHQXW5yGnWTPZUq+erDn0UMmuVk2WWN+vC3r0kIwvvpBcZ+nuuEDavVvk2WftEM4d/bVk9uxNIJUVgQQEjkAyiEAKqSACSRdVeP75yOR93jz7saKBtEduruRmZkquNZHJ18d0IsOIDF2165JLig+kM86IvL5ub8tIfOhS0F27Fh9I55wTORrq9raMwEae9f2Ru2GD5OkNX4tMEuICacKEyKm/o0ZJzpixBFJ5EEhA4AgkgwikkAokkDaLbN0qcvnlIp072xdGFxtIKB7XIJnBNUihExNI06ZFflnz0EP2Lx0IpHIikIDAEUgGEUghFVQgKV2p7sILRTp0kPzRX0vWlVcTSMkgkMwgkEJHA2nbZVdGrh1r3Fjk1ltFnHsiEUjlRCABgSOQDCKQQirIQFLrrJ+a119vn95iLwGuf0diCCQzCKRwsSYM+VOnyq7jjhc54giRxx7bE0eKQConAgkIHIFkEIEUUkEHksrOlvxnnpX8/faPrAj2xhsiixdHruvQCIA7AskMAim96W0C9LokXaBh7tzIYgzW5yzvYGvnN3p03OeOQConAgkIHIFkEIEUUqkQSJa8hYsku9clIs89J9KmjUidOiKnnipyww0ijz4qMmwYo+j43/8ir1VxgRS9rsLtbRmJjyefjJyGVVwg6aqKr7zi/raMYMcVV0S+B665JvLLFw3dzp0lf8gQybq4T/x9kCwEUjkRSEDgCCSDCKSQSpVAchZpsFdm04noH3+IDB8euTZAV2rT5ax79jQyFrVsKQt00ltke0GPHjK9fn1Z065d3GOBDOvjsSd8xQVSzZqRlezc3paR+NBV6g6xvlGKC6RDD41cS+f2toxgR8OGIn37itx9t8h774nMni2SleV+HyQHgVROBBIQOALJIAIppFIskOIWadBvbj09xqB77rlHBg0a5Pxtr/z8fDnrrLPknXfecbYEjFPszOAUu/SVkxPZfxSZJBBIPiKQgMARSAYRSCGV6oEUAAIJMQik0CGQfEQgAYEjkAwikEKKQIpDICEGgRQ6BJKPCCQgcASSQQRSSBFIcQgkxCCQQodA8hGBBASOQDKIQAopAikOgYQYBFLoEEg+IpCAwBFIBhFIIUUgxSGQEINACh0CyUcEEhA4AskgAimkCKQ4BBJiEEihQyD5iEACAkcgGUQghRSBFIdAQgwCKXQIJB8RSEDgCCSDCKSQIpDiEEiIQSCFDoHkIwIJCByBZBCBFFIEUhwCCTEIpNAhkHxEIAGBI5AMIpBCikCKQyAhBoEUOgSSjwgkIHAEkkEEUkgRSHEIJMQgkEKHQPIRgQQEjkAyiEAKKQIpDoGEGARS6BBIPiKQgMARSAYRSCFFIMUhkBCDQAodAslHBBIQOALJIAIppAikOAQSYhBIoUMg+YhAAgJHIBlEIIUUgRSHQEIMAil0CCQfEUhA4AgkgwikkCKQ4hBIiEEghQ6B5CMCCQgcgWQQgRRSBFIcAgkxCKTQIZB8RCABgSOQDCKQQopAikMgIQaBFDoEko8IJCBwBJJBBFJIEUhxCCTEIJBCh0DyEYEEBI5AMohACikCKQ6BhBgEUugQSD4ikIDAEUgGEUghRSDFIZAQg0AKHQLJRwQSEDgCySACKaQIpDgEEmIQSKFDIPmIQAICRyAZRCCFFIEUh0BCDAIpdAgkHxFIQOAIJIMIpJAikOIQSIhBIIUOgeQjAgkIHIFkEIEUUgRSHAIJMQik0CGQfEQgAYEjkAwikEKKQIpDICEGgRQ6BJKPCCQgcASSQQRSSBFIcQgkxCCQQodA8hGBBASOQDKIQAopAikOgYQYBFLoEEg+mmeNwmGkw9pNSfxLDcAnBJJBBFJIEUhxCCTEIJBCh0DykbVbknet8S9r6M+TFtaYaw0AxhBIBhFIIUUgxSGQEINACh0CCUCYEUgGEUghRSDFIZAQg0AKHQIJQJgRSAYRSCFFIMUhkBCDQAodAglAmBFIBhFIIUUgxSGQEINACh0CCUBRudbP1MzMTMnIyJD11nwlOzvb/rmfjggkgwikkCKQ4hBIiEEghQ6BBCBq586d8ssvv8gtt9wirVu3lvr160vDhg2lU6dO8vTTT8vixYvTLjQIJIMIpJAikOIQSIhBIIUOgQRAbdy4Ue68805rF3+kXHnllfLxxx/Lr7/+KpMmTZJXX31VunTpIkcffbQdHLvSaD9PIBlEIIUUgRSHQEIMAil0CCQAW6x9ukZRmzZtZMqUKa4BtHXrVhkxYoTUrl1b3njjDfs0vHRAIBlEIIUUgRSHQEIMAil0CCSgYtNweOGFF6RZs2Yyb57e3bh4GkV6ZKlOnTryxx9/OFtTG4FkEIEUUgRSHAIJMQik0CGQfKY3hu1rjVbWeMwaLt86QJBWrlxpnzr3ySefOFtKtsPaV/Tr188+4pQOp9oRSAYRSCFFIMUhkAzZti32z1SV7oE0e7bIiBFM+AshkHy01hoHWkN/lkRHf2vstgaQIj7//HNp0aKFfQ1Son7++Wfrx+pRsmLFCmdL6iKQDCKQQopAikMgGaBRdNFFIrVqifTokdqRlM6BpHF02GEiDRsSSYUQSD76xhqF4yg6NlgDSAH6s/yBBx6Qyy67THbvTrzc165da69wpyvepToCySACKaQIpDgEks+icXTqqSKLF4t06hSJpMxM5wkpJl0DSeNIvwaefFJEz5vXfwORZCOQfPS5NQqHUXSsswaQAjQadEnvgQMHJhUQmzdvlqZNm8rYsWOdLamLQDKIQAopAimG7kz03gft2rWzL8wsbLsVHXqR5vXXX+9sCVg6BlLhONrg/EpZT3FI5UhKx0AqHEfR35BOmUIkOQgkHxFISHH6y86HHnpILr30UsnJyXG2lm7NmjVSr149mTp1qrMldRFIBhFIIUUgxdAd53333Wd/rRc99K5/79u3r/z3v/+1nxe4dAskjaOePWPjKCqVIyndAsktjqKIJBuB5CMCCWlg9OjR0qRJE8nIyHC2lO6nn36yT7FbvXq1syV1EUgGEUghRSDFGTp0qHTr1s1etaaoF1980d7pZGVlOVsClE6BVFIcRWkk6dEljaRUkk6BVFIcRU2eLHLQQZFIqqAIJB8RSEgDej2Rni6np8wn8gvP7Oxs6dOnj/Tv3z+po05BIZAMIpBCikCKo78l0uU/3X6zNGfOHPuGcePHj3e2BChdAimROFKLFok0aCBy333OhhSRLoGUSBzpRODdd0Vq1hSZONHZWPEQSD4ikJAGNByGDx9u/6yfPn26s9WdBpHeJFZPr5uVitf1uiCQDCKQQopAiqP3R9Ad4USXCaTuKHURh7Zt28qyZcucrQFJh0BKJo6sH1R2HKXab+fSIZCSiSP9t1TgOFIEko8IJKQJPRNkwIAB9s1iv/vuO/soUWEaFxusn1vPPvustds80r5ZbLoEB4FkEIEUUgRSHL0J3OWXX26vcuO2BKgeWTr//POtOf+p9l21A7tpXKoHUhjiSKV6IBFHSSOQfEQgIY1s3bpVnnjiCXsBpnPPPdc+xV5j6auvvpJHHnlEWrduLS1btpRvvvnGdT6QqggkgwikkCKQXI0bN07q1q0r8+fPd7bE0vOXb7rpJvt0O72z9gcffCDvvfeezJgxw9hYMGeO7GjRothA2n3EEbJ01CjXt/V7LJw2TbZ16ybb27SRv3/91fU5OpaMGSM51uu8sX9/WWDFnNtzgh6Lf/pJdteqJYt+/z3usWWffCI5VpwsDOhjXzp6tP15Xn/bbbLACiW35yyYN0/WWPtv/TesMPw1mqpj+jffypRzz5c/rcAt+tgfb78jv1x2pcyYPj3uMUbpY/XLq2PDyBl/T/7b9fkMRtBjmvXzapT1s/L++++XCy+8ULp27Sqnn366fZ+kIUOG2Kfdu71dKo/nnnuOQDKFQAopAsmVHnrXHaUu6e22WIPS7ZMnT7bvpXDyySdLtWrVpEGDBsZG97POknn77VdsIK2tWlVu6NDB9W39HD2tMJpkTcZnHnigXGLtoN2eo+OaU0+VldZr9oH13+db/xa356TCuLJzZ8moXFkutv5dRR8b2K6drLD+DeefeWbcY36P/tbnVj/HIxo1kvOKef3OPftseaZlS/vjv9P6GnV7ToUcdepIvRr7SIP69eMeq28FZ7399o/bzkhsPHK89QOkUBhFR5+ufVyfz2Ck0tBV6vQUex36327PSYdx3HHHEUimEEghRSAVS3+rpEeR9OhQ0XsiFaaPaVCtW7fOjiZTY1d2tuSfcEKxgVRgfew51r/B7W39Grs2bJD8Cy6QfGvyvmvVKtfn6MiZM0cKGjaU3Lvvll3btrk+J1XGroULpcCaNO9y+fzm/PyzFBx9tOzKzIx7zM+RM326/fnNffRR2WV97bk9Z5c1do8YYX/sOWPHuj6noo7sefNlfZ8rZPuWLXGPbRs/QTYMGCQ7rO+voo8xSh+7R+6OCaPo2LV8l+vzGQyG90NX5yOQDCGQQopAKpaGz5tvvmlH0g8//JB6O5pUuwYp2WuOBg9OzWuOikq1a5C45qjcuAbJR1yDBASOa5AMIpBCikAq0c6dO+Xpp5+2I+mzzz4LbkEGN6kUSGGNI5VKgUQceYJA8hGBBASOQDKIQAopAqlUerj61VdftRdkuOuuu6z58vLU2OmkSiCFOY5UqgQSceQZAslHBBIQOALJIAIppAikhOjynj///LN07txZGjdubH8/zJ071772qKTrk3yVCoEU9jhSqRBIxJGnCCQfEUhA4AgkgwikkErhQNIjNytWrLAXS/jNmoguXLhQMjMzrXmgNREMyObNm+Wjjz6ylwHVG8e1b99ebr75Znsp0Ntuu82+kZyp8YMVRlsbNSo2kHbUqiVTXn3V9W29GD9++aWss/79m1q0kPGffOL6HB0/v/mmZB9+uCy+9FIZ+803rs9J5THRio6dBx8sP33+edxjU196SbKPOELGfv113GNejSmvvWZ/LhdefbWMtT7Xbs/54fvvZdadd9of5+/PPuv6nIoydGIwYsQIefHFF+WZZ56x/9S/6/bocz565RV5u2Mn+fj992PeVseHjzwq757TXT4eOTLuMUbpY8YDM2LDyBnjPxrv+nwGg+H90BvaE0iGEEghlYKBpNf9jB07Vnr06GFf+6NDl9zUINHltPV0N727dZD0yNFff/1lT7z0hrLnnXeeHHbYYfYRJlPjWuv7cbE1IS4ukNbXqCEPXHjhnudfbU2w9Qa4vXv3losuukguueQSueKKK2LeZ6LjJuvtfrc+L/OsifvAvn1dn6Pj3l69ZO2++8qoli3leuvjdXtOqo87rddrY7Vqcov12hV97FHr877G+vddf9VVe7bpfrKv9Zr0sv7tOvr06SNXFXo8mfGA9T2gn8dPTjhBrivm9etnfV6Hn3qq/TE+dc45rs+pCKNTp072/kGXuD3ooIPkgAMOkAMPPND+U/+u2/VxfV6ntm2lY61DpbP1usW9n+OPl45H1pbO1vOKPsYofbzS9ZWYMIqOQX0GuT6fwWB4P3Q/RyAZQiCFVIoF0raNG+Xee++1r/e58847ZerUqbJ69Wp7CW09pU3jSO9qrTdxK+4mrqbpKXa6eMN2K0p0Z2Rq5OfkSEGbNiWeYpc/c6b98f3999/2XcFPsCba+tpqbGp4nmpNEIcNG2bf+Nbt/+E28rdulQJr4l7QsaPkZ2S4PkdH/oIF9ml1BffdJ/lW9Lo9Jx1G/tKl9mlr+Zs2xT/266/2KXb5OyJLq06aNMneTzZq1Mh+jXU0bNjQjtExY8ZIdnZ23PsobuRbAa6fw4InnpB86+vL9TnW5zb/7bcjH9/48a7PqQgjx/pe0F+qnH322TJgwAAZb70WevQ5w/r61D/173q/Mn1cV6Tc8fdi2XL5VZLr8j27a/IUyRx0h+Tt3h33GKP0kf9pfkwYRUf+mnzX5zMYDO/H+++/TyCZQiCFVAoF0pb2neTl556T5s2by5QpU+zrftysXLnSPvLRtm1be/JTYSVwDVLejBkyevRo+7op3Vm+++679pEvDSY9dfHll1+WVq1a2acK6t9LVRGuOSoqgWuQsqywf+CBB+wg0psLawxpwOtpoXoX9kGDBkmdOnXso43rre+DUnHNUVK+++47O/yHDh1qfYlaX6MudLv+MkA/R1+/+RbXIPmFa5CAwHENkkEEUkilUCCtbdNWzjn9dPnll1+crcXTSeYZZ5xh/7Y4pZbeNimBQJr21lv2xFGvw9jiMsHX67nWrFlj/3a9adOmMqukRR0qYhypUgJJbxT7grV/1LCfMGGC69ejxv4ff/xhn+J15ZVXytatW51HXBBHSdEjzHpUWZfjL21foEeann32WWnRuLEsuKg3geQHAgkIHIFkEIEUUikSSNunTZeFjZvLsBdeLPbIUVGTJ0+2J/+pcqqdcaUEUp712gzo0kWef/75UieOuvhFv3795Nxzz7X/O05FjSNVSiDpIg3du3WzFxIpzbx586RJkyb2qaKuP7iIo6S9/vrr9qmjiV6XuHHjRmljBdULJ7UjkPxAIAGBI5AMIpBCKkUCafW4H2V2/WNkvl53kSA9ZeaUU06RN99809lSwZQQSPlZWbLtoINk8Pnn2yvvJUJPu9PFMPT0sBgVOY5UCYG0Y8IEe5GGd4cPt6/1Ko0esXvnnXfso016fUwM4ihpuqBL9+7drZfsSfu1TYQ+7+l77pUzjjhSdrgcySOQyolAAgJHIBlEIIVUigTSnM8+lzkNGsmmtWudLaXTCale73H77beHbieQkBICacfGjZJRvbqMHTLE2VI6PXJ33XXX2cuW75nsV/Q4UiUE0rJPPpEV1arJCv33J0hPadSFG/TapD2IozLR00abNWtmX4OUjO+t17Hxfvu77m8IpHIikIDAEUgGEUghZTCQcv+cIZsbNpa8OXOdLXstHPKCrDrqaMlcstTZUjr9xr/11lvlpptuSui396FTQiBtsCb1a6pUkUWf62wlcXo0Tle20xX5iCNHCYH0+yuvyKoaNSR70yZnS+l0tTu9fk4XFLDpdV/EUZno6XK6YqCuUpeMH194URpUqSrrFyx0tuy1/YmnZUvrk6QgO9vZgqQQSEDgCCSDCKSQMnkEaeVK2XJye8lbGP/b9sXffS/z6x0ja/5IYCU1h15Xo/dK0tNrKiQNmIMOEnnoIWfDXhtmzJAd//iHZLz0krMlMZ988onVXCfKDj39K5E4WmhNMMMcR0on35UrR/6tRcy97TbZ/q9/yS7raztRulBAT+u11ZuYEkflo/cj09Us33vvPWdLYt61vl5PqFVLMoue5mjZ+ebbkvWfa8P79ew3AgkIHIFkEIEUUgYDqWDzFtna+XTZPXmKs2WvLcuWycxjmsrvjz3hbCnd8uXLpX79+rGnKlUkeoH56aeLvPaas2GvLdZrs3C//eTvJxJ/PZWudjeoXz/Jv/BC4ihK7+ekcfL3386GvWYOHy5rq1aVbfPmOVtKp/dC0mXVx2u8EkflokeO9RRbvRmvXo+UiF1WVPU5vrXcctrpklt08ZLcPNn+34dl+wMP2v+NMiCQgMARSD7T02yiQ1dduueee2K2IQRMBpI1Gcm6+jrZOcya0OvErxC9KeOkK/8jv7VoJZsXL3a2Fk+vl3n88celXbt2CS9CEDo6qdZfWljfl9Ze0NkYkWNNwn9u0UJmWxNxvUlrIvR7+o7rr5clxx9v3wSWOHKsWSNSr56I3hS2iNXTpskKK5CWDRvmbCmdrrp4bdu2knP44cSRB3T1QL23ka5qmYifrYnD4VWryeSPRjpb9irI3m5ff7Tr40+dLUgagQQEjkDy0c8//yxVrR/8erf9o446Sg466CDZf//97f/WUaNGDetnt/XDG+nNYCApPX1l2yV97YlIURmzZsu0Ji1kwvk9ZNua4hdr0Dj68ssv7UlRshdnh44ehejWzV7Wu6g/nnlG1lWpIuuKrkpXjD+tSfiEQw6R7W3a6MUdzlYXFSmOlF6LosE4fLizYS8N0YknnijzjzlGdq4rfQaop9e9f/fdsmGffSTn4YeJIw/oqbZ33nmnfWroAj3aV4L5k36WNrUOlYGnd5OdmducrXvp6b+6kEze/JLfD0pAIAGBI5B8pKcvVapUqcShNz5EmjMcSHmL/ravQ8qdMdPZEmvhl1/Zp9pN6tDJvi5p59at9tElXZpXJ5erVq2ybwipcaQXueu2Ck3vvVOnjojLUbesjAz5pWlTmX/UUbJ1zhxnq7t1U6fKr9ZrurJBA9ld0kqCFS2OlP6A+e9/I9dkuRyNW/z997K8enWZdfnlkuN2rySHns411YosXTxj5U03EUce0nsg9e3b175h7OjRo+3V7fT0O91v6Ou+2dpvfPXcEDn2oIOkd8vjJMPldEn9PO94Zahsu+wq11/gIEEEEhA4AslHeo+ZOtbEyy2MokOXq0WaMxxIeppd9h13S/agO6SgmFO/lluTwkkdO8uCekfLL61Pkgk9L5ZxV/xHPj+/h7xyUlsZ3rGTzLnrXske+qrsfG14hR45b78r+Vaw5Pa7VnZ98lnc4yuGPC9zrEnh34ccIsvusV6zkZ/seWyH9fxtH42UObfdLrOt52ytUUM2vjEi5u0Lj5yXXpaCQw+VvB49Jeejj12fE9ax+/EnpcB6jXKefzHuse0ffyrT/3O1rKtcWWa1PkEyXnxJdnz+5Z7Hd1jRv2HEmzL1vPNlrfWc2V27Wo9/EfM+okM/h7k33yIF//637H74EdfnMNzHurfekcf6XiZHHVJTTrBCv/+ZZ8oDF/eW6zueKq1r1pK61tf3I5dcKht1VUIXuojM1lO7Ss633ztbUCYEEhA4AslHehrTSSed5BpGOvSGklyHFAKGA0npMt9b2naQ3eOKX1xhx+YtsuirUfLz9TfIxNPOkImdusrvZ3eXJZddKZtvHijZt93JcEbORRdL/mGHy87/PuT6+Ip7B8tv9RvIhn/+U+bWrCnTTzxJpnc9TX4/oY38dfAh9vY5xxwjG//7oOvb69h5971WIBwsudbb7XjqGdfnhHnseOxJyWvSVHI7dXH/9788VGZdfqXM229/WWNF0Mz69WW6NTGf1rmL/Na0mfxtTc7XVqki87qdIduGvBD/9tbY8cxzknNJHymw3seuG25yfQ6j5LHt6WdlrvX1/ob1Ot7YvoP0PvRwudH6HLx5193y99Tf4hdlcOgva7Y/9Khsu/w/UpCZ6WxFmRBIQOAIJJ/169fPNY50dOrUKXQvfIUUQCDp/Xt2Dh8hW7ueaZ9yVxqd1Giw8/VWDF2qWO+H9PjjxZ62pacqLhw5Un7t3t2evFvfxDKrQQOZ0bOnrPziC9mtS4YXpyKeVudGV0usXdt1sYaorUuXyswnnpDf2raV2UccYb/OM489VmYNHCib//zTPo3LFafVeU73F/Z+o7hTGaNy8yTny1H2L22KO/UXSSCQgMARSD4bNmxYTBQVHnqDToRAEIFkKbAm5Hqqna4YlZfEzWFRjO+/j0yuf/ghMtkuRr4VpznWa79r82bZnZVV4nNtxNFeekrobbeJtG8vsrLk+x7lWVGfk5kpu/RaGF2OvSTEUXCs74fdY3+0r4vc9ak1s2dp7/IjkIDAEUg+05Xs3OJIByvYhURAgaTyN26U7AGDJPOc8yV32nR7soIy0nh56qlIzPzyS+nhk4hRo4ijonSlOl01sFcvkZIWs0iURhdxFAhdiGHXhyMjcfTOe3yNe4VAAgJHIPmspJXsWMEuJAIMJKU3j93x5DP2JGXnK8MkX5f35re4ZaNHhO69V6RhQ5Gvv9b1j50HkqQTRT0idcwxIl26MHEsSldA05vonntu5AhbWWNUV7x77LHIKoTEkTnW17NeB6m/nNnaoYvkfP0tX+NeIpCAwBFIPitpJTtWsAuJgANJ6cp2u38aL5k9esnWzqfLjueel9w/Z9hHmAr09KTSriHAXnrPnuefjxyR0BvILluW+JE53ZGuWCFy//2Rt3/6ad0JOA8ihr6uvXuLNGmiP4kisZMoPWqky7N37y7SvLnIjz9y9NRPVvwUWN8X+atXy+4ff5LsW2+373WkK2nqfY/sr3t4h0ACAkcg+ay4lexYwS5EUiCQogqsSWbOd99L1nU3yJZ2He0ld7f17itZ/W+2f9vLSGzsePxJ2XVdf8mr30DyDzpYdp92uuy8ZaDs+O/D9mpsO554yhpPR/7Uvz/4sOwccKvsPv0MyT/4YMm3vr939bvOfszt/TMiY8eDj0jOBT3s5b/1Ncvp1Vt23nm37HjkMftzsOd1ftz689EnZMfgB2TXNf0k9/jWUrDffpJ70sn2893eN8ObsbnJsZLV73rJPL9nZJ/SpZtst74P9Bcwxd1mAOVEIAGBI5AMcFvJjhXsQiSFAilKJy76297cX6fKro8/lZ3DXpOdI95iJDly3v9Acu+6W/JPOMGexBccdZTkn3KK5J1/geRd3Nv+M/+U9tb2epFJvjVxz73jTsl5933X98eIHzmffyE5r74ueVdeJQVWkNqvY5MmktfV+sHU8yLJ63Wx5J19jv3a6j2kCmodKnlnniW7n3pGcvRr2+V9Mjwew9+UnFFfS+5fs6Rg0yaO1vmNQAICRyAZ4LaSHSvYhUgKBhI8pkd7Fy0S+eILkUcfFenf3/o8W59o/VP//rk1o9FraTgqXHb6Q2jzZpFp00TeeityeuM110Re54EDRV58MbJMuBX+XO+CUCOQgMARSAa4rWT33nvvOY8i7RFIFY/+Bl2v6+I36f7RH0rR15mj7ahICCQgcASSAW4r2bGCXYgQSAAArxBIQOAIJAPcVrJb68X9P5AaCCQAgFcIJCBwBJIBRVeyYwW7kCGQAABeIZCAwBFIhhReyY4V7EKGQAIAeIVAAgJHIBlSeCU7VrALGQIJAOAVAgkIHIFkSOGV7FjBLmQIJACAVwgkIHAEkiGFV7JjBbuQIZAAAF4hkIDAEUiG6Ep2eu2RBhIr2IVMR5dA6m6NhxkMBoPBSHJcb43CYRQdBBJgDIFkiK5kd9ZZZ8mhhx7KCnZh09wlkBgMBoPB8HIQSIAxBFI5jRw5MuGhL3Tt2rXl22+/dX2ckV5jj+qRQDq20rFyb6V7ZWQl63EGg8FgMMow/qz0Z3wcWWP8R+NdfxYxGAzvx913300glUeXLl0SHqeccop9ip3bY4z0G3v8KxJI9ue2kvUYg8FgVPDB/rDs46VKL8XFkQ63n0MMBsOf0blzZwKpPPSFY1TMscd51rC+4jSSGAwGg8Eoz8ivlB8TRjoKWhS4/hxiMBj+jPfff59AAspFzws/3xqVnXGANWoyGAwGg1HGcbw19rfGP63RzhoLrQHAGK5BAgAAAAAHgQQAAAAADgIJ8IB+A+kFfR9//LGzBQAqpi+//FLat28fuokFgIqDQAI8QCABQASBBCDdEUiABwgkAIggkACkOwIJ8ACBBAARBBKAdEcgAR4gkAAggkACkO4IJMADBBIARBBIANIdgQR4gEACgAgCCUC6I5AADxBIABBBIAFIdwQS4AECCQAiCCQA6Y5AAjxAIAFABIEEIN0RSIAHCCQAiCCQAKQ7AgnwAIEEABEEEoB0RyABHiCQACCCQAKQ7ggkwAMEEgBEEEgA0h2BBHiAQAKACAIJQLojkAAPEEgAEEEgAUh3BBLgAQIJACIIJADpjkACPEAgAUAEgQQg3RFIgAcIJACIIJAApDsCCfAAgQQAEQQSgHRHIAEeIJAAIIJAApDuCCTAAwQSAEQQSADSHYEEeIBAAoAIAglAuiOQAA8QSAAQQSABSHcEEuABAgkAIggkAOmOQAI8QCABQASBBCDdEUiABwgkAIggkACkOwIJ8ACBBAARBBKAdEcgAR4gkAAggkACkO4IJMADBBIARBBIANIdgQR4gEACgAgCCUC6I5AADxBIABBBIAFIdwQS4AECCQAiCCQA6Y5AAjxAIAFABIEEIN0RSIAHCCQAiCCQAKQ7AgnwAIEEABEEEoB0RyABHiCQACCCQAKQ7ggkwAMEEgBEEEgA0h2BBHiAQAKACAIJQLojkAAPEEgAEEEgAUh3BBLgAQIJACIIJADpjkACPEAgAUAEgQQg3RFIgAcIJACIIJAApDsCCfAAgQQAEQQSgHRHIAEeIJAAIIJAApDuCCTAAwQSAEQQSADSHYEEeIBAAoAIAglAuiOQAA8QSAAQQSABSHcEEuABAgkAIggkAOmOQAI8QCABQASBBCDdEUiABwgkAIggkACkOwIJ8ACBBAARBBKAdEcgAR4gkAAggkACkO4IJMADBBIARBBIANIdgQR4gEACgAgCCUC6I5AADxBIABBBIAFIdwQS4AECCQAiCCQA6Y5AAjxAIAFABIEEIN0RSIAHCCQAiCCQAKQ7AgnwAIEEABEEEoB0RyABHiCQACCCQAKA1EQgwSgCCQAiCCQASE0EEowikAAggkACgNREIMEoAgkAIggkAEhNBBKMIpAAIIJAAoDURCDBKAIJACIIJABITQQSjCKQACCCQAKA1EQgwSgCCQAiCCQASE0EEowikAAggkACgNREIMEoAgkAIggkAEhNBBKMIpAAIIJAAoDURCDBKAIJACIIJABITQQSjCKQACCCQAKA1EQgwSgCCQAiCCQASE0EEowikAAggkDyTqVKTGcAeIc9CowikAAggkACgNREIMEoAgkAIggkAEhNBBKMIpAAIIJAAoDURCDBKAIJACIIJABITQQSjCKQACCCQAKA1EQgwSgCCQAiCCRv/Pnnn9KgQQPZsWOHswUAyodAglEEEgBEEEjeIJAAeI1AglEEEgBEEEjeIJAAeI1AglEEEgBEEEjeIJAAeI1AglEEEgBEEEjeIJAAeI1AglEEEgBEEEjeIJAAeI1AglEEEgBEEEjeIJAAeI1AglEEEgBEEEjeIJAAeI1AglEEEgBEEEjeIJAAeI1AglEEEgBEEEjeIJAAeI1AglE6EahUqRKBBKDCI5C8QSAB8BqBBKM4ggQAEQSSNwgkAF4jkGAUgQQAEQSSNwgkAF4jkGAUgQQAEQSSNwgkAF4jkGAUgQQAEQSSNwgkAF4jkGAUgQQAEQSSNwgkAF4jkGDU7t275dBDD5X77rvP2QIAFROB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSABQASB5A0CCYDXCCQYRSDBS9u3by9xJMPt7ZMZQLIIJG8QSAC8RiDBKAIJXvn999+lSpUqUq9evWJH//79E5o0TZw4UapVqyZHHXWU6/tJZADJIpC8QSAB8BqBBKMIJHhB46h27dryzDPPyMyZM2XWrFlxY9KkSdKyZcuEIkkD6bTTTrMnWm7vK5EBJItA8gaBBMBrBBKMIpBQXtE4Gjp0aKkTy5UrVyYUSRpILVq0kJycHGcL4D8CyRsEEgCvEUgwikBCeSQTR1GJRBKBhCAQSN4gkAB4jUCCUQQSyiPZOIrSSNp///1l3LhxzpZYBBKCQCB5g0AC4DUCCUYRSCivskwm9euuVatWBBJSCoHkDQIJgNcIJBhFICEIBBJSEYHkDQIJgNcIJBhFICEIGj4nnnhiiYGkS3yPGjVKPvzww4QGkzGUF4HkDQIJgNcIJBhFIMG0/Px8effdd+XII4+0Q6g4usx3oqNmzZpy7bXXMiFDuRBI3iCQAHiNQIJRBBJMSjSOlE5SEx1r1661T9kjklAeBJI3CCQAXiOQYBSBBFOSiaOyWL16NZGEciGQvEEgAfAagQSjCCT4qW/fvntGp06dpFmzZva9k/xSOJKAZBFI3iCQAHiNQIJRBBL89Pzzz+8ZgwcPtq8V0qNIejTJL2PGjJGmTZuyAh6SRiB5g0AC4DUCCUYRSDBJT63TU+z8jKTJkycTSCgTAskbBBIArxFIMIpAgml+RxKBhLIikLxBIAHwGoEEowgkBGHq1Kmyzz77FHsfpPIgkFBWBJI3CCQAXiOQYBSBhCDo150upkAgIZUQSN4gkAB4jUCCUQQSgkAgIRURSN4gkAB4jUCCUQQSymvXrl3OfyXOz0CaMGECgYQyIZC8QSAB8BqBBKMIJJSHhsigQYOSjqRp06ZJtWrVSgykOnXq2M9Lhn4cN998s9SoUYNAQtIIJG8QSAC8RiDBKAIJ5bF06dKkI2nGjBlSt25dGTJkiOTm5jpbY+n2l156KalI0v//HXfcIY0bN5YlS5Y4W4HEEUjeIJAAeI1AglEEEsormUhKJI6ikokk4gheIJC8QSAB8BqBBKMIJHghGkk9evSQb7/9Vj799NO48eKLLyYcR1GFI2no0KGu71f/f7169SKOUG4EkjcIJABeI5BgFIEEr2gk7b///tKpU6diRzJxFBWNJLf3Fx377bcfcYRyI5C8QSAB8BqBBKO8DKT8/HzZuXOnbNiwQWbPni1ffPGFPPDAA86jqAh0YlnSKA+391d4oOK4//775fPPP7f3M7q/0f2OF18DBJI3CCQAXiOQYFRZAqm4EDrnnHOkUaNGcuSRR0qlSpXsoUcUtm/f7rwlAJSPTroPPPDAPfsY3d8cc8wxcvbZZ5c7nAgkbxBIALxGIMGokgIpmRAqbhx11FEEEgDP6KRbJ99u+5vCoyzhRCB5g0AC4DUCCUZpIOlEYvDgwXtCSCcSyYZQcUMDKSsry55wMBgMRnlHdnZ2QoFU3HALp1mzZtn7v++//16uuOIK+/+DsiOQAHiNQIJRGkg6adDVxXTSUHQyUd6hN+y8/PLLpWPHjgwGg1HuofuTffbZx3V/U56h+7/DDjtMjjjiCAKpnAgkAF4jkGCUBlLNmjXl3HPPlfPPP1+aN29eriNGRUetWrXkm2++sX9Ly2AwGOUduqy7hozb/qYsQ/d3uu/r37+/9OvXT0477TQCqZwIJABeI5BgVNFrkHJycmTLli2yaNEiGTNmjDz99NPSu3dvOfbYY8sUTlyDBMBLiV6DVHTo/qtFixb2PbOeeuop+3S6hQsX2vs73e8prkHyBoEEwGsEEowqaZGGwooLJ51wlBRO+ttYAgmAV3TSXa9ePdf9jY7iQmjz5s17Qqg4BJI3CCQAXiOQYFSigVQct3C6+OKL7QmKvt/KlSsTSAA8o5PuqlWrykknnVTmECoOgeQNAgmA1wgkGFXeQCpO4XACAC+VN4SKQyB5g0AC4DUCCUb5FUgAkG4IJG8QSAC8RiDBKAIJACIIJG8QSAC8RiDBKAIJACIIJG8QSAC8RiDBKAIJACIIJG8QSAC8RiDBKAIJACIIJG8QSAC8RiDBKAIJACIIJG8QSAC8RiDBKJ0IdO7cWT7++GNnCwAAZUcgAfAagQSjCCQAgJcIJABeI5BgFIEEAPASgQTAawQSjCKQAABeIpAAeI1AglEEEgDASwQSAK8RSDCKQAIAeIlAAuA1AglGEUgAAC8RSAC8RiDBKAIJAOAlAgmA1wgkGEUgAQC8RCAB8BqBBKMIJACAlwgkAF4jkGAUgQQA8BKBBMBrBBKMIpAAAF4ikAB4jUCCUQQSAMBLBBIArxFIMIpAAgB4iUAC4DUCCUYRSAAALxFIALxGIMEoAgkA4CUCCYDXCCQYRSABALxEIAHwGoEEowgkAICXCCQAXiOQYBSBBADwEoEEwGsEEowikAAAXiKQAHiNQIJRBBIAwEsEEgCvEUgwikACAHiJQALgNQIJRhFIAAAvEUgAvEYgwSgCCQDgJQIJgNcIJBhFIAEAvEQgAfAagQSjCCQAgJcIJABeI5BgFIEEAPASgQTAawQSjCKQAABeIpAAeI1AglEEEgDASwQSAK8RSDCKQAIAeIlAAuA1AglGEUgAAC8RSAC8RiDBKAIJAOAlAgmA1wgkGEUgAQC8RCAB8BqBBKMIJACAlwgkAF4jkGAUgQQA8BKBBMBrBBKMIpAAAF4ikAB4jUCCUQQSAMBLBBIArxFIMIpAAgB4iUAC4DUCCUYRSAAALxFIALxGIMEoAgkA4CUCCYDXCCQYRSABALxEIAHwGoEEowgkAICXCCQAXiOQYBSBBADwEoEEwGsEEowikAAAXiKQAHiNQIJRBBIAwEsEEgCvEUgwikACAHiJQALgNQIJRhFIAAAvEUgAvEYgwSgCCQDgJQIJgNcIJBhFIAEAvEQgAfAagQSjCCQAgJcIJABeI5BgFIEEAPASgQTAawQSjCKQAABeIpAAeI1AglEEEgDASwQSAK8RSDCKQAIAeIlAAuA1AglGEUipZ/fu3TEjVRT9uJIZQFm4fS0lMxAMAgmA1wgkGEUgpZYJEybIPvvsI61atdozBgwYIDt37nSe4Y3FixdL1apVZdGiRc6W4uXn58u5554r9erVi/m4khnF0f9/7dq1Zdu2bc4WhNm7774rVapUkV27djlbirdlyxb7a/Scc85x/ZpKZCAYBBIArxFIMIpASh0aR0ceeaQ89thjMnbsWBk3bpx8+eWX0rx5c08jadWqVXLhhRfKfvvtJ3PmzHG2Fi8aSA899JD9MZVlFIdAqjjWrVsndevWlRYtWiQcSIcccoj9PeD2NZXIQDAIJABeI5BgFIGUGqJx9N5779lBUtjy5cs9iySNI/3N+uDBg+3/XzJHkN58801ni3cIpIpBv2579uwpZ511lv21lGgg6deofv0jvRBIALxGIMEoAil4JcVRlBeRFI2j6667TjZs2GCHCYEEE1588UVp3Lix/bXeqFEjAinkCCQAXiOQYBSBFCydBFauXNmOj+LiKGrp0qVywAEHyEcffeRsSU40jnTSokFCIMGEX375xQ6d33//XaZOnUogVQAEEgCvEUgwikAKVnQSqPFTGv1cde3atcyBpKITFgIJJuh1R8ccc4wMGzbM/juBVDEQSAC8RiDBKAIpWMlMAr0IpCgCCX6LXnd0ySWX7AkiAqliIJAAeI1AglEEUrDSKZAeeOAB+xqSRIZOhBNBIMVzez0THakket3R+vXrnS3JB1LNmjVl9OjRrv9Wt1H4/4XgEEgAvEYgwSgCKVjpFEitW7eWY489ttRx/PHH2+87kUjyM5BuuukmufPOO52/xdLJtF779ffffztb9tLX+bzzzpOXX37Z2WKW22ua6EgVv/76q/11rdcdFZZsIOk9k3TlO7d/a9Fx8MEHS/v27YmkFEAgAfAagQSjCKRgpUMgReXk5CQ09NSq1157LaFI8jOQvv76a3thCv2YitL4qVWrlnz33XfOlr30Y9H79cycOdPZYlbR1zOZkQqKXndUWDKBpNz+jcUN/V66+OKLiaQUQCAB8BqBBKMIpGClUyAlQz/WRCLJz0BauXKl/dquXbvW2RKhH9s555wjF1xwgdx2223O1r1mz54tderUkczMTGcLEuV23VFhyQZSsrKysoikFEAgAfAagQSjCKRghTWQVCKR5Gcg6SS8WbNmMm7cOGdLhIaPBtDbb78txx13nH30obBXX33VPq1LP34k56WXXoq77qgwvwNJEUnBI5AAeI1AglEEUrDCHEhKP+aTTjrJjg43fgaS0uuQ7rjjDudvEbNmzbIDafHixfZrv2bNGueRyMcb5PVH6ay4644KMxFISk/z0wUelixZ4myBSQQSAK8RSDCKQApW2ANJ9ejRI7BAcrsOaejQofaiEzp5a9GihYwZM8Z5JPjrj9JV9LojfW1LYiqQ9Cihfl8RSMEgkAB4jUCCUQRSsAgkfwOp6HVI+hrq9UfRifyAAQNirkNKheuPcnNzyzyCEL3uqHfv3rJ9+3bXjys6pkyZYodU4ef5gUAKFoEEwGsEEowikIJFIPkbSNHrkMaOHWv/PXr9kZ5mp7799ltp2bLlniNMqXD9UZs2bco8gqDXHe27777259ntYyo8unXrJvvss48dU9FtfiCQgkUgAfAagQSjCKRgEUj+BpIqfB1S9Pqj6BGi1atX26+/Xoekr28qXH/0/fffl3kEZfjw4a4fT9Hx+uuv26//+PHj92zzA4EULAIJgNcIJBhFIAWLQPI/kApfhxS9/khfS6VHmKLXIenHwPVH/uIapIqBQALgNQIJRhFIwUqnQCrrZCfoQFq1apX9GuvRosLXH0VFr0OaM2dO4NcfhR2BVDEQSAC8RiDBKAIpWBpIlStXtu8XVBo9DeyQQw4pNpD0yEf9+vUTmpQkG0jHHnus3HDDDUlPeDIyMuz/T5CBpJPx5s2b2/dDKnz9UZReh6T3Q9Jw4v5H/ko2kDRyPv30U+dviZs8ebL9fUUgBYNAAuA1AglGEUjB++GHH+yJ4CeffOJsiadHQfQ0seuuu67YSYefgaSrwSUbSRpHbdu2lT59+kh2drazNZaJQFLR65DcjhBFr0O65ppruP+Rz5INpOj3RjKRpCvl6duMGDGC2A0IgQTAawQSjCKQUkNJE8FE4kj5GUgqmUhKJI6UqUDS65COP/54Ofvss+MmzTpZ15XuWrduzfVHPivLKXbJRFI0jt544w3iKEAEEgCvEUgwikBKHdGJ4DPPPGOfIqRj9OjRCcWRSiSQou9XTzfTJZa/+uqrPdt0lCYaSb169ZJff/015m2j48cff0wojpQGkn4c+vG4va9ERiJWrFgh1atXl6efftrZEmvQoEGy//77c/2Rz8p6DZLb90bR8dZbbxFHKYJAAuA1AglGEUipRSeCVapUkaZNm+4ZicSRSiSQou+zcePG9v/ntNNOi/l/JUIjSe97U/jtio5E4khpIGm46Mfj9n4SGYnQCXmNGjXirj+K0uuQatWqxcTaZ+VZpMHte6PoII5SA4EEwGsEEozyOpD0zvhZWVn2JPqXX36x74+C5Ohy1IWHl4q+76IjUW5vW3gkw+3tkxmoONw+/4UHkjdhwgRZtmyZffR09+7dztbyIZAAeI1AglFlDSS3EOrfv7+0a9fOvpdMpUqV7HHwwQfL9u3bnbcCAKQC3Ycfdthhe/bVei3gCSecIFdddZW88sor5QonAgmA1wgkGFVaICUaQsWNM844g0ACgBSj+/ZTTjnFdb9deJQlnAgkAF4jkGBUNJD0GozyhFBx46ijjiKQACDFJBpIxY2Swkmv9SOQAHiJQIJRGkj6w+7www+XmjVrxv0QLO/Yb7/95Pbbb7cv2mcwGAxGaoy77rpLjjjiCNf9dnmG3nS5RYsW9r6fQALgFQIJRmkgdejQwb4/zHnnnSddunRx/aFX1qHXIOkNG1944QUGg8FgpMh455135Oijj3bdb5d16DLrLVu2tH+OJHpPNgBIBIEEowpfg6SnXOjSzHpjUl2OV8PmxhtvlPbt25f5NDtOsQOA1FOeU+zq1KkjJ554olxzzTUydOhQmTRpkixfvty+4bNel8Q1SAC8RiDBqNIWaVDlCadu3boRSACQYnS/rteYuu23o6O0ECoOgQTAawQSjEokkIqTSDhVq1aNQAKAFKP7b71OqDwhVBwCCYDXCCQYVZ5AKk7RcAIApKbyhFBxCCQAXiOQYJQfgQQAqLgIJABeI5BgFIEEAPASgQTAawQSjCKQAABeIpAAeI1AglEEEgDASwQSAK8RSDCKQAIAeIlAAuA1AglGEUgAAC8RSAC8RiDBKAIJAOAlAgmA1wgkAAAAAHAQSAAAAADgIJAAAAAAwEEgAQAAAICDQAIAAAAAB4EEAAAAAA4CCQAAAAAcBBIAAAAA2ET+P+VCYLMiWmIHAAAAAElFTkSuQmCC</raw>
      </picture>
    </region>
    <region left="261" top="11916" width="247" height="20" color="#000000" fontSize="8">
      <text lang="spa" fontFamily="Bookman Old Style" fontSize="10">
        <content>
          <p style="font-size: 8px; font-style: italic; text-decoration: underline;">Fig3.Detalle de armado del extremo del muro.</p>
        </content>
      </text>
    </region>
    <region left="36" top="11988" width="262" height="39" color="#000000" bgColor="#80ffff" fontSize="10">
      <math>
        <description active="true" position="Left" lang="eng">
          <content>
            <p>Área del refuerzo logitudinal del extremo:</p>
          </content>
        </description>
        <input>
          <e type="operand">A.s_0.15lw</e>
          <e type="operand">12</e>
          <e type="operand">1.96</e>
          <e type="operator" args="2">*</e>
          <e type="operand" style="unit">cm</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">cm</e>
          <e type="operand">2</e>
          <e type="operator" args="2">^</e>
        </contract>
        <result action="numeric">
          <e type="operand">23.52</e>
        </result>
      </math>
    </region>
    <region left="36" top="12024" width="250" height="49" color="#000000" fontSize="10">
      <math decimalPlaces="5">
        <description active="true" position="Left" lang="eng" width="15">
          <content>
            <p>Cuantía de refuerzo longitudinal dentro de 0.15lw</p>
          </content>
        </description>
        <input>
          <e type="operand">ρ.0.15lw</e>
          <e type="operand">A.s_0.15lw</e>
          <e type="operand">Ew</e>
          <e type="operand">0.15</e>
          <e type="operand">Lw</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="operator" args="2">:</e>
        </input>
        <result action="numeric">
          <e type="operand">0.01493</e>
        </result>
      </math>
    </region>
    <region left="135" top="12078" width="490" height="24" color="#000000" fontSize="10" showInputData="false">
      <math>
        <input>
          <e type="operand">ρ.0.15lw</e>
          <e type="operand">1.6</e>
          <e type="operand">f'.c</e>
          <e type="operand" style="unit">kgf</e>
          <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
          <e type="operand">f.y</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operator" args="2">≥</e>
          <e type="operand" style="string">Cumple:    ρ0.15lw ≡ </e>
          <e type="operand">ρ.0.15lw</e>
          <e type="operand">5</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">  ≥  1.6(f'c)^0.5/fy ≡ </e>
          <e type="operand">1.6</e>
          <e type="operand">f'.c</e>
          <e type="operand" style="unit">kgf</e>
          <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
          <e type="operand">f.y</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operand">5</e>
          <e type="function" args="2">var2str</e>
          <e type="function" args="4">concat</e>
          <e type="operand" style="string"> No Cumple:    ρ0.15lw ≡ </e>
          <e type="operand">ρ.0.15lw</e>
          <e type="operand">5</e>
          <e type="function" args="2">var2str</e>
          <e type="operand" style="string">  &lt;  1.6(f'c)^0.5/fy ≡  </e>
          <e type="operand">1.6</e>
          <e type="operand">f'.c</e>
          <e type="operand" style="unit">kgf</e>
          <e type="operand" style="unit">cm</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="function" args="1">sqrt</e>
          <e type="operand">f.y</e>
          <e type="operator" args="2">/</e>
          <e type="operator" args="2">*</e>
          <e type="operand">5</e>
          <e type="function" args="2">var2str</e>
          <e type="function" args="4">concat</e>
          <e type="function" args="3">if</e>
          <e type="operand">1</e>
          <e type="operand">1</e>
          <e type="function" args="3">line</e>
        </input>
        <result action="numeric">
          <e type="operand" style="string">Cumple:    ρ0.15lw ≡ 0.01493  ≥  1.6(f'c)^0.5/fy ≡ 0.00602</e>
        </result>
      </math>
    </region>
    <region left="9" top="12798" width="427" height="23" color="#000000" bgColor="#cffad5" fontSize="10" isBreakable="false">
      <text lang="spa" width="427" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; background-color: #d1fcdc;">
            <span style="background-color: #cffad5;">6) Recubrimientos</span>
            <span />
            <span />
            <span />
          </p>
        </content>
      </text>
    </region>
    <region left="198" top="12834" width="364" height="400" color="#000000">
      <picture>
        <raw format="png" 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        <content>
          <p style="font-weight: bold; text-decoration: underline; background-color: #d1fcdc;">
            <span style="background-color: #cffad5;">7) Espaciamiento máximo del refuerzo longitudinal</span>
            <span />
            <span />
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          </p>
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</raw>
      </picture>
    </region>
    <region left="36" top="13914" width="52" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">s.l_max</e>
        </input>
      </math>
    </region>
    <region left="81" top="13914" width="27" height="26" color="#000000" fontSize="12">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; font-size: 12px;"> &lt;</p>
        </content>
      </text>
    </region>
    <region left="108" top="13914" width="193" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">3</e>
          <e type="operand">Ew</e>
          <e type="operator" args="2">*</e>
          <e type="operand">45</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="2">Min</e>
        </input>
        <result action="numeric">
          <e type="operand">0.45</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="18" top="13959" width="399" height="57" color="#000000" bgColor="#f8e3b6" fontSize="10">
      <text lang="spa" width="399" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; background-color: #f8e3b6;">♦ Si:  se requiere armado por cortante en el muro el espaciamiento del refuerzo longitudinal nodeberá ser mayor a \[REGION[ce38c36f32a7452b8bf3555ef7cef801]]\</p>
        </content>
        <regions>
          <region id="ce38c36f32a7452b8bf3555ef7cef801" left="273" top="15" width="32" height="41" color="#000000" bgColor="#f8e3b6" fontSize="10">
            <math>
              <input>
                <e type="operand">Lw</e>
                <e type="operand">3</e>
                <e type="operator" args="2">/</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="90" top="14022" width="52" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">s.l_max</e>
        </input>
      </math>
    </region>
    <region left="135" top="14022" width="27" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; font-size: 12px;"> &lt;</p>
        </content>
      </text>
    </region>
    <region left="162" top="14022" width="92" height="41" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Lw</e>
          <e type="operand">3</e>
          <e type="operator" args="2">/</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
        </contract>
        <result action="numeric">
          <e type="operand">100</e>
        </result>
      </math>
    </region>
    <region left="18" top="14085" width="399" height="70" color="#000000" bgColor="#f8e3b6" fontSize="10" isBreakable="false">
      <text lang="spa" width="399" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; background-color: #f8e3b6;">♦ Si:  \[REGION[1fd9ccba51fa414db3b37286474ea9fa]]\ , exceptuando muros de sótano y muros de contención en voladizo, deben tener refuerzo distribuido en cada dirección colocado en 02 capaa paralelas a las caras del muro de acuerdo con las siguientes condiciones:</p>
        </content>
        <regions>
          <region id="1fd9ccba51fa414db3b37286474ea9fa" left="34" top="0" width="80" height="24" color="#000000" bgColor="#f8e3b6" fontSize="10">
            <math>
              <input>
                <e type="operand">Ew</e>
                <e type="operand">25</e>
                <e type="operand" style="unit">cm</e>
                <e type="operator" args="2">*</e>
                <e type="operator" args="2">&gt;</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="18" top="14157" width="455" height="110" color="#000000">
      <picture>
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          <p style="font-weight: bold; text-decoration: underline; background-color: #d1fcdc;">
            <span style="background-color: #cffad5;">8) Espaciamiento máximo del refuerzo transversal</span>
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          </p>
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      </picture>
    </region>
    <region left="27" top="14346" width="52" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">s.t_max</e>
        </input>
      </math>
    </region>
    <region left="72" top="14346" width="27" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; font-size: 12px;"> &lt;</p>
        </content>
      </text>
    </region>
    <region left="99" top="14346" width="193" height="26" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">3</e>
          <e type="operand">Ew</e>
          <e type="operator" args="2">*</e>
          <e type="operand">45</e>
          <e type="operand" style="unit">cm</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="2">Min</e>
        </input>
        <result action="numeric">
          <e type="operand">0.45</e>
          <e type="operand" style="unit">m</e>
          <e type="operator" args="2">*</e>
        </result>
      </math>
    </region>
    <region left="18" top="14418" width="399" height="57" color="#000000" bgColor="#f8e3b6" fontSize="10" isBreakable="false">
      <text lang="spa" width="399" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; background-color: #f8e3b6;">♦ Si:  se requiere armado por cortante en el muro el espaciamiento del refuerzo longitudinal nodeberá ser mayor a \[REGION[ce38c36f32a7452b8bf3555ef7cef801]]\</p>
        </content>
        <regions>
          <region id="ce38c36f32a7452b8bf3555ef7cef801" left="273" top="15" width="32" height="41" color="#000000" bgColor="#f8e3b6" fontSize="10">
            <math>
              <input>
                <e type="operand">Lw</e>
                <e type="operand">5</e>
                <e type="operator" args="2">/</e>
              </input>
            </math>
          </region>
        </regions>
      </text>
    </region>
    <region left="108" top="14481" width="52" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">s.t_max</e>
        </input>
      </math>
    </region>
    <region left="135" top="14481" width="27" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; font-size: 12px;"> &lt;</p>
        </content>
      </text>
    </region>
    <region left="162" top="14481" width="84" height="41" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">Lw</e>
          <e type="operand">5</e>
          <e type="operator" args="2">/</e>
        </input>
        <contract>
          <e type="operand" style="unit">cm</e>
        </contract>
        <result action="numeric">
          <e type="operand">60</e>
        </result>
      </math>
    </region>
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      <picture>
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</raw>
      </picture>
    </region>
    <region left="27" top="14922" width="438" height="23" color="#000000" bgColor="#cffad5" fontSize="10" isBreakable="false">
      <text lang="spa" width="438" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; background-color: #d1fcdc;">
            <span style="background-color: #cffad5;">9)  Espaciamiento mínimo del refuerzo</span>
            <span />
            <span />
            <span />
          </p>
        </content>
      </text>
    </region>
    <region left="27" top="14958" width="635" height="53" color="#000000" fontSize="10">
      <text lang="spa" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p>Para las separaciones mínimas entra barras cumpliremos con los requerimientos del Capítulo 25 de la normativa<br />ACI318. El refuerzo longitudinal no deberemos separarlo menos del mayor valor entre 1.5 in (3.81 cm), 1.5 veces el<br />diámetro de barra y 4/3 del tamaño del agregado grueso</p>
        </content>
      </text>
    </region>
    <region left="297" top="15021" width="221" height="43" color="#000000" fontSize="10">
      <math optimize="2">
        <input>
          <e type="operand">1.5</e>
          <e type="operand" style="unit">in</e>
          <e type="operator" args="2">*</e>
          <e type="operand">1.5</e>
          <e type="operand">d.b</e>
          <e type="operator" args="2">*</e>
          <e type="operand">4</e>
          <e type="operand">3</e>
          <e type="operator" args="2">/</e>
          <e type="operand">TMAG</e>
          <e type="operator" args="2">*</e>
          <e type="function" args="3">Max</e>
        </input>
      </math>
    </region>
    <region left="225" top="15030" width="52" height="30" color="#000000" fontSize="10">
      <math>
        <input>
          <e type="operand">s.l_min</e>
        </input>
      </math>
    </region>
    <region left="270" top="15030" width="27" height="26" color="#000000" fontSize="12" isBreakable="false">
      <text lang="spa" width="27" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; font-size: 12px;"> &gt;</p>
        </content>
      </text>
    </region>
    <region left="36" top="15084" width="438" height="23" color="#000000" bgColor="#cffad5" fontSize="10" isBreakable="false">
      <text lang="spa" width="438" fontFamily="Times New Roman" fontSize="10">
        <content>
          <p style="font-weight: bold; text-decoration: underline; background-color: #d1fcdc;">
            <span style="background-color: #cffad5;">10)  Requerimiento de refuerzo en muros especiales</span>
            <span />
            <span />
            <span />
          </p>
        </content>
      </text>
    </region>
  </regions>
</worksheet>