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</raw>
    </picture>
  </region>
  <region id="4" left="216" top="432" width="119" height="24" border="true" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>DISCRETE TIME</p>
    </text>
  </region>
  <region id="5" left="18" top="468" width="494" height="133" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">2</e>
        <e type="function" args="1">f</e>
        <e type="operand">2</e>
        <e type="function" args="1">g</e>
        <e type="operand">x.0</e>
        <e type="operand">NumIt</e>
        <e type="function" args="4">dynSysDiscr</e>
        <e type="operand">ξ</e>
        <e type="operand">x.0</e>
        <e type="operator" args="2">:</e>
        <e type="operand">x</e>
        <e type="operand">ξ</e>
        <e type="operator" args="2">:</e>
        <e type="operand">k</e>
        <e type="operand">1</e>
        <e type="operand">NumIt</e>
        <e type="function" preserve="true" args="2">range</e>
        <e type="operand">ξ</e>
        <e type="operand">ξ</e>
        <e type="operand">ξ</e>
        <e type="operand">r</e>
        <e type="function" args="2">g</e>
        <e type="function" args="2">f</e>
        <e type="function" preserve="true" args="1">eval</e>
        <e type="operator" args="2">:</e>
        <e type="operand">x</e>
        <e type="operand">x</e>
        <e type="operand">ξ</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">line</e>
        <e type="function" preserve="true" args="3">for</e>
        <e type="operand">x</e>
        <e type="operand">4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="6">line</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="6" left="18" top="603" width="499" height="250" color="#000000" bgColor="#ffffff">
    <picture>
      <raw format="png" 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</raw>
    </picture>
  </region>
  <region id="7" left="9" top="873" width="258" height="24" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
    <text lang="ita">
      <p>EXAMPLE 1 - Mass-Spring-Damper</p>
    </text>
  </region>
  <region id="8" left="0" top="909" width="510" height="24" color="#0000ff" bgColor="#ffffff" fontSize="10">
    <text lang="ita">
      <p>Linear system with 2 states and 1 input: unit step response.  </p>
    </text>
  </region>
  <region id="9" left="0" top="945" width="304" height="69" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x</e>
        <e type="operand">u</e>
        <e type="function" args="2">MasSprDmp</e>
        <e type="operand">1</e>
        <e type="operand">M</e>
        <e type="operator" args="2">/</e>
        <e type="operand">u</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">η</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">-</e>
        <e type="operand">K</e>
        <e type="operand">x</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</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">x</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="10" left="324" top="954" width="43" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">M</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" left="405" top="954" width="60" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">η</e>
        <e type="operand">0.7</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="12" left="504" top="954" width="43" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">K</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="13" left="567" top="954" width="151" height="24" color="#0000ff" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>system parameters</p>
    </text>
  </region>
  <region id="14" left="324" top="990" width="130" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x</e>
        <e type="operand">r</e>
        <e type="function" args="2">Ctrl1</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="3">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="15" left="459" top="990" width="429" height="24" color="#0000ff" bgColor="#ffffff" fontSize="10">
    <text lang="ita">
      <p>Constant input, i.e. no state feedback in this case</p>
    </text>
  </region>
  <region id="16" left="18" top="1035" width="61" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <description active="false" position="Top" lang="ita">
        <p>initial condition</p>
      </description>
      <input>
        <e type="operand">x0</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="17" left="0" top="1098" width="554" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">Sol1</e>
        <e type="operand">any1</e>
        <e type="operand">any2</e>
        <e type="function" args="2">MasSprDmp</e>
        <e type="operand">any1</e>
        <e type="operand">any2</e>
        <e type="function" args="2">Ctrl1</e>
        <e type="operand">x0</e>
        <e type="operand">150</e>
        <e type="operand">0.1</e>
        <e type="function" args="5">dynSys</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="18" left="0" top="1143" width="9101" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">Sol1</e>
      </input>
      <result action="numeric">
        <e type="operand">0</e>
        <e type="operand">0.1</e>
        <e type="operand">0.193</e>
        <e type="operand">0.2785</e>
        <e type="operand">0.3561</e>
        <e type="operand">0.4254</e>
        <e type="operand">0.4864</e>
        <e type="operand">0.5388</e>
        <e type="operand">0.5827</e>
        <e type="operand">0.6181</e>
        <e type="operand">0.6452</e>
        <e type="operand">0.6643</e>
        <e type="operand">0.6755</e>
        <e type="operand">0.6794</e>
        <e type="operand">0.6762</e>
        <e type="operand">0.6664</e>
        <e type="operand">0.6506</e>
        <e type="operand">0.6292</e>
        <e type="operand">0.6028</e>
        <e type="operand">0.5719</e>
        <e type="operand">0.5372</e>
        <e type="operand">0.4992</e>
        <e type="operand">0.4585</e>
        <e type="operand">0.4156</e>
        <e type="operand">0.3712</e>
        <e type="operand">0.3257</e>
        <e type="operand">0.2797</e>
        <e type="operand">0.2336</e>
        <e type="operand">0.188</e>
        <e type="operand">0.1432</e>
        <e type="operand">0.0997</e>
        <e type="operand">0.0578</e>
        <e type="operand">0.0178</e>
        <e type="operand">0.0199</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0552</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0878</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1176</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1444</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1682</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1888</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2063</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2207</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2321</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2404</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2459</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2485</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2485</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.246</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2412</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2343</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2255</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2149</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.2028</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1894</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.175</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1596</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1436</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1271</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.1103</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0934</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0766</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.06</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0439</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0282</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0132</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.001</e>
        <e type="operand">0.0143</e>
        <e type="operand">0.0267</e>
        <e type="operand">0.0381</e>
        <e type="operand">0.0485</e>
        <e type="operand">0.0577</e>
        <e type="operand">0.0658</e>
        <e type="operand">0.0727</e>
        <e type="operand">0.0785</e>
        <e type="operand">0.0832</e>
        <e type="operand">0.0868</e>
        <e type="operand">0.0893</e>
        <e type="operand">0.0907</e>
        <e type="operand">0.0911</e>
        <e type="operand">0.0906</e>
        <e type="operand">0.0893</e>
        <e type="operand">0.0871</e>
        <e type="operand">0.0842</e>
        <e type="operand">0.0806</e>
        <e type="operand">0.0764</e>
        <e type="operand">0.0717</e>
        <e type="operand">0.0666</e>
        <e type="operand">0.0611</e>
        <e type="operand">0.0553</e>
        <e type="operand">0.0494</e>
        <e type="operand">0.0433</e>
        <e type="operand">0.0371</e>
        <e type="operand">0.0309</e>
        <e type="operand">0.0248</e>
        <e type="operand">0.0188</e>
        <e type="operand">0.013</e>
        <e type="operand">0.0074</e>
        <e type="operand">0.002</e>
        <e type="operand">0.003</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0077</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0121</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.016</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0196</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0228</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0255</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0278</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0297</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0312</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0323</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.033</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0333</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0333</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.033</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0323</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0314</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0302</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0287</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0271</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0253</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0233</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0213</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0191</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0169</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0146</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0124</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0101</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0079</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0057</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0036</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0016</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0003</e>
        <e type="operand">0.002</e>
        <e type="operand">0.0037</e>
        <e type="operand">0.0052</e>
        <e type="operand">0.0066</e>
        <e type="operand">0.0078</e>
        <e type="operand">0.0089</e>
        <e type="operand">0.0098</e>
        <e type="operand">0.0106</e>
        <e type="operand">0.0112</e>
        <e type="operand">0.0117</e>
        <e type="operand">0.012</e>
        <e type="operand">0.0122</e>
        <e type="operand">0.0122</e>
        <e type="operand">0.0122</e>
        <e type="operand">0.012</e>
        <e type="operand">0.0117</e>
        <e type="operand">0.0113</e>
        <e type="operand">0.0108</e>
        <e type="operand">0.0102</e>
        <e type="operand">0.0096</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">0.01</e>
        <e type="operand">0.0293</e>
        <e type="operand">0.0571</e>
        <e type="operand">0.0928</e>
        <e type="operand">0.1353</e>
        <e type="operand">0.1839</e>
        <e type="operand">0.2378</e>
        <e type="operand">0.2961</e>
        <e type="operand">0.3579</e>
        <e type="operand">0.4224</e>
        <e type="operand">0.4888</e>
        <e type="operand">0.5564</e>
        <e type="operand">0.6243</e>
        <e type="operand">0.692</e>
        <e type="operand">0.7586</e>
        <e type="operand">0.8237</e>
        <e type="operand">0.8866</e>
        <e type="operand">0.9468</e>
        <e type="operand">1.004</e>
        <e type="operand">1.0578</e>
        <e type="operand">1.1077</e>
        <e type="operand">1.1535</e>
        <e type="operand">1.1951</e>
        <e type="operand">1.2322</e>
        <e type="operand">1.2648</e>
        <e type="operand">1.2927</e>
        <e type="operand">1.3161</e>
        <e type="operand">1.3349</e>
        <e type="operand">1.3492</e>
        <e type="operand">1.3592</e>
        <e type="operand">1.365</e>
        <e type="operand">1.3667</e>
        <e type="operand">1.3647</e>
        <e type="operand">1.3592</e>
        <e type="operand">1.3504</e>
        <e type="operand">1.3387</e>
        <e type="operand">1.3243</e>
        <e type="operand">1.3074</e>
        <e type="operand">1.2886</e>
        <e type="operand">1.2679</e>
        <e type="operand">1.2458</e>
        <e type="operand">1.2226</e>
        <e type="operand">1.1986</e>
        <e type="operand">1.174</e>
        <e type="operand">1.1492</e>
        <e type="operand">1.1243</e>
        <e type="operand">1.0997</e>
        <e type="operand">1.0756</e>
        <e type="operand">1.0521</e>
        <e type="operand">1.0296</e>
        <e type="operand">1.0081</e>
        <e type="operand">0.9878</e>
        <e type="operand">0.9689</e>
        <e type="operand">0.9514</e>
        <e type="operand">0.9354</e>
        <e type="operand">0.9211</e>
        <e type="operand">0.9084</e>
        <e type="operand">0.8973</e>
        <e type="operand">0.888</e>
        <e type="operand">0.8803</e>
        <e type="operand">0.8743</e>
        <e type="operand">0.8699</e>
        <e type="operand">0.8671</e>
        <e type="operand">0.8658</e>
        <e type="operand">0.8659</e>
        <e type="operand">0.8673</e>
        <e type="operand">0.87</e>
        <e type="operand">0.8738</e>
        <e type="operand">0.8787</e>
        <e type="operand">0.8844</e>
        <e type="operand">0.891</e>
        <e type="operand">0.8983</e>
        <e type="operand">0.9061</e>
        <e type="operand">0.9145</e>
        <e type="operand">0.9231</e>
        <e type="operand">0.9321</e>
        <e type="operand">0.9411</e>
        <e type="operand">0.9502</e>
        <e type="operand">0.9593</e>
        <e type="operand">0.9682</e>
        <e type="operand">0.9769</e>
        <e type="operand">0.9854</e>
        <e type="operand">0.9934</e>
        <e type="operand">1.0011</e>
        <e type="operand">1.0082</e>
        <e type="operand">1.0149</e>
        <e type="operand">1.021</e>
        <e type="operand">1.0265</e>
        <e type="operand">1.0315</e>
        <e type="operand">1.0358</e>
        <e type="operand">1.0395</e>
        <e type="operand">1.0426</e>
        <e type="operand">1.0451</e>
        <e type="operand">1.047</e>
        <e type="operand">1.0483</e>
        <e type="operand">1.049</e>
        <e type="operand">1.0492</e>
        <e type="operand">1.0489</e>
        <e type="operand">1.0481</e>
        <e type="operand">1.0469</e>
        <e type="operand">1.0453</e>
        <e type="operand">1.0434</e>
        <e type="operand">1.0411</e>
        <e type="operand">1.0385</e>
        <e type="operand">1.0357</e>
        <e type="operand">1.0328</e>
        <e type="operand">1.0296</e>
        <e type="operand">1.0264</e>
        <e type="operand">1.0231</e>
        <e type="operand">1.0198</e>
        <e type="operand">1.0164</e>
        <e type="operand">1.0131</e>
        <e type="operand">1.0099</e>
        <e type="operand">1.0068</e>
        <e type="operand">1.0038</e>
        <e type="operand">1.0009</e>
        <e type="operand">0.9982</e>
        <e type="operand">0.9957</e>
        <e type="operand">0.9933</e>
        <e type="operand">0.9912</e>
        <e type="operand">0.9893</e>
        <e type="operand">0.9876</e>
        <e type="operand">0.9861</e>
        <e type="operand">0.9849</e>
        <e type="operand">0.9839</e>
        <e type="operand">0.9831</e>
        <e type="operand">0.9825</e>
        <e type="operand">0.9822</e>
        <e type="operand">0.982</e>
        <e type="operand">0.982</e>
        <e type="operand">0.9822</e>
        <e type="operand">0.9826</e>
        <e type="operand">0.9831</e>
        <e type="operand">0.9838</e>
        <e type="operand">0.9846</e>
        <e type="operand">0.9854</e>
        <e type="operand">0.9864</e>
        <e type="operand">0.9875</e>
        <e type="operand">0.9886</e>
        <e type="operand">0.9898</e>
        <e type="operand">0.991</e>
        <e type="operand">0.9922</e>
        <e type="operand">0.9934</e>
        <e type="operand">0.9946</e>
        <e type="operand">0.9958</e>
        <e type="operand">0.997</e>
        <e type="operand">0.9981</e>
        <e type="operand">0.9992</e>
        <e type="operand">1.0002</e>
        <e type="operand">2</e>
        <e type="operand">151</e>
        <e type="function" preserve="true" args="304">mat</e>
      </result>
    </math>
  </region>
  <region id="19" left="0" top="1206" width="141" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">v</e>
        <e type="operand">Sol1</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="20" left="198" top="1206" width="141" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">s</e>
        <e type="operand">Sol1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="21" left="0" top="1269" width="275" height="218" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="8.30276511572332" scale_y="0.187895593832397" scale_z="0.166547811835156" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-85" transpose_y="-2" transpose_z="0">
      <input>
        <e type="operand">v</e>
        <e type="operand">x</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">s</e>
        <e type="operand">x</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">sys</e>
      </input>
    </plot>
  </region>
  <region id="22" left="486" top="1503" width="20" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">7</e>
      </input>
    </math>
  </region>
  <region id="23" left="9" top="1557" width="491" height="24" color="#000000" bgColor="#ffff00" fontSize="10">
    <text lang="eng">
      <p>Note: subscript "x" forces vectors elements to be plotted. </p>
    </text>
  </region>
  <region id="24" left="0" top="1593" width="348" height="24" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
    <text lang="ita">
      <p>EXAMPLE 2 - Linear Feedback Stabilization</p>
    </text>
  </region>
  <region id="25" left="0" top="1638" width="346" height="24" color="#0000ff" bgColor="#ffffff" fontSize="10">
    <text lang="ita">
      <p>Linear system with 3 states and 2 inputs  </p>
    </text>
  </region>
  <region id="26" left="0" top="1674" width="263" height="86" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x</e>
        <e type="operand">u</e>
        <e type="function" args="2">LinSys1</e>
        <e type="operand">0.5</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operand">x</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">+</e>
        <e type="operand">u</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">+</e>
        <e type="operand">0.5</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operand">x</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">+</e>
        <e type="operand">2</e>
        <e type="operand">x</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">u</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">+</e>
        <e type="operand">u</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="27" left="396" top="1710" width="147" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x</e>
        <e type="operand">r</e>
        <e type="function" args="2">Ctrl2</e>
        <e type="operand">1</e>
        <e type="operand">0.5</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="28" left="621" top="1719" width="127" height="24" color="#0000ff" bgColor="#ffffff" fontSize="10">
    <text lang="ita">
      <p>Constant input</p>
    </text>
  </region>
  <region id="29" left="0" top="1773" width="61" height="62" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x0</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">mat</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="30" left="99" top="1791" width="529" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">Sol2</e>
        <e type="operand">any1</e>
        <e type="operand">any2</e>
        <e type="function" args="2">LinSys1</e>
        <e type="operand">any1</e>
        <e type="operand">any2</e>
        <e type="function" args="2">Ctrl2</e>
        <e type="operand">x0</e>
        <e type="operand">50</e>
        <e type="operand">0.1</e>
        <e type="function" args="5">dynSys</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="31" left="0" top="1872" width="3408" height="62" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">Sol2</e>
      </input>
      <result action="numeric">
        <e type="operand">0</e>
        <e type="operand">0.05</e>
        <e type="operand">0.1025</e>
        <e type="operand">0.1594</e>
        <e type="operand">0.2225</e>
        <e type="operand">0.2938</e>
        <e type="operand">0.3751</e>
        <e type="operand">0.4684</e>
        <e type="operand">0.5756</e>
        <e type="operand">0.6986</e>
        <e type="operand">0.8392</e>
        <e type="operand">0.9994</e>
        <e type="operand">1.1809</e>
        <e type="operand">1.3855</e>
        <e type="operand">1.6145</e>
        <e type="operand">1.8695</e>
        <e type="operand">2.1517</e>
        <e type="operand">2.4618</e>
        <e type="operand">2.8006</e>
        <e type="operand">3.1681</e>
        <e type="operand">3.5642</e>
        <e type="operand">3.9878</e>
        <e type="operand">4.4377</e>
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        <e type="operand">10.0274</e>
        <e type="operand">10.205</e>
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        <e type="operand">8.7814</e>
        <e type="operand">7.839</e>
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        <e type="operand">2.0067</e>
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        <e type="operand">0</e>
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        <e type="operand">1.2429</e>
        <e type="operand">1.3866</e>
        <e type="operand">1.5258</e>
        <e type="operand">1.6567</e>
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        <e type="operand">1.8761</e>
        <e type="operand">1.9545</e>
        <e type="operand">2.0044</e>
        <e type="operand">2.0192</e>
        <e type="operand">1.9917</e>
        <e type="operand">1.9141</e>
        <e type="operand">1.778</e>
        <e type="operand">1.5744</e>
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        <e type="operand">6.4997</e>
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        <e type="operand">27.3093</e>
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        <e type="operand">29.0521</e>
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        <e type="operand">30.6584</e>
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        <e type="operand">32.0762</e>
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        <e type="operand">33.2468</e>
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        <e type="operand">34.1043</e>
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        <e type="operand">34.0283</e>
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        <e type="operand">30.8669</e>
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        <e type="operand">28.042</e>
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        <e type="operand">3</e>
        <e type="operand">51</e>
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  <region id="32" left="0" top="1971" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
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        <e type="operand">x1</e>
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        <e type="operator" args="2">:</e>
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    </math>
  </region>
  <region id="33" left="216" top="1971" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x2</e>
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        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="34" left="423" top="1971" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x3</e>
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        <e type="operand">x</e>
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        <e type="operand">x2</e>
        <e type="operand">x</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x3</e>
        <e type="operand">x</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
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  </region>
  <region id="36" left="72" top="2295" width="163" height="44" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="2">
      <input>
        <e type="operand">K</e>
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        <e type="operand">0.5</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1.4</e>
        <e type="operator" args="1">-</e>
        <e type="operand">3.3</e>
        <e type="operator" args="1">-</e>
        <e type="operand">1.9</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0</e>
        <e type="operand">2</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="8">mat</e>
        <e type="operator" args="2">:</e>
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    </math>
  </region>
  <region id="37" left="0" top="2349" width="487" height="24" color="#0000ff" bgColor="#ffffff" fontSize="10">
    <text lang="ita">
      <p>The state grows indefinitely, i.e. the system is unstable.</p>
    </text>
  </region>
  <region id="38" left="0" top="2376" width="480" height="24" color="#0000ff" bgColor="#ffffff" fontSize="10">
    <text lang="ita">
      <p>Try to stabilize with proportional state feedback matrix:</p>
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  </region>
  <region id="39" left="0" top="2412" width="207" height="86" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
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        <e type="operand">1</e>
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        <e type="operand">x</e>
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        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
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        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="40" left="0" top="2538" width="529" height="28" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">Sol3</e>
        <e type="operand">any1</e>
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        <e type="operand">any1</e>
        <e type="operand">any2</e>
        <e type="function" args="2">Ctrl3</e>
        <e type="operand">x0</e>
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        <e type="operand">0.1</e>
        <e type="function" args="5">dynSys</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="41" left="0" top="2574" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x1</e>
        <e type="operand">Sol3</e>
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        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="42" left="216" top="2574" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x2</e>
        <e type="operand">Sol3</e>
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        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="43" left="423" top="2574" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x3</e>
        <e type="operand">Sol3</e>
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        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="44" left="0" top="2637" width="262" height="173" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="9.27786240896374" scale_y="0.459829249480783" scale_z="0" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-107" transpose_y="1" transpose_z="0">
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        <e type="operand">x1</e>
        <e type="operand">x</e>
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        <e type="operand">x2</e>
        <e type="operand">x</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">x3</e>
        <e type="operand">x</e>
        <e type="function" preserve="true" args="2">el</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
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    </plot>
  </region>
  <region id="45" left="342" top="2700" width="3137" height="62" color="#000000" bgColor="#ffffff" fontSize="10">
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        <e type="operand">Sol3</e>
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        <e type="operand">0.1029</e>
        <e type="operand">0.0911</e>
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        <e type="operand">0.0669</e>
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        <e type="operand">0.0149</e>
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        <e type="operand">0.0001</e>
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        <e type="operator" args="1">-</e>
        <e type="operand">0.0118</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0165</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0206</e>
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        <e type="operand">0.0241</e>
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        <e type="operand">0.027</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0294</e>
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        <e type="operator" args="1">-</e>
        <e type="operand">0.0331</e>
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        <e type="operator" args="1">-</e>
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        <e type="operand">0.0377</e>
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        <e type="operand">0.0384</e>
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        <e type="operand">0.0388</e>
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        <e type="operand">0.0389</e>
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        <e type="operand">0.039</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0391</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0391</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0391</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.0391</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.039</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.039</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.039</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.039</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0.039</e>
        <e type="operator" args="1">-</e>
        <e type="operand">0</e>
        <e type="operand">0</e>
        <e type="operand">0.0175</e>
        <e type="operand">0.0478</e>
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        <e type="operand">0.1315</e>
        <e type="operand">0.1791</e>
        <e type="operand">0.2278</e>
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        <e type="operand">0.3223</e>
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        <e type="operand">0.407</e>
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        <e type="operand">0.5592</e>
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        <e type="operand">0.5974</e>
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        <e type="operand">0.6359</e>
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        <e type="operand">0.6521</e>
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  <region id="46" left="9" top="2979" width="397" height="24" border="true" color="#000000" bgColor="#c0c0c0" fontSize="10">
    <text lang="ita">
      <p>EXAMPLE 3 - Nonlinear Equations (Lorentz Model)</p>
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    </math>
  </region>
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        <e type="operand">14.5095</e>
        <e type="operand">15.1337</e>
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        <e type="operand">17.4952</e>
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        <e type="operand">18.3933</e>
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        <e type="operand">18.9746</e>
        <e type="operand">19.1319</e>
        <e type="operand">19.2002</e>
        <e type="operand">19.184</e>
        <e type="operand">19.0908</e>
        <e type="operand">18.9304</e>
        <e type="operand">18.7135</e>
        <e type="operand">18.4517</e>
        <e type="operand">18.1557</e>
        <e type="operand">17.8353</e>
        <e type="operand">17.4993</e>
        <e type="operand">17.1544</e>
        <e type="operand">16.8063</e>
        <e type="operand">16.4592</e>
        <e type="operand">16.1159</e>
        <e type="operand">3</e>
        <e type="operand">501</e>
        <e type="function" preserve="true" args="1505">mat</e>
      </result>
    </math>
  </region>
  <region id="52" left="9" top="3294" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x1</e>
        <e type="operand">Sol4</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="53" left="225" top="3294" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x2</e>
        <e type="operand">Sol4</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="54" left="432" top="3294" width="149" height="35" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">x3</e>
        <e type="operand">Sol4</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="2">row</e>
        <e type="function" preserve="true" args="1">transpose</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="55" left="18" top="3330" width="194" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math decimalPlaces="4">
      <input>
        <e type="operand">xyPlot</e>
        <e type="operand">x3</e>
        <e type="operand">x2</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="56" left="0" top="3366" width="332" height="158" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="2d" render="lines" scale_x="0.560984320874524" scale_y="0.626350819950507" scale_z="0.944158723522815" rotate_x="0" rotate_y="0" rotate_z="0" transpose_x="-40" transpose_y="-3" transpose_z="0">
      <input>
        <e type="operand">x3</e>
        <e type="operand">x2</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">x3</e>
        <e type="operand">x1</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">x2</e>
        <e type="operand">x1</e>
        <e type="function" preserve="true" args="2">augment</e>
        <e type="operand">3</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="5">sys</e>
      </input>
    </plot>
  </region>
  <region id="57" left="441" top="3366" width="352" height="210" color="#000000" bgColor="#ffffff" fontSize="10">
    <plot type="3d" render="lines" scale_x="0.6561" scale_y="0.6561" scale_z="0.6561" rotate_x="59" rotate_y="49" rotate_z="0" transpose_x="0" transpose_y="0" transpose_z="0">
      <input>
        <e type="operand">Sol4</e>
        <e type="function" preserve="true" args="1">transpose</e>
      </input>
    </plot>
  </region>
</regions>