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  </region>
  <region id="1" left="270" top="531" width="168" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math error="68">
      <input>
        <e type="operand">i</e>
        <e type="function" args="1">f</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">i</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">i</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">#</e>
      </result>
    </math>
  </region>
  <region id="2" left="18" top="540" width="223" height="131" border="true" color="#000000" bgColor="#ffffff">
    <picture>
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    </picture>
  </region>
  <region id="3" left="270" top="585" width="135" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">x</e>
        <e type="function" args="1">f</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">x</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">x</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="4" left="459" top="585" width="98" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>By calling </p>
    </text>
  </region>
  <region id="5" left="558" top="585" width="40" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">#</e>
        <e type="function" args="1">f</e>
      </input>
    </math>
  </region>
  <region id="6" left="612" top="585" width="94" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>you create</p>
    </text>
  </region>
  <region id="7" left="270" top="612" width="117" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">i</e>
        <e type="operand">1.23456789</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="8" left="459" top="612" width="242" height="40" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>an algorithmic procedure wrtan argument to be completed</p>
    </text>
  </region>
  <region id="9" left="270" top="639" width="131" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">i</e>
        <e type="function" args="1">f</e>
      </input>
      <result action="numeric">
        <e type="operand">7.172839</e>
      </result>
    </math>
  </region>
  <region id="10" left="540" top="657" width="63" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math error="9">
      <input>
        <e type="operand">#</e>
        <e type="function" args="1">f</e>
        <e type="operand">#</e>
        <e type="operator" args="2">:</e>
      </input>
    </math>
  </region>
  <region id="11" left="270" top="666" width="205" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">1.23456789</e>
        <e type="function" args="1">f</e>
      </input>
      <result action="numeric">
        <e type="operand">7.172839</e>
      </result>
    </math>
  </region>
  <region id="12" left="270" top="702" width="471" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>by defining  i:=1.23456789  'i' the argument is convertedbinary or else Smath machine number ... the procedure iscomplete  f(1.23456789)=7.172839  </p>
    </text>
  </region>
  <region id="13" left="18" top="765" width="390" height="26" color="#000000" bgColor="#ffffff" fontSize="10">
    <math error="68">
      <input>
        <e type="operand">1.23456789</e>
        <e type="function" args="1">F</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">1.23456789</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">1.23456789</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">#</e>
      </result>
    </math>
  </region>
  <region id="14" left="18" top="837" width="624" height="56" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>This is not an executable procedure by no computing machinery in the world.What is 1.23456789 ? Vladimir  secret mistress code, distance to moon ...'1.23456789' is  just unknown, i.e: not an assigned argument. </p>
    </text>
  </region>
  <region id="15" left="18" top="900" width="331" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="operand">1.23456789</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
        <e type="operand">3</e>
        <e type="operand">1.23456789</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="2">+</e>
      </input>
      <result action="numeric">
        <e type="operand">7.172839</e>
      </result>
    </math>
  </region>
  <region id="16" left="18" top="927" width="540" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>is  paper/pencil arithmetic but not assigned to an algo(argument)</p>
    </text>
  </region>
  <region id="17" left="18" top="1035" width="514" height="520" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>Salut Ioan,No need to put anything of that conversation in Hanbook. It is just some refresher of "numerical maths knowledge".When it comes to "compute", computer are dummy like stone.Computers do less than kindengarden stuff. Computers knowonly the addition. With supplementary instruction it canbe instructed to add/add/add/add ... then multiply. A bitmore instuctions ... wow ! subtraction. Division is another monkey business of the 3 first above. And that's all what"Big blues" or your French Terra 100 [Bull] that consumesa Nuclear Power station do. Naturally of this so low "Do"a large world of decoration have been added to make them look more savant and more mystic. At this point and in short, computers perform only the 4arithmetic operations [+, -, *, /]. Division / being very slow compared to + How things [functions and the likes] are computed ?ANSWER: by savant combination of the 4 [+, -, *, /]called numerical approximations. In PC Pentium stylemost range in the order of 21 Aops [Arithmetic operations]i.e: the summ of [+, -, *, /]... exp(x), sin(x), ln(x) ...X^Y consumes twice because it needs exp(x) &amp; ln(x).SQRT(x) is very fast because iterative Heron-Newton. It starts from a very little numerical initialising push.Revisit "Samples" for Bessel. See what the right side iscrunching, only [+, -, *, /]. What are called "Main Frame"try to execute "Arithmetica" a kind of coincident bit wisearithmetic multiple parallel computation at cryogenic °C.Two constants are universally known [pi, e]. More are "user".</p>
    </text>
  </region>
</regions>