Harriot, Thomas, Mss. 6785

List of thumbnails

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401
401 (201)
402
402 (201v)
403
403 (202)
404
404 (202v)
405
405 (203)
406
406 (203v)
407
407 (204)
408
408 (204v)
409
409 (205)
410
410 (205v)
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page |< < (260v) of 882 > >|
    <echo version="1.0RC">
      <text xml:lang="eng" type="free">
        <div type="section" level="1" n="1">
          <pb file="add_6785_f260v" o="260v" n="520"/>
          <head xml:space="preserve"/>
          <p xml:lang="lat">
            <s xml:space="preserve"> In qualibet circuli (
              <math>
                <mstyle>
                  <mi>d</mi>
                  <mi>a</mi>
                  <mi>b</mi>
                </mstyle>
              </math>
            ) sit
              <lb/>
            polygonon inscriptum cuius latera æqualia
              <lb/>
            et numerus laterum sit par.
              <lb/>
            Ducantur lineæ ut in
              <lb/>
            [
              <emph style="bf">Translation: </emph>
            In any circle
              <math>
                <mstyle>
                  <mi>d</mi>
                  <mi>a</mi>
                  <mi>b</mi>
                </mstyle>
              </math>
            let there be inscribed a polygon whose sides are equal, the number of sides even.
              <lb/>
            Lines are drawn as in the ]</s>
          </p>
          <p xml:lang="lat">
            <s xml:space="preserve"> Dico quod: circulus cuius smemidiameter
              <math>
                <mstyle>
                  <mi>y</mi>
                </mstyle>
              </math>
            :
              <lb/>
            æqualis est superficiei figuræ factæ a
              <lb/>
            revolutione polygoni
              <lb/>
            [
              <emph style="bf">Translation: </emph>
            I say that: the circle whose semdiameter is
              <math>
                <mstyle>
                  <mi>y</mi>
                </mstyle>
              </math>
            is equal to the surface of the figure made from the revolution of the inscribed ]</s>
          </p>
        </div>
      </text>
    </echo>