Monantheuil, Henri de, Aristotelis Mechanica, 1599

Table of figures

< >
[Figure 71]
[Figure 72]
[Figure 73]
[Figure 74]
[Figure 75]
[Figure 76]
[Figure 77]
[Figure 78]
[Figure 79]
[Figure 80]
[Figure 81]
[Figure 82]
[Figure 83]
[Figure 84]
[Figure 85]
[Figure 86]
[Figure 87]
[Figure 88]
[Figure 89]
[Figure 90]
[Figure 91]
[Figure 92]
[Figure 93]
[Figure 94]
[Figure 95]
[Figure 96]
[Figure 97]
[Figure 98]
< >
page |< < of 252 > >|
    <archimedes>
      <text>
        <body>
          <chap>
            <subchap1>
              <pb xlink:href="035/01/079.jpg" pagenum="39"/>
              <p type="main">
                <s id="id.000717">
                  <emph type="italics"/>
                Et per punctum
                  <emph.end type="italics"/>
                  <foreign lang="el">q</foreign>
                  <emph type="italics"/>
                ducatur parallela rectæ
                  <emph.end type="italics"/>
                  <foreign lang="el">a b</foreign>
                  <emph type="italics"/>
                prop. 31. lib. 1.
                  <lb/>
                quæ ſit
                  <emph.end type="italics"/>
                  <foreign lang="el">q w. </foreign>
                </s>
              </p>
              <figure id="id.035.01.079.1.jpg" xlink:href="035/01/079/1.jpg" number="14"/>
              <p type="main">
                <s id="id.000718">
                  <emph type="italics"/>
                Rurſus à puncto
                  <emph.end type="italics"/>
                  <foreign lang="el">w</foreign>
                  <emph type="italics"/>
                excitetur perpendicularis lineæ
                  <emph.end type="italics"/>
                  <foreign lang="el">a b,</foreign>
                  <emph type="italics"/>
                ſitque
                  <emph.end type="italics"/>
                  <lb/>
                  <foreign lang="el">w n</foreign>
                :
                  <emph type="italics"/>
                & ſic parallelogrammum erit
                  <emph.end type="italics"/>
                  <foreign lang="el">w n z q</foreign>
                  <emph type="italics"/>
                ex def. </s>
                <s id="id.000719">parallelog.
                  <emph.end type="italics"/>
                </s>
              </p>
              <p type="main">
                <s id="id.000720">
                  <emph type="italics"/>
                Sicque
                  <emph.end type="italics"/>
                  <foreign lang="el">b</foreign>
                  <emph type="italics"/>
                motum ad
                  <emph.end type="italics"/>
                  <foreign lang="el">w</foreign>
                  <emph type="italics"/>
                tantum confecit ſpatij ſecundum natu­
                  <lb/>
                ram, quam
                  <emph.end type="italics"/>
                  <foreign lang="el">x</foreign>
                  <emph type="italics"/>
                motum ad
                  <emph.end type="italics"/>
                  <foreign lang="el">q</foreign>
                . </s>
                <s>
                  <emph type="italics"/>
                Spatia enim cum metiatur perpendicu­
                  <lb/>
                laris, vtpote optima
                  <expan abbr="mẽſura">menſura</expan>
                , quia minima, & ſola regularis & nota.
                  <lb/>
                </s>
                <s id="id.000721">Sint autem
                  <emph.end type="italics"/>
                  <foreign lang="el">w n, q z</foreign>
                  <emph type="italics"/>
                perpendiculares ex fab. & æquales, quia late­
                  <lb/>
                ra oppoſita in parallelogrammo
                  <emph.end type="italics"/>
                  <foreign lang="el">w n z q</foreign>
                  <emph type="italics"/>
                prop. 34. lib. 1. </s>
                <s>Erant vtro­
                  <lb/>
                bique ſpatia
                  <emph.end type="italics"/>
                  <foreign lang="el">b w & x q</foreign>
                  <emph type="italics"/>
                æqualia.
                  <emph.end type="italics"/>
                </s>
              </p>
              <p type="main">
                <s id="id.000723">
                  <foreign lang="el">b n</foreign>
                  <emph type="italics"/>
                vero eadem ratione metitur ſpatium motus præter naturam
                  <lb/>
                ipſius
                  <emph.end type="italics"/>
                  <foreign lang="el">b, & x z</foreign>
                  <emph type="italics"/>
                ipſius
                  <emph.end type="italics"/>
                  <foreign lang="el">x. </foreign>
                  <emph type="italics"/>
                ſi igitur
                  <emph.end type="italics"/>
                  <foreign lang="el">x z</foreign>
                (
                  <emph type="italics"/>
                quod poſtea demonſtra­
                  <lb/>
                bitur ) maior ſit quam
                  <emph.end type="italics"/>
                  <foreign lang="el">b n,</foreign>
                  <emph type="italics"/>
                erit puncti
                  <emph.end type="italics"/>
                  <foreign lang="el">x</foreign>
                  <emph type="italics"/>
                motus præter naturam
                  <lb/>
                maior in eodem ſpatio motus naturalis: quam puncti
                  <emph.end type="italics"/>
                  <foreign lang="el">b. </foreign>
                </s>
              </p>
            </subchap1>
          </chap>
        </body>
      </text>
    </archimedes>