DelMonte, Guidubaldo, Mechanicorvm Liber

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        <body>
          <chap id="N1043F">
            <pb xlink:href="036/01/084.jpg"/>
            <p id="id.2.1.61.2.0.0.0" type="head">
              <s id="id.2.1.61.3.1.1.0">COROLLARIVM. </s>
            </p>
            <p id="id.2.1.61.4.0.0.0" type="main">
              <s id="id.2.1.61.4.1.1.0">Ex hoc manifeſtum eſt, quò pondus à centro
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              libræ magis diſtat, eò grauius eſſe; & per conſe­
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              quens velocius moueri. </s>
            </p>
            <p id="id.2.1.61.5.0.0.0" type="main">
              <s id="id.2.1.61.5.1.1.0">
                <arrow.to.target n="note115"/>
              Hinc præterea ſtateræ quoq; ratio facilè oſten
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              detur. </s>
            </p>
            <p id="id.2.1.62.1.0.0.0" type="margin">
              <s id="id.2.1.62.1.1.1.0">
                <margin.target id="note115"/>
                <emph type="italics"/>
              Stateræ ratio.
                <emph.end type="italics"/>
              </s>
            </p>
            <p id="id.2.1.63.1.0.0.0" type="main">
              <s id="id.2.1.63.1.1.1.0">Sit enim ſtate
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              ræ ſcapus AB, cu
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              ius trutina ſit in
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              C; ſitq; ſtateræ
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              appendiculum E.
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              </s>
              <s id="N12773">appendatur in A
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              pondus D, quod
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              æqueponderet ap
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              pendiculo E in F
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                <figure id="id.036.01.084.1.jpg" place="text" xlink:href="036/01/084/1.jpg" number="77"/>
                <lb/>
              appenſo. </s>
              <s id="id.2.1.63.1.1.2.0">aliud quoq; appendatur pondus G in A, quod etiam
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              appendiculo E in B appenſo æqueponderet. </s>
              <s id="id.2.1.63.1.1.3.0">Dico grauitatem
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              ponderis D ad grauitatem ponderis G ita eſſe, vt CF ad CB. </s>
              <s id="id.2.1.63.1.1.3.0.a">
                <lb/>
              Quoniam enim grauitas ponderis D eſt æqualis grauitati ponde­
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              ris E in F appenſi, & grauitas ponderis G eſt æqualis grauitati pon
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              deris E in B; erit grauitas ponderis D ad grauitatem ponderis E in
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              F, vt grauitas ponderis G ad grauitatem ponderis E in B: & permu
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                <arrow.to.target n="note116"/>
              tando, vt grauitas ponderis D ad grauitatem ponderis G, ita graui
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              tas ipſius E in F, ad grauitatem ipſius E in B; grauitas autem pon
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                <arrow.to.target n="note117"/>
              deris E in F ad grauitatem ponderis E in B eſt, vt CF ad CB; vt
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              igitur grauitas ponderis D ad grauitatem ponderis G, ita eſt CF
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              ad CB. </s>
              <s id="id.2.1.63.1.1.3.0.b">ſi ergo pars ſcapi CB in partes diuidatur æquales, ſolo
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              pondere E, & propius, & longius à puncto C poſito; ponderum
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              grauitates, quæ ex puncto A ſuſpenduntur inter ſe ſe notæ erunt. </s>
              <s id="id.2.1.63.1.1.4.0"/>
            </p>
          </chap>
        </body>
      </text>
    </archimedes>
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