DelMonte, Guidubaldo, In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata

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    <archimedes>
      <text>
        <body>
          <chap id="N10019">
            <p id="N10CF6" type="main">
              <s id="N10D80">
                <pb xlink:href="077/01/029.jpg" pagenum="25"/>
              primi libri propoſitione pater. </s>
              <s id="N10D8A">demonſtrationes enim cla­
                <lb/>
              riores redduntur. </s>
            </p>
            <figure id="id.077.01.029.1.jpg" xlink:href="077/01/029/1.jpg" number="10"/>
            <figure id="id.077.01.029.2.jpg" xlink:href="077/01/029/2.jpg" number="11"/>
            <p id="N10D95" type="main">
              <s id="N10D97">Porrò non ignoran
                <lb/>
              dum hoc Archimedis
                <lb/>
              poſtulatum verificari
                <lb/>
              de ponderibus quocun
                <lb/>
              〈que〉 ſitu diſpoſitis, ſiue
                <lb/>
              CED fuerit horizonti
                <lb/>
                <expan abbr="æquidiſtãs">æquidiſtans</expan>
              , ſiuè minùs;
                <lb/>
              vt in hac prima figura,
                <lb/>
              codem modo ſemper
                <lb/>
              verum eſſe pondera æ­
                <lb/>
              qualia CD ex ęquali­
                <lb/>
              bus diſtantijs EC ED
                <lb/>
              æ〈que〉ponderare, vt in­
                <lb/>
              fra (poſt ſcilicet
                <expan abbr="quartã">quartam</expan>
                <lb/>
              huius propoſitionem)
                <lb/>
              perſpicuum erit. </s>
              <s id="N10DBE">Qua­
                <lb/>
              re cùm Archimedes
                <expan abbr="tã">tam</expan>
                <lb/>
              in hoc poſtulato,
                <expan abbr="quã">quam</expan>
                <lb/>
              in ſe〈que〉ntibus, ſuppo­
                <lb/>
              nit pondera in diſtan­
                <lb/>
              tijs eſſe collocata, intel­
                <lb/>
              ligendum eſt
                <expan abbr="diſtãtias">diſtantias</expan>
                <lb/>
              ex vtra〈que〉 parte in ea­
                <lb/>
              dem recta linea exiſte­
                <lb/>
              re. </s>
              <s id="N10DDE">Nam ſi (vt in ſecun
                <lb/>
              da figura)
                <expan abbr="diſtãtia">diſtantia</expan>
              AB
                <lb/>
              fuerit ęqualis diſtantię BC, quæ non indirectum iaceant,
                <lb/>
              ſed angulum conſtituant; tunc pondera AB, quamuis ſint
                <lb/>
              ęqualia, non ę〈que〉ponderabunt. </s>
              <s id="N10DEC">niſi quando (vt in tertia fi­
                <lb/>
              gura) iuncta AC, bifariamquè diuiſa in D, ductaquè BD,
                <lb/>
              fuerit hęc horizonti perpendicularis, vt in eodem tractatu
                <lb/>
              noſtro expoſuimus. </s>
              <s id="N10DF4">Diſtantias igitur in eadem recta linea
                <lb/>
              ſemper exiſtere intelligendum eſt. </s>
              <s id="N10DF8">vt ex demonſtrationibus
                <lb/>
              Archimedis perſpicuum eſt. </s>
            </p>
          </chap>
        </body>
      </text>
    </archimedes>
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