Galilei, Galileo, De Motu Antiquiora

Table of figures

< >
[Figure 1]
[Figure 2]
[Figure 3]
[Figure 4]
[Figure 5]
[Figure 6]
[Figure 7]
[Figure 8]
[Figure 9]
[Figure 10]
[Figure 11]
[Figure 12]
[Figure 13]
[Figure 14]
[Figure 15]
[Figure 16]
[Figure 17]
[Figure 18]
[Figure 19]
[Figure 20]
[Figure 21]
[Figure 22]
[Figure 23]
[Figure 24]
[Figure 25]
[Figure 26]
[Figure 27]
[Figure 28]
[Figure 29]
[Figure 30]
< >
page |< < of 383 > >|
    <archimedes>
      <text>
        <body>
          <chap>
            <subchap1>
              <subchap2>
                <p>
                  <s id="id.3.0.3.01.05">
                    <pb ed="manuscript" n="46r"/>
                  enim ligni cum plumbi frustro aequeponderans, in mole plumbeum frustrum longe </s>
                  <s id="id.3.0.3.01.06">Deinde, illud alio gravius est nuncupandum, cuius accepta moles, alterius moli aequalis, ea gravior comperiatur: ut, verbigratia, si ex plumbo et ligno moles duas inter se aequales accipiamus, sitque plumbi moles gravior, tunc plumbum ligno esse gravius, merito </s>
                  <s id="id.3.0.3.01.07">Quare, si ligni frustrum, quod cum plumbi frustro aequeponderet, ponamus, non
                    <lb ed="Favaro" n="10"/>
                  tamen lignum aeque ac plumbum grave est censendum: plumbi enim molem longe a ligni mole excedi </s>
                  <s id="id.3.0.3.01.08">Converso demum modo de minus gravibus est censendum: minus nanque grave statuendum est illud, cuius pars accepta, alterius parti in mole aequalis, in gravitate minor extiterit; ut, si solida duo, ligneum unum, plumbeum alterum, quae in mole aequalia sint, capiamus, minus autem lignum gravet quam plumbum, tum lignum plumbo minus esse grave, est </s>
                </p>
                <p>
                  <s id="id.3.0.3.02.01">Haec sunt quae de terminorum definitionibus dicenda </s>
                  <s id="id.3.0.3.02.02">Verum ut ad ea quae demonstranda sunt commodius descendere possimus,
                    <lb ed="Favaro" n="20"/>
                  ponatur axioma hoc: scilicet, id quod gravius est a minus gravi, si cetera sint paria, non posse </s>
                  <s id="id.3.0.3.02.03">Verum, ad ea quae dicenda sunt, egemus etiam sequenti </s>
                </p>
              </subchap2>
              <subchap2>
                <p>
                  <s id="id.3.0.4.01.01">Gravitates inaequalium molium corporum aeque gravium eam inter se habent proportionem, quam ipsae </s>
                </p>
                <p>
                  <figure id="id.3.0.4.02.00" xlink:href="FIG1/F036.jpg" number="36"/>
                  <s id="id.3.0.4.02.01"/>
                </p>
              </subchap2>
            </subchap1>
          </chap>
        </body>
      </text>
    </archimedes>