Ceva, Giovanni, Geometria motus, 1692

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              <s id="s.000047">
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              AX. II.
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            <p type="main">
              <s id="s.000048">SPatium iuxta imaginem velocitatum quamcunque
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              exactum, vel iuxta æquatricem imaginis eſt maius eo
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              ſpatio, quod curreretur eodem tempore minima eiuſdem
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              imaginis velocitate; ſed minus eo, quod velocitate ma­
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              xima. </s>
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            <p type="main">
              <s id="s.000049">
                <emph type="center"/>
              AX. III.
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              </s>
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            <p type="main">
              <s id="s.000050">TEmpus, quo curritur ſpatium iuxta quamlibet tem­
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              poris imaginem, maius eſt eo, quo idem ſpatium
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              curreretur maxima velocitate, ſed contra minus eo altero,
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              quo ipſum ſpatium minima velocitate exigeretur, earum
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              videlicet, quæ ſunt in geneſi, aut imagine velocitatum pro­
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              poſiti motus, cuius nempe illa eſt imago temporis. </s>
              <s id="s.000051">Fit er­
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              go, vt tempus æquale ei, quo illud ipſum ſpatium currere­
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              tur iuxta propoſitam imaginem, ſit inter vtrumque dicto­
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              rum temporum maximi, & minimi. </s>
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              <s id="s.000052">
                <emph type="center"/>
              AX. IV.
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            <p type="main">
              <s id="s.000053">QVæcunque excogitetur figura plana, vel eſt paralle­
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              logrammum, vel acuminata figura, aut ex his com­
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              poſitum. </s>
              <s id="s.000054">Has tamen figuras inter binas volu­
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              mus parallelas, ita vt vnum latus ſit ipſas nectens normali­
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              ter parallelas, quanquam etiam loco parallelarum poſſint
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              eſſe puncta, nempè vbi deſinunt in acuminatas prorſus
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              figuras. </s>
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              PROP. I. THEOR. I.
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            <p type="main">
              <s id="s.000056">TEmpora, quibus duo motus complentur ſunt in ra­
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              tione imaginum homogenearum ipſorum
                <expan abbr="temporũ">temporum</expan>
              . </s>
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          </chap>
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