Gassendi, Pierre, De proportione qua gravia decidentia accelerantur, 1646

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            <p type="main">
              <s id="s.000341">
                <pb pagenum="6" xlink:href="028/01/046.jpg"/>
              lineas AB, AC, angulum creanteis in A, ſic diuiſas eſſe
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              heinc inde in parteis æqualeis, ad puncta D, E, F, G, H,
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              I, K, L (poſſent autem in longè plureis continuatæ di­
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              uidi) vt lineæ ductæ cùm inter ipſa puncta, tùm ex ipſis
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              in puncta M, N, O, totum ſpatium KAL diſpeſcant
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              in triangula inter
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                <figure id="id.028.01.046.1.jpg" xlink:href="028/01/046/1.jpg" number="5"/>
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              ſe ſimilia, ac pror­
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              sù æqualia. </s>
              <s id="s.000342">Cùm
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              poſſimus porto
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              habere punctum
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              A pro initio tem­
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              poris, pro initio
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              ſpatij, pro initio
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              velocitatis, quæ
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              tria heic in motu
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              ſpectantur, ac vna
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              cùm ipſo inci­
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              piunt; Poſſumus imprimis habere parteis æqualeis al­
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              terutrius, aut vtriuſque lineæ AB, AC pro partibus,
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              ſiue momentis æqualibus temporis ab initio fluentis,
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              adeòproinde, vt AE, v. g. repræſentet
                <expan abbr="primũ">primum</expan>
              momen­
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              tum, EG ſecundum, GI: tertium, IL quartum.
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              </s>
              <s id="s.000343">Poſſumus ſecundò habere æqualia illa triangula pro
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              æqualibus ſpatij partibus, quæ ab initio percurrun­
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              tur; adeò vt ductâ ſeorſim lineâ PQ caſum refe­
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              rente per orgyias ſexdecim, Triangulum ADE
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              repræſentet primam orgyiam PR, quæ primò mo­
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              mento percurritur; tria proxima, treis orgyias RS,
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              quæ ſecundo; quinque ſequentia quinque orgyias
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              ST, quæ tertiò; & ſeptem ſuccedentia ſeptem or-</s>
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