Gassendi, Pierre, De motu impresso a motore translato epistulae duae, 1642

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      <text>
        <body>
          <chap>
            <p type="main">
              <s id="id.000582">
                <pb pagenum="71" xlink:href="027/01/078.jpg"/>
              cum primo non deſtructo, ſed perſeuerante iuncti,
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              ſint tres. </s>
              <s id="id.000583">In tertio autem momento pergente Terra
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              attrahere, & aere impellere, imprimuntur rurſus
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              duo ictus noui, qui cum tribus prioribus, & per­
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              ſeuerantibus juncti ſint quinque. </s>
              <s id="id.000584">Ita in quarto mo­
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              mento imprimuntur alij duo, qui cum prioribus ſint
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              ſeptem; in quinto duo qui cum prioribus ſint no­
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              uem, atque ita conſequenter ſecundum ſeriem nu­
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              merorum, qui ab vnitate cœperint, imparium: cùm
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              interim ſpatia acquiſita in fine cuiuſque momenti,
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              ſint ſemper inter ſe eadem proportione, qua mo­
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              mentorum ipſorum quadrata, veluti iam attigimus.
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              </s>
              <s id="id.000585">Hæc ergo demùm mihi videtur exiſtimari poſſe cau­
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              ſa tum motus deorſùm, tum accelerationis eiuſdem,
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              tum proportionis, qua acceleratur. </s>
              <s id="id.000586">Vt verò ſimul
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              facilè capias quomodo vniformitas incrementi per
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              æqualia momen­
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                <figure id="id.027.01.078.1.jpg" xlink:href="027/01/078/1.jpg" number="6"/>
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              ta fiat, huiuſce­
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              modi concipe fi­
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              guram. </s>
              <s id="id.000587">Intelliga­
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              tur in puncto A
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              fieri angulum ex
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              ductis ab eo dua­
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              bus lineis AB,
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              AC; eæ comple­
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              ctentur interual­
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              lum continuò,
                <expan abbr="vni-formiterq;">vni­
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                formiterque</expan>
              increſ
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              cens. </s>
              <s id="id.000588">Diuidantur ſineæ in parteis aliquot æqua­
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              leis, ducanturque per puncta diuiſionum quaſi baſes </s>
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          </chap>
        </body>
      </text>
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