Gassendi, Pierre
,
De proportione qua gravia decidentia accelerantur
,
1646
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ſecundum, quo ad priorem perſeuerantem iunctp
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duo iam ſint: in E tertium, quo
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iuncto ad duos ſuperiores, per
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ſeueranteiſque ſint tres; in F
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quartum, & ita porrò, quo
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vſque in B acquiſierit nonum,
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quo iuncto cum octo antece
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dentibus ſint nouem. </
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<
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quilibet horum graduum la
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titudinem quandam habeat;
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neque enim eſt magis indiuiſi
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bilis, aut ex indiuiſibilibus
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conſtans, quàm pars AC, CD,
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DE, quælibet-ve alia: ac idcir
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cò ipſe quoque increſcat æqua
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biliter, vnoque tenore: repræſentetur primus gradus
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per triangulum ALC, vt pote à puncto, ſeu angulo
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A ad baſin LC æquabiliter, vnóque tenore creſcen
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tem. </
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">Aptentur deinde ad CD duo triangula æqua
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lia tum inter ſe, tum cum ipſo ALC,
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quorũ
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CMD
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repræſentet illum, qui ſecundò acquiritur, LCM au
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tem primò aquiſitum, ac perſeuerantem. </
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<
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opus, vt
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deſude
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ad oſtendendum non increuiſſe
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velocitatem æquabiliter, eodemve tenore ex C in D,
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quo incœperat, perrexeratque vſque in D; vt feciſſet
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enim, oporteret deſcriptum eſſe non quadrangulum
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LD conſtans ex duobus triangulis; ſed trapezion CN
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conſtitutum ex tribus. </
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<
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">Eadem autem ratione mani
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feſtum eſt, ſi ad DE aptentur tria triangula, defutura
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duo; ſi ad EF quatuor, defutura tria, & ita deinceps, </
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