Gassendi, Pierre
,
De proportione qua gravia decidentia accelerantur
,
1646
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dum tempora, & aggregata ſpatiorum ſola ſe habere
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vt temporum (aut velocitatum proinde) quadrata.
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<
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">Quare & retento eodem Schemate, ſic omnia con
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gruere mihi viſa ſunt, vt partes illæ cturum æquales ro
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præſentarent ſemper æqualeis parteis temporis: lineæ
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verò parallelæ ex vno crute in aliud ductæ, & ſtatim
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à prima in parteis æqualeis diuiſæ, gradus æqualeis ve
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locitatis; intercepta autem illa, æqualiaque triangula,
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æqualeis parteis ſpatii; ac denique ex triangulis impari
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numero ſub vnoquoque
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contentis, aſſumpta
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bina, & quadrangulos conſtituentia triangula, repræ
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ſentarent ſpatia per gradus manenteis decurſa; & quod
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impar ſupereſſet, repræſentaret ſpatium gradu interim
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acquiſito decurſum. </
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<
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id
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">Atque hoc quidem modo ſen
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tentiam expreſſi partim in Reſponſione, partim etiam
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ſuperiùs circa explicandum Controuerſiæ ſtatum. </
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<
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terùm vt animaduerti ſingulos, non binos velocitatis
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acquiri gradus; ſic facile fuit animaduertere ſingulos,
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non binos quouis momento impingi ictus. </
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<
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id
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">Quam
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obrem peruidi me in eo fruſtrà laboraſſe, vt Phyſi
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cam cauſſam accelerati motus requirens, excogitarem
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denique duas, quarum vna inchoaret motum, & pri
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mo momento ſola ageret, ſingularemque ictum im
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primeret: ac deinde in ſecundo momento geminæ eſ
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ſent, quæ & ſimul agerent, & geminatis ictibus accele
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rarent æquabiliter motum: quippe cùm non modò
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non fuerit duplex cauſſa neceſſaria, ſed ne potuerit
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quidem eſſe, niſi vna. </
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<
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">Quam-nam verò, putas, ex dua
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bus retinui; quam-nam eliminandam cenſui? </
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<
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retinui attractricem Terræ, vt quæ poſſet ſola non </
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