Gassendi, Pierre
,
De proportione qua gravia decidentia accelerantur
,
1646
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AE
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treis in parteis ęqualeis diuiſum, ob
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cauſſam velocitas
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in
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E,
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tripla erit velocitatis acquiſitæ in
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Y.
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Sed eadem etiam
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ratione velocitas in
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F
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tripla eſt velocitatis acquiſitæ in
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D,
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&
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alia quælibet velocitas deſignabilis inter
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E,
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&
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F
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tripla ſem
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per eſt velocitatis alterius inter
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Y,
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&
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D
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acquiſitæ. </
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igitur velocitas toto tempore
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EF
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acquiſita tripla eſt non to
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tius velocitatis toto tempore
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AD
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acquiſitæ, ſed velocitatis ac
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quiſitæ ſola parte primi temporis
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YD,
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quæ pluſquam tripla
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eſt, totius velocitatis toto tempore
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AD
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acquiſitæ, vt per ſe
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notum eſt.
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">Quid, negato falſo principio, notum per ſe ſit, aut
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non ſit; conſtat abundè ex iam dictis. </
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Habes igitur heic quoque in tua, &
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G
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alilei ſententia il
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lud ipſum, quod tantopere in noſtra inſecturis.
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Ex quibus, opinor, iam intelligis eadem omnia, quæ tan
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quam abſurda, & inter ſe pugnantia nobis obiicis, poſſe in
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te pari modo, atque impetu retorqueri. </
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<
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vt ego quoque velis, nolis, dicam coniunctum eſſe cum tuis
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principiis neceſſariò, vt velocitas acquiſita tempore
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DE,
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du
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pla ſit velocitatis acquiſitæ tempore
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AD,
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& cùm ea tempora
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æqualia ſint, manifestum conſequenter eſſe spatium ſecundo
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tempore emenſum, spatij priore tempore emenſi, eſſe præcisè
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duplum; ac proinde ex
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G
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alilei principiis, ac tuis, ſpatia tempo
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ribus æqualibus percurri (vt ego contendo) in continua ratione
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dupla. </
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<
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">Id enim ex ea ſuppoſitione neceßarium est.
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<
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">Cùm id totum ſit adò falſum, adeóque falsò ſuppo
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ſitum, vt ſæpiùs iam oſtenſum eſt: non eſt quòd hanc
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tibi gloriationem inuideam. </
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Quòd ſi fortè nihilominùs reclames, contendaſque veloci-
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