Gassendi, Pierre
,
De proportione qua gravia decidentia accelerantur
,
1646
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dupla eius velocitatis, qua percurritur AD, ſed velocitate
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maiore.
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">Et hoc admitto denique; verùm aliis prorsùs, quàm
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tuis principiis perſuaſus. </
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Ad hanc Demonſtrationem quid profers?
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">Hem! quid profero? </
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<
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">Videlicet Primò tefalſa vſur
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pare principia, neque alia lege concludere ex ipſis ve
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rum, quàm ſi quis ex eo, quod aſſumat
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arbores omneis
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eſſe in cælo,
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&
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Lunam eſſe arborem,
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concludat
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Lunam
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eſſe in cælo.
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"> Secundò, committere te, vt vulgo aiunt, cir
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culum, incidereve in Diallelum; vti obiter inſinuatum
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eſt, & tota ex ſerie tui operis conſtat. </
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<
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">Tertiò, te noua
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contradictione temetipſum inuoluere, dum coactus vi
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ſuperioris dilemmatis, dicere teneris velocitatem per
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DE duplam eſſe velocitatis per AD, & nunc aſſumis,
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aut te probaſſe contendis eandem velocitatem per
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DE duplam eſſe velocitatis per SD, quod ſit ſolùm di
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midium ipſius DE. </
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<
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">Quartò te rursùs eâ implicari,
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quòd cùm huc vſque volueris acquiſitos eſſe ab A in
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E duos gradus, qui ſimùl iuncti ſint duplum illius, qui
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acquiſitus eſt ex A in D; velis iam eoſdem duos gra
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dus eſſe duplum illius, qui ſolummodò ſit acquiſitus
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ex S in D. </
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">Quintò te idcircò omnia perturbare; qua
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tenus quicquid hactenus dixiſti de ſpatio in parteis
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æqualeis diuiſo, & incipiendo quidem ab A, vt proba
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res velocitates acquiſitas eſſe vt ſpatia; de ſpatiis iam,
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ac velocitatibus ita loqueris, vt ſi incipiendum ſit ab S,
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neglecto prorſus dimidio AS. Sextò, non reſponde
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re te quæſtioni; quoniam quæſtio eſt, non an veloci
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tas per ſolam DE ſit dupla velocitatis per AD; ſed an </
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