Aristoteles
,
Physicorvm Aristotelis, sev, de natvrali auscultatione, libri octo
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LIBER I.
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pus, quo finit
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a ſubiens motum abſoluitur, & </
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infinitam tranſiuit, infinitum eſſe pariratione neceſſe eſt.</
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<
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">Vt infinitum ergo ſit motum, minimè fieri poteſt: </
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<
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tempus fiat infinitum neceſſe eſt, etiam ſi per minimum
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fuerit motum. </
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<
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xml:space
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">At cœlum tempore finito uerſatur: </
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">totumq́;
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</
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<
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">fertur in orbem. </
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<
s
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">Quare to tam eam tranſit circunferẽtiam,
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quæ eſt intus: </
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<
s
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">ceu A B finitam. </
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<
s
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xml:space
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">Impoßibile eſt ergo id infi-
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nitum eſſe, quod ſubit conuerſionem. </
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<
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">Præterea aut eſſe
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non poteſt linea infinita ex ea parte qua finis eſt, niſi ad
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longitudinem fine careret, ſic & </
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<
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">ſuperficies infinita eſſe nõ
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poteſt ea ex parte qua finis eſt: </
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<
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">cùm uerò fuerit terminata,
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nulla ex parte eſt infinita: </
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<
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xml:space
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">quadratum enim aut circulum,
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aut ſphæram infinitam eſſe nõ dixeris, quemadmodum neq; </
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lineam bipedalem. </
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<
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xml:space
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">Si igitur neque ſphæra, neque circulus,
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neque quadratum eſt infinitum, atque ſi circulus non eſt,
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conuerſio non erit, & </
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<
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">ſi infinitus non eſt, infinita non erit,
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ſi ipſe circulus infinitus nõ eſt, uerſari profectò corpus in-
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finitum non poteſt. </
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<
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">Præterea ſi C ſit centrum, A B uerò
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ſit infinita, & </
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">E ſit recta ad rectos angulos infinita, & </
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ſuper infinita ſit C D ſubiens motum, nunquam ipſa C D
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ab E linea abſo luetur, ſed ſemper perinde atque A B linea,
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ſeſe habebit: </
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<
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xml:space
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">ſecat enim in ipſo E puncto: </
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<
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">non ergo infinita
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uerſatur. </
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<
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">Inſuper ſi cœlum eſt infinitum, atq; </
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<
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">uerſatur, in-
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finitum profectò finito tempore pertranſibit: </
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<
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">ſit enim cœlũ
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quidem quod manet, infinitum: </
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<
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">id autem quod in hoc mo-
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uetur, æquale. </
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<
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">Quare ſi uerſatum fuerit, cùm ſit infinitum,
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æquale ſi bi infinitum tempore finito tranſibit: </
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<
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">at hoc eſſe,
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impoßibile dicebatur. </
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<
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">Atqui dicere contrà etiam licet,
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cùm finitum ſit id tempus, in quo eſt uerſatum, magnitudi-
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nem quoq; </
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<
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