Aristoteles
,
Physicorvm Aristotelis, sev, de natvrali auscultatione, libri octo
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PHYSICORVM ARIST.
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motu, aut difformitas. </
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<
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xml:space
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ter poteſt, & </
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<
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">ſuper uniformia ferri, ut ſuper circulum, aut
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lineã rectã: </
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<
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xml:space
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">et circa accretionẽ, decretionemũe ſimilimodo.
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</
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<
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xml:space
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">Difformitatis autẽ differẽtiæ ſunt, interdũ enim eſt ratione
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cius, ſuper quod efficitur motus: </
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<
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xml:space
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">impoßibile eſt enim unifcr
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mem eſſe motũ, ſi nõ ſuper uniformi magnitudine fiat, qua-
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lis eſt motio ſuper lineã flexam, aut aliã magnitudinẽ talem,
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cuius quæuis pars ad quamuis partẽ non accõmodatur: </
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<
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">in-
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terdũ nõ eſt ratione ſpacij, non tẽporis, nõ eius, ad quod ac-
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cedit, ſed ratione modi: </
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>
<
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">celeritate enim interdũ, tarditateq̃; </
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motus distinguitur. </
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<
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">Cuius enim eadẽ eſt celeritas, is eſt uni-
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formis: </
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<
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">cuius uerò nõ eadem eſt, is eſt difformis. </
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<
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">Quapro-
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pter celeritas, tarditasúe non ſunt ſpecies, nec differẽtiæ mo
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tus: </
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<
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">quippe cùm omnes motus diuerſos ſpecie comitentur.</
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<
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">Quare neq; </
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">, quæ eſt reſpectu eiuſdem,
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ceu terræ ad ſeipſam, aut ignis reſpectu ſui. </
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<
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xml:space
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">Vnus eſt igi-
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tur & </
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<
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">hiſce motus, qui eſt difformis, continuitatis nimirũ
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ratione: </
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<
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">ſed minus quod quidem ei lationi accedit, quæ ſu-
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per linea flexa ſit. </
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<
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<
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">mistione con-
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trarij ſemper eſt tale. </
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">Quòd ſi omnis motus unus, & </
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formis, & </
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<
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">non uniformis eſſe poteſt, ij qui diuerſi ſunt ſpe-
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cie, atq; </
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<
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">bærẽt, non unus erunt, atq; </
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<
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">continuus motus. </
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">Qui
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nanq; </
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<
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xml:space
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">fieri poteſt, ut hiſce ſit uniformis, qui ex alteratione,
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lationeúe constat? </
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<
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">accommodantur enim neceſſe eſt.</
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<
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xml:space
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">Expoſuit, quis motus ſit vnus numero, ac verè ſit, nunc qui ſint
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contrarij motus, & </
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Ā
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riſto. de vni
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tate, & diuer-
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ſitate mot
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, hic
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verò de motuũ
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contrarietate
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determinat.</
note
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<
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trarius eſt: </
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<
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">de quiete ſimilimodo. </
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uidendũ eſt, utrũ cõtrarius motus ſit hiſce qui eſt ex eodem,
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ei quo itur ad idẽ: </
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<
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">ut hiſce, qui eſt ex ſanitate, et quo </
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