Aristoteles
,
Physicorvm Aristotelis, sev, de natvrali auscultatione, libri octo
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LIBER III.
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<
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xml:space
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">COnſequens autẽ eſt, utrum ſint finita, aninfinita, & </
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xml:space
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">Hîc oftendit
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Ā
<
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rift. non eſſe
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infinitaelemẽta
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homæomera.</
note
>
ſi finita ſint, quẽ numerũ ſubeant, conſiderare, ac con
<
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templari. </
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<
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xml:space
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">Primùm igitur infinita non eſſe, ut quidã arbitran
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tur, cõtemplandũ eſſe uidetur. </
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<
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xml:space
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">Et primùm eos qui uniuerſa
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quæ ſunt ſimilium partium elementa faciunt, ut Anaxago-
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ras, in medium afferamus: </
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<
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xml:space
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">nemo enim eorũ qui ita cenſent,
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rectè accipit elementum: </
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<
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xml:space
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>
<
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xml:space
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">multa mistorum
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corporum ut carnem, oſſa, lapidem, lignum, in ſimiles diui-
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di partes. </
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<
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xml:space
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">Quare ſi cõpoſitum non eſt elementũ, non omne
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quod eſt ſimilium partium eſt clementum, ſed id quod in di-
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uerſa ſpecie diuidi nequit, ut antea diximus. </
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<
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xml:space
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terea neq;
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</
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<
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xml:space
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">ſic elementum ſumentes, facere infinita neceſſe eſt: </
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xml:space
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cnim cadem & </
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<
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xml:space
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">ſi quiſpiã ſumpſerit finita, reddentur. </
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<
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xml:space
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">Idem
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enim faciet, & </
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<
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xml:space
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">ſi duo, uel tria talia ſolùm ſint, ut & </
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<
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xml:space
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">Empe-
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docles facere conatur. </
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<
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xml:space
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">Cũ enim ipſis et boc pacto nõ omnia
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ex ſimiles partes habentibus facere accidit (faciem enim nõ
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ex faciebus faciũt, nec aliud quicquã eorum quæ ſecundùm
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naturam ſunt figurata) patet longè melius eſſe principia fæ
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cere finita, & </
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<
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">hæc quàmminima, ſi eadẽ omnia demonstra-
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ri poßint, quemadmodum & </
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<
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xml:space
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<
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xml:space
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enim aut forma, aut quãtitate, finita principia ſumunt. </
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<
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xml:space
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terea ſi corpus à corpore diuerſum proprijs differentijs di
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citur, corporũ autem differentiæ ſint finitæ (ipſis enim ſen-
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ſibilibus differũt: </
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<
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xml:space
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">atq; </
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<
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xml:space
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">hæc ſunt finita, quod quidem demon-
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ſtretur oportet) patet & </
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<
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xml:space
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">elementa neceſſariò eſſe finita.</
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xml:space
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<
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<
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xml:space
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">ut alij quidã dicunt, ut Leucippus, ac Abde-
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rites Democritus, ea quæ accidunt conſentanea ſunt ratio-
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ni: </
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<
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xml:space
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">primas enim magnitudines multitudine quidem infinitas,
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magnitudines autem indiuiſibiles eſſe dicunt: </
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xml:space
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<
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una multa fieri, neque ex multis unum, ſed harum </
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