Aristoteles
,
Physicorvm Aristotelis, sev, de natvrali auscultatione, libri octo
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LIBER III.
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cto in ratione rerum eſſe non poteſt, patet neq; </
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<
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nem poſſe ſic eſſe potentia infinitum, niſi (ut dictum eſt) di
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uiſioni contrario modo. </
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<
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pterea facit, quòd in accretione exuperare uidetur, & </
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<
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xml:space
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uiſione in infinitum abire. </
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<
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">At quanquam duo fecit, non ta
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men utitur. </
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<
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">in numeris enim neq; </
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<
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eſt infinita (unitas enim minimum eſt) neq; </
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<
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<
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nanque ad denarium, incrementa numeri facit.</
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<
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<
s
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">Quo pacto ex definitione infiniti, aſsignanda ſit ratio eo,
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rum quæ de infinito dicuntur.</
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">_FI_t autem, ut infinitum ſit contrario modo, atque alij di_
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">Hîc rurſus
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Ā
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riſto. quid ſit
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infinitũ decla_
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rat, cauſasq́;
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infinitatis aſsi_
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gnat.</
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cunt: </
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<
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">non enim id eſt infinitum, cuius nibil eſt extra, ſed
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id cuius aliquid ſemper eſt extra. </
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<
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xml:space
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">Cuius hoc indicium eſt,
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nam & </
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<
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">anulorum eos, qui pala carent, infinitos, bomines
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dicunt: </
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<
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xml:space
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">quia ſemper aliquid eſt extrà ſumendum per ſimi-
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litudinem tamen quandam, & </
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& </
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<
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">hoc nunquàm idem inſuper ſumi. </
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<
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xml:space
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">In circulo uerò non
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ita fit, ſed ſemper quod deinceps ſumitur, eſt ſolum aliud.</
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<
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xml:space
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">Infinitũ igitur id eſt, cuius ſemper aliud extrà, ratione
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quantitatis accipi poteſt: </
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<
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">cuius uerò nibileſt extrà, id eſt
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perfectum ac totum. </
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<
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definire. </
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<
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<
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bominem totum, aut cistellam: </
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<
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quod propriè totum eſt, ueluti totum ipſum cuius nibil eſt,
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extra cuius uero aliquid abeſt, id quic quid abeſt, uniuer-
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ſum non eſt. </
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<
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<
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nitus ſunt, aut naturam finitimam babent. </
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<
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nibil eſt prorſus, quod non babeat finem. </
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<
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dum eſt, melius _P_armenidem _M_eliſſo dixiſſe. </
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<
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ipſum infinitum, totum appellat: </
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<
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