Aristoteles
,
Physicorvm Aristotelis, sev, de natvrali auscultatione, libri octo
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LIBER I.
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eſt, & </
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<
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<
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">id quod eſſe & </
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<
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poteſt: </
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<
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<
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">nanq; </
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<
s
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">negatio quandoque competet, ſi non
<
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ſemper ſit. </
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<
s
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xml:space
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">Quare ſi id, quod non ſemper non eſt, erit quan-
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doq;</
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<
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">: atq; </
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<
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<
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xml:space
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">& </
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<
s
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echoid-s9351
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xml:space
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">id quod non ſemper eſſe potest, ſed
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quandoq; </
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<
s
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">eſt, ut & </
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<
s
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">non ſit, erit ſanè, atq; </
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<
s
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">nõ crit. </
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<
s
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xml:space
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">Idem ergo
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poßibile erit eſſe, atque non eße, & </
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<
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xml:space
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">hoc eſt medium utro-
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rumq;</
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<
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">. Ratio autem uniuerſalis hæc est. </
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<
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">Nam A & </
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li eidem ineße poßunt. </
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<
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">A uerò aut C, & </
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bet inſint. </
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<
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xml:space
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">Cui igitur neque A, neque B inest, ei C B cuilibet
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inſint neceße est: </
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<
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">ſit autẽ id quod inter A & </
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<
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">B, medium est,
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E: </
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<
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">id enim quod neutrum contrariorum est: </
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<
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">eorundem me-
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dium eße constat. </
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">Ambo igitur C, inquam et D, huic inſint
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neceße est: </
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<
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">nam aut A, aut C cuilibet inest: </
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<
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">quare & </
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<
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">Cùm igitur A impoßibile ſit eße, inerit ipſum C: </
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">eadem
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eſt & </
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<
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">in ipſo D ratio. </
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<
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xml:space
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">Neque igitur id quod ſemper eſt,
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neque id quod ſemper non eſt, generabile, aut corruptibile
<
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eſt. </
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<
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<
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">ſi generabile, aut corruptibile ſit, non
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perpetuum eſſe: </
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<
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xml:space
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">ſimul enim poterit ſemper eſſe, & </
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<
s
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per eſſe: </
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<
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xml:space
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">hoc autem prius demõstratum eſt impoßibile eſſe.</
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<
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">Si igitur ingenerabile quippiam eſt, atq; </
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<
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xml:space
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">eſt ens, id ne ſem
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piternum eſſe neceſſe eſt? </
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<
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">& </
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<
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xml:space
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">pari modo, ſi incorruptibile
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eſt? </
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<
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xml:space
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">dico autem ingenerabile, ac incorruptibile, ca quæ pro-
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priè dicuntur. </
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<
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">Ingenerabile quidem id, quod nunc eſt, & </
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prius non erat uerum dicere haud eſſe. </
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<
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uerò quod nunc eſt, & </
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<
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">posterius uerũ non erit dicere haud
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eſſe. </
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<
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">An ſi hæc mutuò ſe ſequuntur, atque ingenerabile
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eſt incorruptibile, & </
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<
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<
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etiam perpetuũ utrunq; </
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<
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<
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">Et ſi eſt quip-
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piam ingenerabile, & </
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<
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continuò ſempiternum neceſſe eſt. </
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<
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