Aristoteles
,
Physicorvm Aristotelis, sev, de natvrali auscultatione, libri octo
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LIBER I.
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<
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xml:space
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">Quòd præter corpora quatuor ſimplicia, quærecto motu feruntur,
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ſit corpus ſimplex, quod ſuapte natura circulo conuertitur.</
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">_N_Vnc de partibus ipſius per ſpeciem dicendũ eſſe uide
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">Corpora natu-
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ralia, id eſt, res
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ſenſibiles.</
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tur, hinc exordio ſumpto: </
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<
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<
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">corpora na-
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turalia, magnitudinesúe, mobiles per ſe loco dicimus eſſe:</
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turam enim, principium ipſis inſitum eſſe motus aſſerimus.
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</
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<
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">Omnis autẽ motus ad locũ accõmodatus, quem lationẽ con
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ſueuimus appellare, aut rectus eſt, aut circularis, aut ex hiſ-
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ce mistus: </
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<
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">ſimplices enim ij duo ſunt ſoli, propterea quod
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& </
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<
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">magnitudines bæ ſolùm ſimplices ſunt, recta & </
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ris. </
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">Circularis igitur is eſt, qui circa mediũ fit. </
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">Rectus autẽ,
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quo ſurſum itur, atq; </
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">Atq; </
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">eo ſurſum ire dico, quo
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è medio pergitur: </
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<
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">eo uerò deorſum, quo ad mediin profici
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ſcitur. </
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<
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">Quare lationũ ſimpliciũ aliã è medio, aliã ad mediũ,
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">Terra mundi
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medium eſt.</
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aliam circa medium eſſe neceſſe eſt. </
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">hoc cũ ratione, ea
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quæ initio dicta ſunt, ſecutũ eſſe uidetur: </
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bus confectũ eſt, & </
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<
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">ipſius etiã motus. </
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<
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">Cũ autẽ corporũ, alia
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ſimplicia ſint, alia hiſce compoſita (atq; </
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<
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xml:space
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">ea ſimplicia dico,
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quæ motus ſecundũ naturã principiũ habent, ut ignem, ter-
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ram, horumq́; </
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<
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">ſpecies, et ea, quæ ſunt hiſce propin qua) mo
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tiones etiam alias ſimplices, alias quodãmodo mistas eſſe ne
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ceſſe eſt: </
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<
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">ſimpliciũ quidẽ ſimplices, cõpoſitorũ autẽ mistas,
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moueriq́; </
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<
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">cõpoſita nutu eiuſce ſimplicis, quod in his domi-
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natur, ac ſuperat. </
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<
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">Siigitur ſimplex in ratione rerũ eſt mo-
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tus, cõuerſio aũt motus eſt ſimplex, atq; </
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<
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ſimplex eſt motus, & </
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<
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">ſimplex motus corporis ſimplicis eſt
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(nam ſi cõpoſiti ſit, per id illi ſimplex quod ſuperat cõpe-
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tit) ſimplex quippiã eſſe corpus in ratione rerũ profectò
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neceſſe eſt, quod quidẽ ſit aptũ circulari motu ſuapte natu-
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ra ferri, Etenim fieri poteſt, ut ui quippiã eo moueatur </
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