Biancani, Giuseppe
,
Aristotelis loca mathematica
,
1615
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net: vt verò extremum motæ A B, mouetur. </
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<
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">quamuis in mathematicis hæc
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quidem duorum centrorum diſtinctio nulla ſit, quia centrum mathemati
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cum omninò indiuiduum eſt: neque in mathematicis eſt propriè motus,
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quamuis enim aliquando Mathematici dicant, ſi linea, vel ſi punctum mo
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ueretur, vel moueatur, & ſimilia, huiuſmodi tamen motus ſunt rebus ma
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thematicis extrinſeci, nec quatenus hoc modo mouentur conſiderantur:
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patet igitur, qua ratione Ariſtot. partem manentem in motu neceſſariam
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eſſe velit.</
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298 a</
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<
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">Cap. 5.
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(Quemadmodum autem ſpontanea mouentur paruo motu facto)
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Spon
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tanea iſta erant machinæ, quæ à ſeipſis mouebantur, quas Græci automata
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dixerunt, cuiuſmodi ſunt Automata Heronis Alexandrini, quæ adhuc
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">Cap. 8. Eſt ibi quoddam triangulum cum elementis more geometrarum
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depictum, vnde locus ille videri poſſit mathematicus, verumtamen nullo
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modo geometriæ auxilio indiget.</
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De generatione animalium.
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298.b</
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">Lib. 2. cap. 1.
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(Sitqué perinde ac admirabilia illa ſpontanea)
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Intelligit ma
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chinas illas miro artificio confictas, quæ à ſe ipſis intrinſeco prin
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cipio mouebantur, quas Græci veteres Automata, ideſt ſpontanea,
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vel ſpontina, vt vertit Interpres vocabant, cuiuſmodi ſunt Auto
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mata Heronis Alexandrini, quæ adhuc extant græca,
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; ab Abbate Gua
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ſtallenſi in Italicum ſunt conuerſa. </
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multis dentatis rotis Germani conſtruunt.</
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299</
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">Lib. 2. cap. 4.
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(Nam & triangula figura duobus rectis æquale ſemper habet)
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vide quæ de hac re ſcripſi lib. 1. Priorum, ſecto 3. cap. 1.</
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300</
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">Ibidem
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(Et diametrum incommenſurabilem eſſe cum coſta ſempiternum eſt: at
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tamen cauſa eorum aliqua & demonſtratio eſt.
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">Quæ libro 1. Priorum, ſecto 1. cap. 23. de hac re annotata ſunt, abundè
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huic etiam loco ſatisfaciunt.</
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In Ethica, ſeu Moralia ad Nicomachum.
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301</
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">Lib. 1. cap. 7.
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(Faber enim, & Geometra diuerſo modo rectum angulum
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conſiderant: ille quatenus
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ad opus vtile eſt, hic verò cum ve
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ritatis ſpeculator ſit, quid, & qualis ſit, indagat)
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Id quod dicit Ariſt.
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confirmatur ex eo, quod Fabri omnes vtuntur amuſſi, ſeu norma,
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quæ nihil aliud eſt quàm angulus rectus, quæ vulgò
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ſquadra dicitur, vt eius auxilio angulum ipſum re
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ctum in opus conferant,
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; normæ, aut amuſſis du
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ctu ſua ipſi opera ad angulos rectos, ideſt quadrata,
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conficiunt. </
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gulum, quatenus fit à linea ſuper lineam aliam per
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pendiculariter inſiſtente, vt eſt in definit. </
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