Guevara, Giovanni di
,
In Aristotelis mechanicas commentarii
,
1627
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ſit minor, iuxta maiorem, vel minorem remotionem ipſius
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ab altero latere nempe diametro, cum qua conſtituit an
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gulum. </
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<
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N162E1
">Ac propterea in circumuolutione ipſorum circu
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lorum, etiam ad ſenſum conſtare, eandem inter ſe propor
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tionem habere lineas, quas ipſi circuli ſuper planum deſcri
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bunt, vt ſcilicet linea deſcripta à maiori iuxta maiorem cir
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cumferentiam ſit maior, quæ verò à minori deſcribitur iux
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ta propriam circumferentiam ſit minor. </
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<
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">Sumpſimus autem
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angulum circuli de mente Ariſtotelis ſecundum præfatam
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acceptionem, quam latius explicuimus quæſt. </
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<
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">8. nè maxi
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ma ei tribuatur improprietas locutionis explicando angu
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lum pro Sectore, vt Baldus, vel pro arcu qui ſubtenditur
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angulo, vt Blancanus: Cum vnumquodque iſtorum, pro
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prium habeat vocabulum, quod Ariſtoteles non ignorabat,
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<
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abbr
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eoq.
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vſus fuiſſet, ſi idipſum per illud ſignificare voluiſſet </
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<
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">Vlterius verò quod prædicti circuli quando ſunt ſimul
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coniuncti circa idem centrum, æquale ambo pertranſeant
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ſpatium, ſiue maius illud ſit, vt rotando ſecundum abſidem
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circuli maioris, ſiue minus ſecundum abſidem minoris, hoc
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ferè pacto probat Philoſophus. </
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<
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">Sint circa
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idem
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abbr
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pũctum
">punctum</
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A ipſi duo cir
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culi
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coniũcti
">coniuncti</
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,
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maior
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abbr
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quidẽ
">quidem</
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>
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BCDE, minor
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verò FGHI.
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</
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<
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id
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">Sintque dia
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metri maioris
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BD, & EC;
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minoris verò
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FH, & IG ſeſe
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inuicem interſecantes ad angulos rectos in centro A. </
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<
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">Ideo
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que quadrans circuli maioris ſit CD, minoris verò GH.
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</
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<
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id
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">Deinde conſtituamus vtrunque circulum ad dexteram ſi
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mul moueri cum ſuo communi centro, rotando alterum </
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