Monantheuil, Henri de
,
Aristotelis Mechanica
,
1599
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gulare, & ita remotius quam C laterale, non tanto nixu contendet:
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quam ipſum C. </
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<
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">Quò enim mobile naturale propius eſt, eò obnixius
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incumbit. </
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<
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id
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">Eadem eſt ratio cuiuſcumque figuræ præterquam ſphæri
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cæ, cuius puncta B, C, D, in eadem ſuperficie æqualiter à centro
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ſemper diſtant. </
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<
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id
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">Itaque terra, vt medium vndiquaque obtineret, &
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vt quæ in ea omnia puncta æquali nixu ad eius centrum niteren
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tur, debuit eſſe ſphærica: ob idque immobilißima eſt, nullibique
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nutat, contrà quam dixit Poëta,
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<
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Nutus enim hic eſt inclinatio aliò facta: quam id, à quo ſuſpenditur,
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vel ſuſtinetur, inclinet. </
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<
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">Cuiuſmodi nihil eſt in mundo, aut in terra:
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ſed omne punctum eò fertur, quò id à quo ſuſtinetur, rectà ſcilicet ad
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centrum, non vt D ad E, hoc enim eſſet contra naturam grauis,
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quippe in diuerſum per ambitum. </
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<
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">Quærenti verò cur igitur cœlum
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exacte ſphæricum moueatur. </
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">Reſpondent moueri in loco non na
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turaliter: ſed voluntariè. </
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<
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">Omnis enim motus naturalis eſt per rectam
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de centro ad locum. </
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<
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">Voluntas illa eſt intelligentiæ, quæ cœlo vt mens
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corpori præeſt. </
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<
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id
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">Et per ſe cum motum hunc creet ſine defatigatione eſt
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hic motus in regularißimo corpore regularißimus, & facillimo ad
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motum velocißimus, vt eſt apud Ptolomæum concl. 1. lib. 1.
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<
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suntac.</
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Velocitatem autem intelliget, qui intellexerit quot millia
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ria, habeat circulus in cœlo extimo maximus, & quot ex his vno
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quoque momento conficiat. </
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<
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">Intelligetur quoque quomodo illius cœli
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motus ſit omnium motuum
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. </
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<
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">Nam cum menſura ſit in vno
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quoque genere minimum, vt eſt cap. 4. lib. 2. de Cœl. </
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<
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>hic autem mo
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tus minimus debet dici, qui per minimam lineam earum quæ æqua
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les areas includunt fit, cuiuſmodi eſt circularis, ſicque ſecundum eam
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motus erit celerrimus, quia minimus.
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<
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id
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">Multum plani.]
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Ex hoc loco intelligatur, quod mobile, quantò
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latius eſt: tantò difficilius moueri per planum. </
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<
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id
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">Attritio enim per
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contactum plani cum mobili, tanto maior erit. </
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<
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">Ideo tangens in pun
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cto facillime mouetur, vt dictum eſt. </
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<
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id
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">Tangens in linea difficilius:
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tangens per ſuperficiem difficillime. </
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<
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id
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">Imò vero plana exquiſita iun
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cta ſine ferruminatione ſeparari nequeunt, ſi ſuperius leuiter ap
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prehenſum ab inferiore diſiungere quis conetur. </
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<
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">Rationem ſi vis
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aliquam, vide apud Scaligerum exercit. 333.
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