Monantheuil, Henri de
,
Aristotelis Mechanica
,
1599
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Ergo magna ſecuris feriens ſecabit: impoſita vero minimè.
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">Motione grauitatis.]
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">ki/nhsis tou= ba/rous</
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eſt motus cuique
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graui occultus inhærens.
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">e)/ti de\ kai\ gi/netai sfh\n o( pe/lekus: o( de\ sfh\n
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mikro\s w)\n, mega/la dii/+sthsi, dia\ to\ ei)=nai e)k du/o moxlw=n
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e)nanti/ws sugkeime/nwn.</
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neus. </
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<
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paruus
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magna diuidit. </
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ex duobus vectibus conſti
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tutus eſt contrario modo
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collocatis. </
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">COMMENTARIVS. </
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">Præterea ſecuris.]
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Altera eſt problematis propoſiti ſolutio
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ſumpta è cunei forma, quæ in ſecuri propter aciem acutam, & ſu
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perioris partis latitudinem conſpicua eſt. </
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id
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">Comprehendetur hoc ſyl
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logiſmo.
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Cuneus paruus cum ſit, magna diuidit. ( ex anteced. )
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Securis feriens eſt cuneus.
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Ergo ſecuris feriens magna diuidet.
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Sed hic obijci poteſt, quod ſecuris impoſita etiam eſt cuneus. </
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<
s
id
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">Et ita
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eſt, ſed non actu. </
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<
s
id
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">Quia opus eſt malleo percutiente, tanquam motore
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vectium. </
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<
s
id
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">Securis autem feriens eſt cuneus annexus malleo, & ideo
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actu cuneus.
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Cardanus propoſitum problema aliter ſoluit, cauſamque putat.
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</
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<
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id
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">quia aër non poteſt in ictu effugere. </
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<
s
id
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">quanquam enim acuta cuſpide ſit
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ſecuris, momento tamen tam paruo temporis effugere nequit. </
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<
s
id
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">Ne igi
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tur nimis denſetur, cogitur in poros ingredi ſubiecti ligni, at que cu
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nei vice diuidere illud. </
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>
<
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id
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">Indicio eſt, inquit, quod paulo tardior ictus
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maximum in diuidendo diſcrimen adfert dilabente aëre. </
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<
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id
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">Solutionem
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hanc reprehendit Scaliger, conſentitque cum Ariſtotele motum mo
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uere, & ſecurim, ſi comprimatur manu, ſecare propter nixum: multo
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magis ſi ictu adigatur, & ex Ioanne Iucundo proponit aliud proble
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ma dignum quæſitu. </
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>
<
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id
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">Quot pondo proportionem habeat pugnus ho
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minis ferientis, cum ſeipſo non feriente comparatus.
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