Monantheuil, Henri de
,
Aristotelis Mechanica
,
1599
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<
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">deu/teron de\ o(/ti a(/ma kinei=tai ta\s e)nanti/as kinh/seis:
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a(/ma ga\r ei)s to\n e)/mprosqen kinei=tai to/pon kai\ to\n o)/pisqen:
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h(/ te gra/fousa grammh\ to\n ku/klon w(sau/tws e)/xei. </
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<
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">e)c
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ou(= ga\r a)/rxetai to/pou to\ pe/ras au)th=s, ei)s to\n au)to\n tou=ton to/pon
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e)/rxetai pa/lin: sunexw=s ga\r kinoume/nhs au)th=s to\ e)/sxaton
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pa/lin a)ph=lqe prw=ton, w(/ste kai\ fanero\n o(/ti mete/balen
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e)nteu=qen.</
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<
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lang
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">dio/, kaqa/per ei)/rhtai pro/teron, ou)de\n a)/topon, to\
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pa/ntwn ei)=nai tw=n qauma/twn au)to\n a)rxh/n.</
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<
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lang
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">ta\ me\n ou)=n peri\
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to\n zugo\n gino/mena, ei)s to\n ku/klon a)na/getai, ta\ de\ peri\
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to\n moxlo\n ei)s to\n zugo/n. </
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</
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<
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lang
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">ta\ d' a)/lla pa/nta sxedo\n ta\
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peri\ ta\s kinh/seis ta\s mhxanika\s, ei)s to\n moxlo/n.</
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<
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">Secundum eſt, quod con
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trariis motionibus ſimul
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moueatur. </
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<
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">Simul enim an
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trorſum & retrorſum mo
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uetur: atque linea circu
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lum
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abbr
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deſcribẽs
">deſcribens</
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>
ſic ſe habet,
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vt ex quo loco extremum
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illius incipiat, rurſus ad
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eundem redeat. </
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<
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id
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">Id ipſum
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enim quod in ipſa conti
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nenter mota eſt vltimum,
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rurſus primum euadit. </
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<
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id
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">Ita
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que manifeſtum, quod in
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de
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abbr
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mutatũ
">mutatum</
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eſt. </
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<
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">Propterea,
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vt eſt prius dictum, non eſt
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abſurdum ipſum admira
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bilium omnium eſſe prin
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cipium. </
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<
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id
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">Igitur & quę circa
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libram eueniunt ad circu
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lum referuntur, & quę cir
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ca vectem ad libram, &
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fortaſſis alia omnia, quæ
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circa motiones mechani
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cas, ad vectem. </
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">COMMENTARIVS. </
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">Secundum.]
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Pro
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<
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legamus ſi placet
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<
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">trh/ton. </
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Hic enim
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tertia eſt repugnantia in circulo ex contrarijs motionibus, quas
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ſimul habet, antè ſcilicet cum pars eius vna mouetur: oppoſita in
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ipſomet tempore ponè mouetur. </
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<
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id
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">Hoc autem eſt contrarias motiones
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ſimul habere. </
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<
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>Contrariæ enim ſunt motiones apud Ariſtotelem in
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categoria vbi & li. 5. de Phyſico auditu ex diametralibus locorum,
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ad quæ fiunt, diſtantijs dextrorſum, ſiniſtrorſum: ſurſum, deorſum:
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& antrorſum, retrorſum.
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">Atque linea circulum.]
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Cur circulus antè & ponè mouea
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