Monantheuil, Henri de
,
Aristotelis Mechanica
,
1599
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corpus rurſus parum tan
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gant. </
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ſet, rectitudine ſua mul
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tum plani attingeret. </
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">COMMENTARIVS. </
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">Cvr quæ figurarum.]
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In hoc capite redit Ariſtoteles ad fi
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guras rotundas, & quærit generaliter cauſas facilitatis motus
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earum, eaſque quinque aßignat
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abbr
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modicũ
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tactum, offenſationem exi
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guam, nutum dimidiæ partis, motum
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abbr
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perpetuũ
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, motum naturalem.
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id
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">Tribus modis.]
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Rotundorum motus ſimplex per ſpecies indu
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citur: ſed diminutè. </
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id
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">Perfectè autem ſic. </
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<
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id
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">Rotundum omne per ſe mo
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uetur, vel ab alio. </
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<
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">Per ſe quidem vt cælum, cuius nulla pars primò
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moueri dici poteſt: omnes tamen ſimul in loco mouentur. </
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<
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id
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">Ab alio
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verò, in quo etiam eius quod mouetur pars aliqua primò mouetur,
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& quidem duobus modis progrediente axe: vel manente. </
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id
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diente rurſus duobus modis, priore cum motus incipit à circumfe
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rentia, vt in rota ſuper planum volutata: poſteriore
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expan
abbr
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cũ
">cum</
expan
>
ab axe, vt in
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rota per axem currus circumducta. </
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<
s
id
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id.001596
">Manente verò, rurſus duobus
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modis, nempè axe moto in ſuo loco: vel etiam immoto. </
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<
s
id
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">Et moto qui
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dem rurſus duobus modis, primo cum motus incipit à circumferen
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tia, vt in ſuccula per collopes verſa: ſecundo cum motus incipit ab
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axe, vt in mola & rota qua acuuntur gladij: immoto vero, vt in
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trochlea, cuius
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abbr
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vertẽtis
">vertentis</
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per funes motus incipit à circumferentia: ſed
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axe omnino immoto. </
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id
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">Sicque legitima diuiſione & experimento ro
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tundorum motus ſex ſpecies infimæ reperiuntur, è quibus prima præ
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termiſſa eſt ab Ariſtotele, quia nihil ad Mechanicen, ſecunda præ
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termitti non debuit, niſi quia notißima.
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<
s
id
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">Vel enim.]
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Cum rota currui ſubiecta eſt, tracto curru axis vnà
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progreditur. </
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<
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id
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">Et cum rota quieſcere nequeat, quia axis tractus pre
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mit, & pondus adijcit non ad perpendiculum: ſic enim ad centrum
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impelleret: ſed ad latus, quo trahitur, & pondere adiecto ad nutan
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tem dimidia ſui parte ſemper rotam, eò labitur. </
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<
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id
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id.001601
">Facilius autem cir
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cumuertitur: quam trahatur, itaque procedit. </
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<
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id
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">Et ſic ibi quidem rota
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ex circumferentia, quam abſidem hîc appellat, mouetur: ſed ab axe
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