DelMonte, Guidubaldo
,
Mechanicorvm Liber
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eſſet magnitudo. </
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<
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enim vna cum ponderi
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bus vnum tantum conti
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nuum efficit, cuius cen
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trum grauitatis erit ſem
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per in medio. </
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<
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">non igitur
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pondus in D pondere in
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E eſt grauius. </
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<
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">Si autem
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dicerent centrum graui
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tatis non in linea CD,
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ſed in CE eſſe debere;
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idem eueniet abſurdum.
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<
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">Amplius ſi pondus D
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deorſum mouebitur, pondus E ſurſum mouebit. </
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<
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">pondus igitur gra
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uius, quàm ſit E, in eodemmet ſitu ponderi D æqueponderabit, &
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grauia inæqualia æquali diſtantia poſita æqueponderabunt. </
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<
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">Adii
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ciatur ergo ponderi E aliquod graue, ita vt ipſi D contraponde
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ret, ſi ex C ſuſpendantur. </
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<
s
id
="
id.2.1.9.7.1.4.0
">ſed cum ſupra oſtenſum ſit punctum C
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centrum eſſe grauitatis æqualium ponderum in DE; ſi igitur pon
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dus E grauius fuerit pondere D, erit centrum grauitatis in linea
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CE. </
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<
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id.2.1.9.7.1.4.0.a
">ſitq; hoc centrum K. </
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<
s
id
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id.2.1.9.7.1.4.0.b
">at per definitionem centri grauitatis, ſi
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pondera ſuſpendantur ex K, manebunt. </
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<
s
id
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id.2.1.9.7.1.5.0
">ergo ſi ſuſpendantur ex
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C, non manebunt, quod eſt contra hypoteſim: ſed pondus E deor
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ſum mouebitur. </
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<
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">quòd ſi ex C quoque ſuſpenſa æqueponderarent;
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vnius magnitudinis duo eſſent centra grauitatis; quod eſt impoſsi
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bile. </
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<
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id
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">Non igitur pondus in E grauius eo, quod eſt in D, ipſi D æque
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ponderabit, cum ex puncto C fiat ſuſpenſio. </
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<
s
id
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">Pondera ergo in DE
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æqualia ex eorum grauitatis centro C ſuſpenſa, æqueponderabunt,
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manebuntquè. </
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<
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id
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">quod demonſtrare fuerat propoſitum. </
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Iordanus de Ponderibus.
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Hyerommus Cardanus de ſubtilitate.
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Nicolaus Tartalea de quæſitis, ac inuentionibus.
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2.
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Sup. huius.
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Ex
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4.
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primi Archim de Aequep.
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Ex
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3.
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primi Archim de Aequep.
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1.
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Suppoſ. huius.
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Huic autem poſtremo inconuenienti occurrunt dicentes, im
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poſsibile eſſe addere ipſi E pondus adeo minimum, quin adhuc ſi
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ex C ſuſpendantur, pondus E ſemper deorſum verſus G moueatur. </
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quod nos fieri poſſe ſuppoſuimus, atque fieri poſſe credebamus. </
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<
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">ex
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ceſſum enim ponderis D ſupra pondus E, cum quantitatis ratio
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nem habeat, non ſolum minimum eſſe, verum in infinitum diuidi
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poſſe immaginabamur, quod quidem ipſi, non ſolum minimum, </
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