Monantheuil, Henri de
,
Aristotelis Mechanica
,
1599
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<
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>Secundum, cur ſi centrum eius ſit in inferiori parte librilis ſitum,
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& pondere impoſito, parteque librilis vna deorſum demiſſa, eodem
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ſublato librile liberum relictum non redeat: ſed in eo ſitu maneat.
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">Tertium adiungitur à Guido Vbaldo ( è quo quæ hîc dicemus omnia
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ferè deprompſimus ) non minus quæſitu dignum. </
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<
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id
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id.000867
">Cur ſi centrum ſit
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exquiſite librilis medium, librile retinebit ſitum quemlibet datum.
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</
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<
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id
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">Quæ vt intelligantur ſcire conuenit vel libram hic capi, cuius librile
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latitudinem aliquam effatu dignam habet, vel cum quo trutina ita
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connexa eſt, vt ad vnius motum moueatur alterum, & contra: quia
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totum continuum eſt. </
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<
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id
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">In extremo autem trutinæ, non eo quidem,
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quod eſt ei cum librili
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abbr
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cõ
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type
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<
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type
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mune: ſed altero,
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expan
abbr
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cẽtrum
">centrum</
expan
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circa quod
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abbr
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tanquã
">tanquam</
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<
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abbr
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fixũ
">fixum</
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,
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ipſa moueantur,
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abbr
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ſitũ
">ſitum</
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ſit.
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</
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<
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id
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">Sine horum enim altero
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modo intelligi
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abbr
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nõ
">non</
expan
>
poteſt,
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quomodo librile, quod
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ſecundum longitudinem
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eſt, vt vna recta li
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nea, admittat dif
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type
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<
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type
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ferentias illas loci
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<
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abbr
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ſursũ
">ſursum</
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>
deorſum. </
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>
<
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id
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id.000871
">At
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ſiue hoc: ſiue illo
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modo librile con
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ſtituatur problema
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hîc ab Ariſtotele
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abbr
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poſitũ
">poſitum</
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>
habebit non
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ſolum
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expan
abbr
="
experientiã
">experientiam</
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>
,
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ſed & rationem
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ſibi ſuffragantem,
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Exemplum igitur
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librilis primi mo
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di
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abbr
="
cũ
">cum</
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>
latitudine ſit
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A B, cuius
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abbr
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centrũ
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in ſuperiori parte
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latitudinis ſit C,
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