DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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uiſas; ita vt pars PE, quæ eſt ad minorem parallelam AD
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reliquampartem PF eam habet proportionem, quam du
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ipſius BC, quæ eſt maior æquidiſtantium, vna cum min
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AD, ad duplam minoris AD cum maiore BC,
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ergo demons
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ta ſunt, quæ propoſita fuerant.
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2.
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ſ
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8.
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huius.
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ex proxi
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me demon
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ſtratis.
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*
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huius.
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hu
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1.
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ſe.
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15.
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29.
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ex
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4.</
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11.
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<
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18.
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corol
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quint
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cor.
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2
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ma a
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huius
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1.
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l.
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in
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13</
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<
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Græcus codex poſt ea verba,
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cùm ſit HB tertia pars ipſius
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Z
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habet
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ιου ω̄αζἀλλ
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λος τἀ βὰσει ὀυχ τᾱς ἁ μθ</
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, qu
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quidem verba illa
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perperam leguntur; quorum l
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ponerem
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ομὶνα ἐσὶ</
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, ita vt ſint hoc modo reſtituenda,
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δια
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σαμε̄ιου ω̄αζάλλ
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λως τᾱ βὰσει α
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ομὲνα ισὶ ἁ μθ. </
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*</
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<
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<
s
id
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">Hæc ſunt, quæ de centro grauitatis figurarum rectiline
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Archimedes ſcripta reliquit. </
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<
s
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">Ex quibus maxima certè vtil
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habetur; ne〈que〉 ampliùs de rectilineis figuris Archimedes p
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tractare voluit. </
s
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<
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<
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tra grauitatis rectilinearum figurarum, quæ æquales angu
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latera〈que〉 æqualia habent, ex his in uenire poterimus. </
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<
s
id
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dem figurę in circulo inſcribi poſſunt. </
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<
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">Quod ſanè Federi
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Comandinus in eius libro de centro grauitatis ſolidorum
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prioribus propoſitionibus præſtitit. </
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<
s
id
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">aliaquè nonnulla, vt
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tragrauitatis rectilinearum figurarum in ellipſi, deindè ip
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circuli, & ellipſis centra grauitatis in uenit. </
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<
s
id
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ſtrationes in ijs, quæ in hoc libro iam demonſtrata ſunt,
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dauit. </
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<
s
id
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">præterea ex his etiam idem Commandinus in com
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tarijs libri Archimedis de quadratura paraboles, (quo ad p
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xim) grauitatis centrum cuiuſlibet figurę rectilineæ ad in
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nit. </
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<
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id
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nullis mutatis idem oſtendemus. </
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<
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<
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nem habent, quam eorum altitudines. </
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<
s
id
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">Hoc autem demonſtratum eſt ab excellentiſsimis viris,
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riſquè Euclidis interpretibus, Federico
<
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Cõmandino
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, & Cl
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ſtophoro Clauio; qui hanc propoſitionem poſt primam
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ti libri Euclidis demonſtrarunt. </
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