DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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magnitudinum inęqualium minor maiore grauior exiſtere,
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ob naturæ diuerſitatem, ac propterea cùm inquit Archimedes
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& ipſis aquales
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, ſiue ſint magnitudine æquales, vel inæquales, in
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telligendum eſt eſſe omnino æquales in grauitate. </
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<
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">grauitas.
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cauſa eſt, vt magnitudines æ〈que〉ponderare debeant. </
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<
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">VIIII,</
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<
s
id
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">Omnis figuræ, cuius perimeter ſit ad
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abbr
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eandẽ
">eandem</
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par
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tem concauus, centrum grauitatis intra figuram
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eſſe oportet. </
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<
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">SCHOLIVM.</
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<
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">Quid intelligat Ar
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chimedes per has figu
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ras ad eandem partem
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concauas, apertiùs ſi
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gnificauit initio libro
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rum de ſphęra, & cylin
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dro. </
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<
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">vbi primùm vult
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has figuras eſſe termina
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tas; quod non ſolùm in
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telligendum eſt decur
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uilineis, verùm etiam
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de rectilineis, & de mi
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xtis. </
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<
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">rectilineę quidem
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erunt trium, quattuor,
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quin〈que〉 & plurium la
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terum; quamuis latera
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non ſint æqualia, ne
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〈que〉 anguli ęquales, vt </
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