DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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<
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">Hoc à nobis oſtenſum fuitinitio tractatus devecte in no
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ſtris mechanicishoc pacto. </
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Quoniam enim A ad C maiorem habet pro
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portionem, quam B ad C; & A ad D maiorem
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quo〈que〉 habet proportionem, quàm habetad C;
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A igitur ad D maiorem habebit, quàm B ad C.
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quod demonſtrare oportebat. </
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8.
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quinti.
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<
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<
s
id
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">Omnis portionis recta linea, rectanguliquè co
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ni ſectione contentæ, centrum grauitatis eſt in dia
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metro portionis. </
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Sit portio, vt dicta eſt, ABC; cuius diameter ſit BD. demon
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ſtrandum est dictæ portionis centrum grauitatis eſſe in linea BD. ſi.n.
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non, ſit punctum E. & ab ipſo ducatur ipſi BD aquidistans EF; at
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〈que〉 in portione inſcribatur triangulum ABC eandem baſim
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AC
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habens, & altitudinem
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portioni
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æqualem. </
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">& quam proportionem
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habet CF ad FD, eandem habeat triangulum ABC ad ſpacium
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