Cavalieri, Buonaventura
,
Geometria indivisibilibvs continvorvm : noua quadam ratione promota
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uam parabolæ in punctis, I, K, L, per quæ ipſi, HG, parallelæ
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ducantur, XQ, YKT, ZLV, ſecantes, FG, in punctis, Q, T, V, di-
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co, FG, per hæc ſecari in partes æquales, nam, HG, ad, GT, ha-
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betrationem compoſitam ex ea, quam habet, HG, ad, IQ, &</
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ad, ΓG, ſed, AG, ad, IQ, eſt vt quadratum, GF, ad quadratum, F
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Q, &</
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">, IQ, ad, ΓG, vt, QF, ad, FG, ideſt vt quadratum, QF, ad
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rectangulum, QFG, ergo, HG, ad, GT, habebit rationem com-
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poſitam ex ea, quam habet quadratum, GF, ad quadratum, FQ, & </
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quadratum, FQ, ad rectangulum, QFG, quæ erit eadem ei, quam
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l. 4.</
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habet quadratum, GF, ad rectangulum, GFQ, ideſt ei, quam ha-
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bet, GF, ad, FQ, igitur, HG, ad, GT, erit vt, GF, ad, FQ, eodem
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Elem.
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5. l. 2.</
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modo oſtendemus, HG, ad, GΠ. </
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GP, vt, GF, ad, FV, vnde, FG, diuiſa erit in partes æquales; </
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bemus ergo ſpatio, FLHG, circumſcriptam figuram ex triangu-
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lo, FIQ, & </
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ſcriptam ex trapezijs, PV, OT, NQ, compoſitam, & </
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