Cavalieri, Buonaventura, Geometria indivisibilibvs continvorvm : noua quadam ratione promota

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264244GEOMETRIÆ
THEOREMA XXIV. PROPOS. XXV.
Sit igitur vt, Δ V, ad, RFV, ita, FM, ad, MI; omnia ergo qua-
drata
, Δ V, adrectangula ſub, Δ V, VT, ſunt vt quadratum, FM,
ad
rectangulum, FMI, rectangula inſuper ſub, Δ V, VT, ad re-
1114. Lib. 2. ctangula ſub portione, RFV, &
ſub, VT, ſunt vt, Δ V, ad portionem,
163[Figure 163] RFV, .
i. vt, FM, ad, MT, . i. ſumpta, MI,
22Coroll. 1.
26
. lib. 2.
communi altitudine, vt rectangulum, F
MI
, ad rectangulum, r MI, ergo ex æ-
33@. Lib. 2. quali omnia quadrata, Δ V, ad rectangu-
la
ſub portione, RFV, &
ſub, VT, erunt
vt
quadratum, FM, ad rectangulum,
Γ
Μ Ι, quod ſerua.
Vlterius omnia quadrata, ΔV, ad om-
44@. Lib. 2. nia quadrata, VII, ſunt vt quadratum, F
M
, ad quadratum, MO, vel ad quadra-
tum
, RV, .
i. ad quatuor rectangula ſub,
R
M, MV:
Omnia inſuper quadrata,
V
II, ad rectangula ſub portione, RFV,
&
quadrilineo, RTHY V, ſunt vt ſex
quadrata
, CE, ad quadratũ, FH, nam in
circulo
omnia quadrata, RZ, ſunt ſex-
55Elicitur
èx
21.hu-
ius
.
cupla rectangulorum ſub portione, RF
V
, &
quadrilineo, RTHYV, & ideo ſunt
ad
illa, vt ſex quadrata, CE, ad quadra-
tum
, CE, vel ad quadratum, FH, in ellipſi
verò
omnia quadrata, RZ, ſunt ad re-
ctangula
ſub portione, RFV, &
quadrilineo, RTHYV, vt ſex quadra-
ta
, CE, ad quadratum, FH, quod elicitur ex Prop.
21. huius. Quia
vero
rectangulum, RMV, ad rectangulum, FMH, (tum in cir-
6617. 3. Con.

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