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

Table of contents

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[301.] COROLLARIVM.
[302.] THEOREMA II. PROPOS. II.
[303.] THEOREMA III. PROPOS. III.
[304.] THEOREMA IV. PROPOS. IV.
[305.] THEOREMA V. PROPOS. V.
[306.] COROLLARIV M.
[307.] THEOREMA VI. PROPOS. VI.
[308.] COROLLARIVM.
[309.] THEOREMA VII. PROPOS. VII.
[310.] PROBLEMA I PROPOS. VIII.
[311.] THEOREMA VIII. PROPOS. IX.
[312.] COROLLARIVM.
[313.] THEOREMA IX. PROPOS. X.
[314.] COROLLARIVM.
[315.] THEOREMAX. PROPOS. XI.
[316.] COROLLARIVM I.
[317.] COROLL II. A. SECTIO I.
[318.] B. SECTIO II.
[319.] C. SECTIO III.
[320.] D. SECTIO IV.
[321.] E. SECTIO V.
[322.] F. SECTIO VI.
[323.] THEOREMA XI. PROPOS. XII.
[324.] THEOREMA XII. PROPOS. XIII.
[325.] COROLLARIVM.
[326.] THEOREMA XIII. PROPOS. XIV.
[327.] COROLLARIVM.
[328.] THEOREMA XIV. PROPOS. XV.
[329.] ALITER.
[330.] THEOREMA XV. PROPOS. XVI.
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page |< < (227) of 569 > >|
247227LIBER III.
THEOREMA XVI. PROPOS. XVII.
Vlterius, quia omnia quadrata, HG, ad omnia quadrata, MG,
229. Lib. 2. ſunt vt quadratum, BG, ad quadratum, GA, .
@. vt parallelogram-
mum
, HF, ad parallelogrammum, MG;
inſuper omnia quadrata,
3313. huius. MG, ad omnia quadrata trilinei, MGN, ſunt vt, MG, ad reſi-
154[Figure 154] duum dempto quadrante, MAG, ſimul
cum
eo ſpatio, quo idem ſuperat duas
tertias
rectanguli, MG, ab eodem re-
ctangulo
, MG, ergo ex æquali omnia
quadrata
, HG, ad omnia quadrata tri-
linei
, MGN, erunt vt, HF, ad reſi-
duum
, dempto quadrante, MAG, ſimul
cum
eo ſpatio, quo idem ſuperat, {2/3}, re-
ctanguli
, MG, ab eodem rectangulo, M
4410.Lib.2. G, &
, duplicatis proportionis terminis,
omnia
quadrata, HF, ad omnia quadra-
ta
trilineorum, MNG, GFE, erunt vt duplum, HF, ad

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