Archimedes, Archimedis De iis qvae vehvntvr in aqva libri dvo

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[41.] COMMENTARIVS.
[42.] LEMMA I.
[43.] LEMMA II.
[44.] LEMMA III.
[45.] LEMMA IIII.
[46.] LEMMA V.
[47.] LEMMA VI.
[48.] II.
[49.] III.
[50.] IIII.
[51.] V.
[52.] DEMONSTRATIO SECVNDAE PARTIS.
[53.] COMMENTARIVS.
[54.] DEMONSTRATIO TERTIAE PARTIS.
[55.] COMMENTARIVS.
[56.] DEMONSTRATIO QVARTAE PARTIS.
[57.] DEMONSTRATIO QVINT AE PARTIS.
[58.] FINIS LIBRORVM ARCHIMEDIS DE IIS, QVAE IN AQVA VEHVNTVR.
[59.] FEDERICI COMMANDINI VRBINATIS LIBER DE CENTRO GRAVITATIS SOLIDORV M.
[60.] CVM PRIVILEGIO IN ANNOS X. BONONIAE, Ex Officina Alexandri Benacii. M D LXV.
[61.] ALEXANDRO FARNESIO CARDINALI AMPLISSIMO ET OPTIMO.
[62.] FEDERICI COMMANDINI VRBINATIS LIBER DE CENTRO GRAVITATIS SOLIDORVM. DIFFINITIONES.
[63.] PETITIONES.
[64.] THEOREMA I. PROPOSITIO I.
[65.] THEOREMA II. PROPOSITIO II.
[66.] THE OREMA III. PROPOSITIO III.
[67.] THE OREMA IIII. PROPOSITIO IIII.
[68.] ALITER.
[69.] THEOREMA V. PROPOSITIO V.
[70.] COROLLARIVM.
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13110DE CENTRO GRA VIT. SOLID. 87[Figure 87]
THE OREMA VIII. PROPOSITIO VIII.
Cuiuslibet priſmatis, & cuiuslibet cylindri, uel
cylindri portionis grauitatis centrum in medio
ipſius axis conſiſtit.
Sit primum a f priſma æ quidiſtantibus planis contentũ,
quod ſolidum parallelepipedum appellatur:
& oppoſito-
rum planorum c f, a h, d a, f g latera bifariam diuidantur in
punctis k l m n o p q r s t u x:
& per diuiſiones ducantur
plana κ n, o r, s x.
communes autem eorum planorum ſe-
ctiones ſint lineæ y z, θ φ, χ ψ:
quæ in puncto ω conueniãt.
erit ex decima eiuſdem libri Archimedis parallelogrammi
c f centrum grauitatis punctum y;
parallelogrammi a

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