Valerio, Luca, De centro gravitatis solidorum, 1604

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1cet ſeſquialtera; ex æquali erit vt IB, ad BD, itì conoi­
des
MBN ad conum KBL: Sed vt IB, ad BD, ità
ponitur
QH ad HG; vt igitur conoides MBN, ad co­
num
KBL, ità eſt QH ad HG.
Sed Q eſt centrum
grauitatis
coni KBL, & G conoidis MBN; compoſi­
ti
igitur ex conoi­
de
MBN, & co­
no
KBL centrum
grauitatis
erit H.
Rurſus quoniam
tres
rectæ lineæ B
D
, BF, BQ, æ­
qualibus
exceſſi­
bus
inter ſe diffe­
runt
, minor erit
proportio
BQ, ad
BF
, quàm BF,
ad
BD, hoc eſt
rectanguli
EBQ,
ad
rectangulum
EBF
, quàm re­
ctanguli
EBF, ad
rectangulum
EB
D
.
Sed quadrati
BQ
, ad quadra­
tum
BF, dupli­
cata
eſt proportio
lateris
BQ ad la­
tus
BF: hoc eſt
rectanguli
EBQ
127[Figure 127]
ad
rectangulum EBF: & quadrati BF, ad quadratum
BD
duplicata eius, quæ eſt rectanguli EBF, ad rectan­
gulum
EBD; compoſitis igitur primis cum ſecundis, mi­
nor
erit proportio rectanguli BQE, ad rectangulum BFE,

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