DelMonte, Guidubaldo
,
Mechanicorvm Liber
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N1043F
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<
lb
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AH in M, ita vt HM ad MA, ſit vt grauitas ponderis
<
lb
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C ad grauitatem ponderis D. </
s
>
<
s
id
="
id.2.1.67.3.1.3.0.a
">deinde diuidatur BL in N, ita
<
lb
/>
vt LN ad NB, ſit vt grauitas ponderis G ad grauitatem pon
<
lb
/>
deris F. </
s
>
<
s
id
="
N12870
">diuidaturq; MN in O, ita vt MO ad ON ſit, vt
<
lb
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grauitas ponderum FG ad grauitatem ponderum CD. </
s
>
<
s
id
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id.2.1.67.3.1.3.0.b
">tandem
<
lb
/>
què diuidatur kO in P, ita vt kP ad PO, ſit vt grauitas pon
<
lb
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derum CDFG ad grauitatem ponderis E. </
s
>
<
s
id
="
id.2.1.67.3.1.3.0.c
">Quoniam igitur pon
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lb
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dera CDFG tàm ponderant in O, quàm CD in M, & FG in N;
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arrow.to.target
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note120
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<
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æqueponderabunt pondera CD in M, & FG in N, & pondus E
<
lb
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in K, ſi ex puncto P ſuſpendantur. </
s
>
<
s
id
="
id.2.1.67.3.1.4.0
">cùm verò pondera CD tan
<
lb
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tùm ponderent in M, quantùm in AH, & FG in N, quantùm
<
lb
/>
in LB; pondera CDFG ex AHLB punctis ſuſpenſa, & pon
<
lb
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dus E ex k, ſi ex P ſuſpendantur, æqueponderabunt, atq; mane
<
lb
/>
bunt. </
s
>
<
s
id
="
id.2.1.67.3.1.5.0
">Inuentum eſt ergo centrum libræ P, ex quo data pondera
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lb
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manent. </
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<
s
id
="
id.2.1.67.3.1.6.0
">quod facere oportebat. </
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5
<
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Huius.
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