Stevin, Simon, Mathematicorum hypomnematum... : T. 4: De Statica : cum appendice et additamentis, 1605

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ISta etiam deglobo in lineâ, ut A B, jacente intelligi poſſunt, nam & hic, ut
L
D ad D O:
ita M ad P (modo C L ad A B perpendicularis ſit, hoc eſt,
patallela
ad axem G H globi D) atqui pon-
61[Figure 61] dus Mglobo D æquatur, ideo etiam ut L D
ad
D O:
ita pondus globi ad pondus P. Ve-
rumenimvero
, quia L D &
D O intra glo-
biſoliditatem
re ipſa delineari cõmodè non
poſſunt
, perpendiculari C E ductâ, extra
globi
ſolidum comprehĕdetur C E O trian-
gulum
L D O triangulo ſimile, cujus latera
L
D &
C E, item D O & E O homologa
erunt
.
Quemadmodum igitur L D ad D O:
ita C E ad E O, & per conſequens ut C E ad E O: itaglobi pondus ad P.

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