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

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44441 L*IBER* S*TATIC Æ*
Quemadmodũ AS ad S OE: ita rectè extol-
75[Figure 75] lens põdus ad Y extollĕs obliquè, per 20 propoſ.
Atqui triangulũ Æ OE Z triangulo OE S A ſimi-
le eſt, quorum homologa latera ſunt, OE Z cum
OE S, & Z Æ, cum S A. erit igitur quemadmo-
dum A S ad S OE: ita Æ Z ad Z OE, & con-
ſequenter quemadmodum Æ Z 2 ad Z OE 1: ita
pondus rectè extollens 4 lib. ad Y. Innotuit igi-
tur Y 2 ℔ pendere, quod probandum ſuit. Si-
militer in quibuſvis aliis exemplis proceditur.
C*ONCLVSIO*. Datis igitur, notâ columnâ
punctis q́ue in axe ſirmo, & c.
1 NOTA.
Etiamiſto pacto concludere licuiſſet: AS 2 dat S OE 1: ego pondus 4 ℔ rectè ex-
tollens dabit γ 2 ℔. Verum ut operatio ipſirei & natur æ magis conformis ſit (intra
ſolidxm corpus enim AS & S OE delineari nequeunt ) externam perpendicularens
in exemplo pro internâ aſſumere placuit.

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