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# Title: Leibniz-Handschriften zur Physica LH 37, 3
# Folio 79r, page id 00068532:0153
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# Lines: 36 recognised, mean confidence 0.88
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atque ided horizontalis, si
et et b. pondera esse
apotentiarum altitudir
sive distantur ab 117B
s
intelligantur. Distan-
sun erunt e eto
le
exterior seu qui impune produn potest
interior
sunto duo Vectes conjugati AC, et BC potentiae sive pondera n. et B.
AX recta transiens per centrum velties exterioris, perpendicularis adselineam directionis petentiae Nvel 
altitudines ponderum  et bx punctum contactus C, ejus altitudo CF
et CL. perpendicularis ad BC, qua occurrat ipsi AA in L. Esto porro p. punctum
medium rectae Lf, ac centro P. radio pa. describatur circuli semicircum
ferentia A59 cui in puncto S. occurrat erecta ex er L. perpen
normalis LS. transferatur AC in AV, et LS in AT ut
in diametrum
sint circuli descripti chordae. demissis, perpendicularibus TX, et VI, designa
buntur rectae AX, et AY.
His ita praeparatis ajo.
potentiae
Rationem Vimumquam exercent in se invicem pondera (n et B.
drata potentiarum
esse compositam ex rationibus, pondorum et reciproca altitudinum
cum ratione rectarum Ay, AX. A) Sive positis ponderibus
M = a, et B =a altitudinibus nE = b, et 8= (3. ac
denique AV = d, et AX =d. ac viribus, ponderis quidem a = X
s vero
ponderis a = E, fiet
5
u
aBd abd
d. aBd
Lt hoc quidem theorema ad omnes casus definiendos, omniaque
in hoc argumento proplemata solvenda, ni fallor sufficia