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# Title: Leibniz-Handschriften zur Physica LH 37, 3
# Folio 78r, page id 00068532:0151
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Pagma versa is demum casus resolutus est quo potentae ex altera centrorum parte aequedi
a centris ac C. restat ut solutio reodatur universalis
exhibere regulam aquilibei
glnerarem, quae vera sit quocunque potentiarum situ assumto
ibi (inspece figurant N) pro
DE et GH investigandio de et ah. quod ut fiat inoestrgandae DE et GH, mnifestam
est autem esse DR - 3D: dC
dr
Bd -B ilem esse GL-  AG AC
eodem modo esse ER = CF = BC = BD
er - D2 Bb -BY
ZC
et
st 1V
hl
Ag- AZ
hl = 25
dr-er = de ba
G HH- Lne = GH  = CF
qe
DE, b
gl- hl = gt e
AFAL de
sieu ut fiat aequilibrium ratio B ad A, erit composito ex rationibus eZ ad B
Et quundo AF AL est ratio aequalitatis uti fit,
quando AC ex BC vectes sibi sunt paralleli et
Manifestum est item
A( = AG. AZ
=CF= AF
GHF AF AL AF AL
LFC CF
_Z Ergo B= nE AF4AL
DX X n3 N LOX
et (vid fig. 1) AX ad Ay. Ergo quanto ratio Me ad Bd est aequalitatis
quod etiam semper fit cum potentiae aeque distant a centrus ac centra
a vectium contactio,) est B = AX.
 tunc  et, quae rations aestiniari.
1n
A
Est autem DE - CA
De gt CN CF+ AF gh
larzontales, (qua Tunc CA = AF = AL)
de
item esse W) - CF-ER = AC AG AC- AGH
Cum ergo sit DR = ER. ermit et = DR - EB = DE = cF
ar
C
A
possit non cogitandum est CF seu elevationem supra horizontem esse 0, sed = 1 seu infipite parvaris
erro euit = Aa sms.. fg. 51) quae = B si Ba = BC, et Ef - Ed. sin inaequalia
rulio BD et ratioF compositione, ipsus A ingredictu, ut patet
BC,
e DN CA 
rion