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# Title: Philosophical Principles Of Natural Religion (shelfmark Leibn. Marg. 53)
# Folio 109, page id 797370323:0147
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=797370323&page=147
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 45 lines, status machine
# Lines: 45 recognised, mean confidence 0.86
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ole
D = P A
andconse
hincide, and
I y. And
On che Cor.
2a Y
3a2
 thC ACETA
=0 mulci
Om Whence
DC Atraction
IS Greatet
herCn = 1.
chere che
 and con
X AFIL
ADDCAES ChaL
AE Satural Belision. 109
in ehis Ca(c, iF P A - 0, che Attraction Will.
De greacer chan when PA = ∞. For oE
ero Products, haring che Came Mulcipli-
cator, chac is che greacer, vrhieh has che
Preater Mulciplicand, (0 chac it A denore
che attraction, wrtien P A = 0 and a the AC-
traction, Wrhen P A = ∞, ICaY, chac Ai5
to a 25 a oreacer chan infinice is co inf-
nire, concrary co wrhac happen d in che
tirst Case, wrhere n = i, For che Atraction
in chat Case was che same boch wrtien F A
Was equal to o amd 10 ∞, VIZ 1.
IFn = 2 and P A = a, chen aS FOPIIeF-
ly AFZ beins call dy, che ucraction  P A
e ATIIL = 2 -
a
a at
2  C.
IFm = 3 and P A = 0, chen AFIIF
Will bemore chan infinice, but AFLYL. ia
ehiis chird Cale will be greacer chan AFLIL.
in che second Cale, and consequency che
Force ot che Actractiom wrhen P A =0 in
boch Cales, rill be greater in chis Calc
chan in che Cecond Cale, for che realon
nom memrion d, viz. becaule P A = 0 18