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# Title: Leibniz-Handschriften zur Philosophie LH 4, 5, 10
# Folio 71v, page id 00069349:0142
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Be +7
ess
K  ~bp - 2re
et K=
sive k2
9t
gre = +BV
-bn
Ze
q
= 2Y
1 3a - 2rc + XV et N = L - 2bm + s
=b3p
fietque conferendo
= 63p
b2
R A = 2re =r
+ 2bm - β
-b3p
==bmo
C
Ut plurs indeterminatas nan liscamur, ita faciumus:
Noy adlus dom ABC
=ny 10bp
A5D
+teno
-b2p-bem
.Un pro y ponendo g V + ny +C. fiet:
oyu
ant  sgvtu+ASLy +ASbm 10b
Et multiplicando per cracema
=Sny +dbp+ bg: ByibC
D2tq DhAAmYV+ BAScq +ASIBgVV+ Idbmeqt
sas
+Sgen VV + XSpOV + X5cDV + ASIB. VFNobnon
la
+_. Nesoc + 1Sub a V + 1tc + 16lDc Y rN obm dC AE
dun+b
e es s 
b ni +
7 - Sn18b7 + sbp 1662
e
bC
Ab hac aequatione auferatur  aequatio ipsius V valorem assumtum
eximens ducda in β63 seu  Asi u
ga
E β b3gV, +b2 myf bhC
Vedinandoque fiet ut autem yD exunescat, multipei ejus ponantur
 esse o: seu X ng+ N 18g+ n
570
Ergo erit 2M  - l. seu (ne = l. Quo in locum prioris su bstitato,
ostinataque aequatione, fiet:
16Bn V.
-βb
615gu
a1
(+A (+XSgDC B (-0 idcg
+ASbme
+Ad nBC2
+281012
+β2 b3 M
+SnaB62
-845 gr
+ 2Y
D
+18 +8 2 L
+NdbmBC
+β263C
e bp 16
159
+2re
L-adbmq
6
ge
639
 an1.
2
comparandecum