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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 25r, page id 00068198:0049
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Ergo:
1+ Z, c 4+
1+ Z, 2 4
Z,2
2
1,
1 2
+23 + 2~ 3
=ZZ=1, 2-21 et
1,92,3
=Z Z-1, 3-2 93 et
C
1, 2, 37
+ Z 7- 1 7-2
n etc
23
2
finc ordine posent tolli termini
2.
et
23
mt
d + e aequ. a.
aequ )3
aqu (z1E
1 et 212=1Z2 remanentibus )Z (2. )3, ert
uraa
mo
13.
21) a. seu f7 af +9, seu 9⊓ f- af
f +
seu eaqu. ad - d. sed quia  aqu. ,  nihil hec duci potest
d+e (2) 49, 1 d’+ Z d’e + 2, 2 d2
et d+e 13)
aequ. 1, d + Z d C + 2, 2)
u)
d l
2
11D, 1. 14V1
1. 2+V
a
puncndo ergo dte  aego a seu
sive d puo)
d()
F
d+ e
1, 2,3
L2.3 3
Z- 1, Z. 21 13+ V
4222 d e eg
d+ e
121
a
pos
al
100t (1+01
à ent a 1, d
+
l +7321 d. 210
et quia manente a, mutali possunt d et C modo memeant: d+e
tunc infinitis modis haberi potest valor ipsin. d pres
 imo retenti etiam d ee. nutatisque solum v eille
d+
porans api 1. fret:   aqu a gu eope  an1
l
ei
et fieret
cequs
2