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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c
# Folio 82v, page id 00068199:0164
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2
iucidit hic novim gulela
vel aps, vel y vel
a y facta ponatur
1
sy-
Lax
yy
rinum in ventam ut vel
 aequalis senca adefiatae
 M ∞ + n X X + p X   92
LaXX
2
X
et
saper summando etiam conposita
20
V.g. si debeamus scmmari Xyte
jam jadandevavi ita simpuncer
procedere usi omnia expriatere possis
per X
y
panatur vel etiam sergunta
LXX + 1 nX + L XX 
= + 2lmX + 2In XX + 2lB X + 29X +
um 2mn 2mp..
nn
t
ita xet
con anse
no licet misceam
tamen e
siocedet
a
utum
2nb
mle
in
comparatione instituta
=0. et quidem si abesset a, seu esset a =6. liveret omnes
es
quantitates aequales Rihulo ponere servata tota litera
A, et foret n = cet 1: 12b seu _ = Xx si b=1: 12
ut supra. Sed quia ob onqu impositum devet et conervari 
s
et fieri M= V a: b, hinc eadem methodo insistento
feliciter evenit, ut omnes literae possint ponl aequales
nihilo praeter M et n. Namper X3sit n = 1: 12b.
et per L  rursus feliciter sit n = 1. 12b. adeque sit
ubincem
a
exVa: 2b + XX: 126
Ubi summe potandum problema esse determinate solulum
e
Ae
nam exaequationes ipsius vi etiam invitis nobis, omnes aliae
literae, ut L, P, q Y, _C fiunt nihilo aequales, quia eo ipso
dum HEMN  M: 6)fit n= 1: 12b. quo substituto in aequa
tione;  n: 12) = 2 mp + un fit P~0 un. pamporro quo
420, XC. Ergo nulla alia duciu curva succedere potest neque
abgebraicaneque transcendens, ea enim semper posset expro
mi per aequationem illam generalem y- l+ mx et
Et sant videtur aequatio ebiro data: Ny+axx = byis
eo ipso reddita esse determinata, quod fucta est summatoria
epps
t
e
in
Res sema
aet
quand
oline
linca quo
es
tu