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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 309r, page id 00067993:0619
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Novembi. 1679. ve seriebus convergentilius et quantitatibus
em
itamde Mesolatis
et de inventione indicums seu rexponentium affectorum per
est sector circuli Ellipseos vel
Analylice haberi non posse quantibtem
eadem modo compositum ex X et Y quo
et Q et v. patet, nam ca quantilas
quae ex a eodet modo componitur eodem
formula: Z⊓ C + dX + Cy +fxy
empo
s.
eodem modo compositis per anguli sectionem
Terminatio hujus Serici
Hyperbolae
modo composita est ex a et b.
sit
7 n C + dZ + ex +fqr
a +ab
ba + ba
a6+ 3
2b
a
I. B C + da+ daeb + e ab + eb + fab+ faeb+ fab
 B C +
destrnctis destmendis fiet.
+ dab + dab-
+eba
12fab 12fa b2
dae td at faciendoque d+C p 0. siet:
da + eb + fab = fab aequ0 quod fieri non potest
in definite nisi ponantur d c. f esse 0. contra institutum
loco a
et b
1
faciamus
l. fiet
ponamus fno compendi, causa, et ap. .
3M
13Y
da + cb 70p d, h + e, l
Em
G
quo si hinc potuisset inveniri
d evanescentibus. l. h. haberetur
M vd Y m et Y. ex solis
propositu. Excogitanda igitur sunt theoremata emn  in aequationibus
transcendentibus, quibus ficit ut indeterminatae evanescant. d hoc
loca id fieri hac modo non cpotest ergo nec fieri poluisset si 
reliquissemus nam cusus generalis specialem includit
cagentus
futer rem tenlemus hoc moio
.
se