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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 62v, page id 00067993:0124
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 63r); this page is its left half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 39, 2026-08-27T09:55:26Z — 63 lines, status machine
# Lines: 63 recognised, mean confidence 0.88
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
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# After the first blank line: the recognised lines in reading order, one per line.

e4t 2e
Ex datis Xety quaentur Z
mathodo generali, qui
et
sit tosi
terminus seciei unus
at y est
et4
e + 10 C+ 24
Tollatur autem primum F, quis transcendens
Nota in series aerqua in finiatur debet quide ostendi ex a ei b
aqu factis o etium C fieri 0, sed non contra alioqui etiam anteredentra
destinegentur destructis sequentibus hoc est evascescenet tota Series
pars
seriem propositam certum est non posse finiri, semperidenim
seriei est justo mrajor, vel justo minor. itaque fnstra explicatur
semes
X est
C+18C+30
recendum ne Eic fat ipse t. sy. 0.
seu oumes termini aequales o. tali
enim melhodo non tantm
itaque praestat adhiber
aequationis soli
cefficientes, relictor
. Ierum tanc etiam solu unu
Tra possunt plures termin
adam chorda arcus minoris emqe
ia u comprehenti in
chirdae pa. suniita sn sita
quodsi erjus eau
c ex
a et b, sed et a ex b et c, positis,
frerent 0.
quasi in unam litoram
cnjungi.
(producta pD
to
n
ha
facianus infinite in fm
pardam, dque ubibit in tangentem
n apparet non servari
quam tenem homogeneorum,
tollatur illa litera enstans quae
id impedit sed eo casu plunibus
temminis ser
ad huc
an
serigi termino opus eut
haec Methodus fitiond
series egregii in primis poterit
utque esse quando series aliqua
continet aliquid arbitrum
enim poterimus venire ad
tionem qure
ta
explica.
damque seopo sit
arcys detur anu lam
fentus quam ex functione aliqua generaeliar
prethodus antere ergo egregia
epet