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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 61r, page id 00067993:0121
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 39, 2026-08-27T09:55:26Z — 55 lines, status machine
# Lines: 55 recognised, mean confidence 0.88
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poramus reperiamus dua
series summatrices quam
maronius terminus comerdit
in casu maxare hab et cujus
etiam rebetur aequatio ex
sua differentiali serie. C
habemus tres aequationes
n duns scilicet duarum
serierm summaticin
tertiam speciatem in
casu con a aequationem
sciimes ducrum Terminorum
diversis seriebus
stcasum concursus.
cumque videndum an non
substituendo tandem
omnia destudantur
auu a, langens l radius 1
erit a aequ+. +) + f
i ergo u o f o22 ea
rursus e quia L M est +
ut si sit dutatur
PQ angulo ad Me
recto utique tanget
circulum in X ergo
a Paeq Lq. nyv. Mp.
seu lL
Ergo octans aequ
12 e 32  5. 4S2 78Y
qua est aequ
+
3
+
(195.
In seriei novae termini prmnetas
a  posito e impari est
te et2 
e et
sere
 feta +et 6
- l
et4 C+6
est tautem taep. s1, ergo
tantum tot debet C. quod
+D +) himen isii poter
ed non nisi per transae
eetre denter, quia e in expo–
C vente im nlm
oputal e tortu satius pro e
sumere 2n + I ut constet ebt
e est imparem at n est numerus
rationalis cocam. Havila relati
one inter et  sine e, halebis
sigiliter et retad summatriciss, quae
tmno merxumo colaciore cunalira alsol