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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 420v, page id 00068196:0836
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 421r); this page is its left half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 85 lines, status machine
# Lines: 85 recognised, mean confidence 0.82
# 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.

si regula geniralis mea pro summa potestatum absolvatur
quinor
habebitur methodus etiam inveniendi summam hnisis seriei
 ago 1.5
1
s2
pro sunum
quadretur i.
+ L
+
2. 3. 3.4 4.5
Y4 vel similis.
+
y, 16
serviet etiam
N2 13 14 s
etc habebuntur omn ea quadiata + L1tc. et bii
Ec equ.  aqu
jan 13 B. 5i 5.
1.3 3.5
2 diff.
tagula quae hic sequantu
+7
s
Ac 42.4 46 68
en
2.4 46 6 tcago  seu  nam in a s
et
es
121
diff.
2 46 6. 5
8
25 36 4.7. 18. 6.9 7, 10 Ec seu 1. 4 47 7, 10 dC 4glu. 3
2.5 1.8.  H.    36. bus 9. 2e vqo n seu  san ea ttiu
.1
+1
Bc 1.
26. 3.7. 40 5.9 510 711 512 92
seu
1
+
1.5 5.9 9. 13.
2. 6 6.1
  Adscribantur
sunt ergo ad dend in unum
ubi cum redeant illi ipsa
rectangula supra summata
videndum an aliquid inde
ad calculum dici possit praesertam
in finitis seriefinita quadrenda
rem lanitando
12
13
14 2. 4.
2
34
1.5. 2.5. 3.5
.4.
Ec L
3.7. 49.
aequ
1
3.
Est et alia metrodus ratio Methodit differentialis; si Teriei summad
quilibet terminus convertatur inseriem, et habebuntur infinitae series.. Inde
quaeratur quaerantur aliae series infinities infinitae, ita ut duarum seriepi
infinitarm seu terminorum summatricis differentia sit Terminus seu unaseries
infinita datiae summa udae.
uo in hinc nova via Transcendentur
ad series Numericas accommodandorum
lar 1. 2
eo
1. 4,
ad muximam
0 in (C) egregium, quod ita trascendentes
non peanent literae vel cogarithmi
sit aequatior ex O- (). eodem ubi xerprco
eodem modo formatae. sit alia aequatioem
sed Hunt numeri determinata
ad eande maximam, in qua y seu temmin
ici summmandae eodem modo stractatu it O- (6) Hta cix coguo. 1. fiat aequ. 3 ad
difeentialis ad eandem maximemi et jungento aequationes 31tl1. hatrebitur valor maximae
algebuicus, taliq enim debet Reaequ. 1. ut id fieri possit;
exporentes ingrediente