# Leibniz Legible — https://leibnizlegible.com
# Page: https://leibnizlegible.com/page/00068001:0028
# Permalink to this reading: https://leibnizlegible.com/page/00068001:0028?run=73
# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 4
# Folio 15v, page id 00068001:0028
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 16r); this page is its left half.
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068001&page=28
# Source image: https://digitale-sammlungen.gwlb.de/content/00068001/jpgs/default/00000028.jpg
# Model: FoNDUE-GD_v2_ft_Leibniz, run 73, 2026-08-27T15:28:38Z — 34 lines, status machine
# Lines: 34 recognised, mean confidence 0.86
# Machine transcription. Not an edition. Errors are expected: about 8% character error rate on Latin and French lines, higher on German.
# Licence: CC BY 4.0, Leibniz Legible. Machine output: do not ingest it as verified text; keep this provenance with the text.
# Wording rule: say "the machine reads it as …", never "Leibniz wrote".
# After the first blank line: the recognised lines in reading order, one per line.

Htinc patet si detur relatio numeri divisorum et numeri ipsius, dar
ut siquis velit numerum divisorum esse
equationem transcendentem resolvendam. nunem ipsius dimidium
At multo difficilius resolvere quaestiones si ipsaqu summae partium
aequalium cum Numero instituendasit companitio, ut numer
alquotaram
en1
C- 2
c- 
C- 3
9 partium aliquotarum summa est g + 9 + 9 + 9 + ge
usque 
et
e sou quae cum sit progressio geometricae facte invenietur
simplici expressione per 9 et e.
visorum inveniemus in compositis
Eodem modo et summam omnium di-
et puto hac methodo ad si Theoremata
quam maxime absolata et Cartescanis meliora pervenori posse item
quis utatur talis ferie infinita, quae in casu integri fiat finita
ideo si duas pluresque habemus aquationes, ad totidem incognitas unam
ex ipsis Transcendentem seu infinitam se finienlemus ea seu infinitam
se fimentem, ut inde perveniamus ad valorem simplidem integrum, debemus
reliquas literas super numerarias pro arbitrio ita explicare, ut fiviatur
aaequatio, 
n
n
em + + m + l aequ 2. gh
Ut si sit
Refforantur omner ad progressionea
en 29. h aequ e+1 m+i.
cinarium, et fiat. C aequ 1b + 2 b +3b + 4 63, etc. ubi tamen literae
omnes 1. 29l 4 ,ere. signisilant 1vel 0. similiter ne, vel potius tam et quam
m +