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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 3
# Folio 25r, page id 00068000:0049
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 73, 2026-08-27T15:28:38Z — 33 lines, status machine
# Lines: 33 recognised, mean confidence 0.76
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- co 1b = C: m
A
inta
et m = l+ n + I, ubi
potest n esse o,  sed l est unitas vel unitate
major integet. posito l et in  esse integros
prosime veros, loco veronnumeroum irrationalum
sumtos. N est major quam coco Yb sed differentis
est infra unitatem seu p- 00co ob = e, et erp. 1.
Ego
CD Ci  vtcao Erp. ergo c est minoru rocob
c0c0ob. p quam cnv
eA 0d rb 2V200Yb 2
2V
am
EC 2V
 2c00 Vt H C
v= cocorb = l: m posito l esse m- l non esse num
quam I. Ergo n = l + n + 1 cibi potes esse n vel
O vel 1, vel alius integer, 1 autem est 1 vel alius
integer. fit. vig vC4 enaa
em = cocomsb = C seu vl + vn +v - lc00rb - ncocub
Li
cocdb
v= e+ f. cocolb
+ p + 1) +l
2100001b(
vtcdcos CF f
C+F= W0db CHpFZ) +C Esd chEcoc 1b
Ergo fH coc0 db (An) +l. Ergo
+ f- 13: l+n pcoco
fBI, quia lost 1. vel
major