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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 5
# Folio 87v, page id 00068255:0174
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068255&page=174
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 93 lines, status machine
# Lines: 93 recognised, mean confidence 0.77
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# After the first blank line: the recognised lines in reading order, one per line.

A = 0101 e ec ∞+ ∞c l= 0101
b = 0011
m= 0011
a +l = 010 10100101 1010 ilaordinando fit ut
brm oon voii 1100 n0e casus in a et l
empecum hesto in a est o vel t Hin a+ l+brm3( 0101 101001011010
et  0011 00II 110010O)
FII + 12X + 21X + 22 X+ 24 X 10000 0000110111-
11
tdete
+ =Y
+ 1IX
212X = ∞1X)
+ 11H1= + upX
1
1
12X + 13X + 14X 1SX + 14X
14C
aut col2 tam
b = 001100 H00n alse ent 1Wv H 5C
d = 00000000111nii
Nvcol. -eet
respyndeant in bet m
casitus
1I + 12X + 2IX +22X +24 X
a= 01 0101 01010106, aliter = 1ot ere
C = 00DD 11 11 0000,H aliter  
C3
(2. 11) = 12 X
LI
2. 11 12X
vol eetm
casu
quocoso a est oirsed a et b consentiunt nisi in tie 1mo, 1ata
3
e
a
alios opponuntur, siu in dus extremis utru
si t a+ et c lisus cum em
consentiunt, i medus
est
bet C vet m et n consentiunt in foil, 1 et 2, 3monte.
alius opporuatur
12
4 + (3 2. 1)X
aIt
1
e
ve
itaque generaliter
duae sedes vicinae.
oletant in mevicas
e Nopponuntur in
me
dimidi
Amedictate rediba
locaruntiunt
+ 12X + 13X + 14
2. HIX (= 12
4. 11
= 12X 12. IIX
e
quacadq 
ins
in medrum
consentiun
) in extremis
Ex
a et C consentiunt . 13. 12 in sedlocis
coparaido a et C p divide numem
ad loci per 4s. resdu et quotiens est par
e vilidi partas dissensum par
ensu impur esensam. Si quolicus sit
comperanto
comparado Bef  livide nuntim lociper B a
imparfit cntia
quodeus est par retictus dirisus per Depoote separi
dera
dait icum consentiunt ex se
tra in relictis 12, 5,6, dessentiunt inrelius
sin quotirns sit impar contru Aac
vlus: si habeatur
29, vel 44, vel ea pete tunc enmm
es
ila sciemus
proseqiamur
debet eddi ad brrle, vel d et
sis multiptratione datb= a+b +2a
07
X 12
+ 11
b. a
M