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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 154r, page id 00068198:0307
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 154 lines, status machine
# Lines: 154 recognised, mean confidence 0.65
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20
f qu (10, 20)) vl 10. 10. +24020
 =
ubi quae inittuli disfeunt signficat signa es spta opposita
qu (10. 20R qu (1  1)) vel (0. vel 110n0 20 + 2∞
3
3
id
111. 1
140. 10. 20 =140. 10. 20 Ea. H l221. E
au snga  1 131. 1. 21 f112. 13
-240.
(211.2
am 2 +0s 129. 11. 2
2.12 seu
12. 2
l231 (12 12. 22
seu qu (l0. 20 qu (a 2) Au (11 21- qu C 222)   - qu (1. 2 qu ( 122) - q u 2. 2. qu
1213, 23
Auf(i0. 20 qu (i . 21) qu (V. 21 - qu e 21)) qu (11. 2 q u b2. 2.) - qusiroe. qu (.3. 231
Qu (ruquo. . 12) qu s(2. pul 13. 13s) - qu (M re qu et 21) - qul 13 12. qu (.9. 29)1 ) )
=
3
seme Coluranae prima multiplicatur in sequenti modo per 110, secuntu per 120, 3hae per 130
summo
si loco qu. (10- 20) scribamus differentiam inter 10 et 20 seu 110, - 11020. Erit lolumnae primae
summa 110. 10 -110. 28 columnae secundae summa 120. 10. 20 - 120. 11I. 11 4 120. 111. 21
1or. 01. 2- 801 +
112H. 2
4130. 121, 11. 21 + 130. 121. 12 - 130. 121. 22
Quod in secunda similes est prinae multiplicatur per ic, quod in tertia per 112, etc
DI2H. 2
od on
(02.01. 2- 9 
columna sa sit ex praecedente quod in 3tia simile est secunda multiplicatur
plicatur per 12I, quin pro  ee ponitm 01 q
quod in quarta per 122, quod in sta per 127 et tita pav. etc
quod in quarta simile est pertrae multiplicatur per 131, quod in sta
e tu
elicuius samma fit
duo nemperta ut sit differentia
ex summa columnae praecedentis
ter factum ex duabus praecedentis
summe menbiss mtubris et pius smmasummaes acedentis hovnsta
as
quo
Num ad notas poxlmae altiores;:
1
s. disis
o o+ Hn tEt beb1 Sc. 31 A. q. EeL1 8. B1 bc. si L
oin. st  ch sene B 2 let E. dig. 1- b ba-
drt Ht 22 E2 to Sc 9C Lic B2 V
oH. 01+
in Ela simile est 2da
multalicatur per  122 quia pro 00 ponitur.2
 Mn
si
itx porro
sum dur numeri ad scinvice adduntur
per 1
omisso estitu
VL. oit l. H1, C. 3t g
D 9 b_ h. b1 si 31 L 8t h
O2 n 2 E2 t 5i 92 LE 82 b0
2.
o1 11. 21 Et b1 S1 91 L1 81. 6i - ∞
05 1E, 2E 5E +E sc.
un
oc (12 12 E2 ( Si 92
at 11) 21,Et 11S+ st
gymmat can in  rse
et 1 21 Et B St d
et _ (21 (E1  H (5, (91
315
D
du
e5 6d +
eL d_ EL EL vL SL 9L
1
X
5 =
n u∞
3od
3u
X
a +
le
de
sumna in in sumigls vignom uvtna nen cont. 91( 51 B1) E1) 21111 (01
re
cnet
 usunu forz rigunorbi:
818) E. DX pi 17 ro2O d Xt et 1n, o1 
fopimnaet lantoux subis  gontur sebomnit
rere
co
a
0c
e 
e
NL
E
et
est
n ac 
e
ne 1 +1 asi
umevt pilomum i
gunchmolam mvh gorss pus oat vnmns et in srpet
d
1  
 00 1
∞) 10, 29 ED + 53 ed hemoo v
E
L a F
ae
gursusmnis. Inurevat sot ommn i
dissorr ao ronomnos guehrus
e
LiX
od
 F
yise 1o). 3 +  E1 +, X Et + XX 21 + X 11 + 01 388d) tomnqultist
e
sire
os 15 25 Es b5 69 edmsquievit
oR 1E 16 EE bE SE 9E
ot 12 22 EL +2 52 92
et 11 21 EI b1 si 91
pseos in unun ossummeet crene in o s ladet nnmnn tr.
(112. 12
. (10. 2o quea 2 H qu (u 2i pqu enfu. 11- 1  ua rru Ei
1II. 11Z. P121. 11. 2
212. 22
272. 5113. 13
colunae toHa summa f130. 111. 10. 190. 11 = 130. 111. 10. 20. 21
(30c0i =
12. 01 +
OEF
e
+
a 111
Ho 
+
dumenit  n ixu
+ a
+ 
re
ua
2
sd3
res
5
a