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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 5
# Folio 87r, page id 00068255:0173
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068255&page=173
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 173 lines, status machine
# Lines: 173 recognised, mean confidence 0.63
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e
in Dyadicis a+b ∞ atb  2ab est autem a-
in dyadicis a +b mini significat notam quae ex notis a et b
in unum additis in eadem columna prodit. ex. gr. si a sit 0 et
b sit 0, erit a +b =0 si a sit 0 et b sit, vel contra erit a + b = 1
si a sit + et b sit 1 erit a + b = 0, nam a + b est 10, ubi 1.
transfertur in columnam sequentem
Him arb = arb 2a
Hinc a + b = atb + 2ab. nam si a vel b est o, erit rab =0, sin
Utrumque sit. 1 erit 2 ab = 2
C b a
e
-2b
 ab
pra
a perabm
+ bra cb a
ue n
a sit a = ob 6 i omim
sit a = 1aD et b = BOV
b = 10212
C = 10+14
m = B OeI
n = 80414
10+0 os
120
0t0
0+0
0+ 1
140
140
070
040
0+D
04 1
((01) 460) 4)4 1+
4I
0
L
i itaque atleut per sel (01) 1610)1) 1
quat
ad.
Pm l
b
aub=Ha
ab
a+b
0750
2+ 0510110) -1. l
+ 1 8
Si comnbines a+, et b +M, debel fieri)
lit
 Sinati conbines lum etn
18
0+1
+ 1
+a
ut
1040
aa +bb
ph2 = 40+ 1 - 1 b+ m = 0550 = 0+0 = 8 + BInor
a + l = 8 C
o
an dobelfieri ant=
arl=
Hinc si sit
a+b = a+b- 2ab
a+ b-
ojo
C
cum b+m (∞1) 2 (10)2)
t
071
0a1 gr
0+0
040
o+e
cum etn, (e1 X (10) 4) 4
+0
14
141
141
pua
ro cotrio
1+v
ilia
1t1 10 fonguno
ll+1. 101
generulter (01p (10) 22) 2C) b+ n si combines cum d Ap fid (0213) + (12039 4
b a
m l
∞5
ei2
QF
C
vF Cum etn, ((02124 6202)2)
 cum dip (0212ciog
E
doctu d
o
e
erc
2q
t
+LX
e s c
al -- 
7. 7
E OrC2.
0
et
1F
= 
Z ∞
X  
qic. E
P
dut d + 6
 
t L=   D
DE
Ex
ut
e
s
e
  x 
e C Li
2e 
 ∞
Ce a F
se
16
12
ab 4
1a
.2a
Euso siq addem p
C
 
 
e
 
e F
 a
8
et
C
22
d d
it cum ctn
fiet
btm si combines oppo
od
1(21d oi
Ili
1 b1
b15
soeni
1 bis ((o21214 (1201) 4)2
6it d
bis
b.
itaque bem erit per se ((o212) 2 (1202)2) . at 4
e L
e
E
e
15
8
e
E
- X. l7 8