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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 5
# Folio 21v, page id 00068255:0042
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adicis a = 01OIerC b = 0011001 et C = 000DLI et. d = 000vOVOULI et
Additio Binaloise
atb=
001L
011 a
 a = 91O1BIBI a = 0191010]01010101 Summa medietas prior ex a
b = 00110011
C= 00001111
00001111
000000011111111
arc = 01011010 atd = 0101010110101010
b =0011001100110011
D = 00000000111111 11
b+c = 0011 1100 b1d = 00110OII11001100
Multiplicatio binarum sedium
a = oWI  a = 01010101
b = ∞ 11
ab = 0001
106) 4
100
10000
11001
5
1
100100 36)
11000749
o1
0d
D1
ed
0 Tes
100000064- 10001
1010001) 81 a 10011
00 100004
Nulla
posterior opposita priori, sed itant omnes  dint praegnartes
Et ita porrottin Regula generalis pro additione binarum sediummoris
Bi. Summae sedialis medietas prioy, _ est ex retenta ex sede sprtorii medietas posterior est opposita
priori, se et omnes ejus nullae sunt praegnantes
sede perrodi
a = 01 010101010101DI 4 ita Hinc Binionis sedialis medietas prior est retenta ex perdo majores
100 10 0 100 10101
11 1100 4 12
3
10121
D= 0000000011111111 poro Recula
40 =0000000001010101
et Medietas posterior est retenta ex pro minoris
ve LC c
0a00
O90Oc
00001c
000 i
0010OC
O
916
O01 10O1Y25
OIOOIC
1 1 90
5. 36
R9
000900164
) 10001N. 81
1 1 00100X. 1O
1601 9. 121
1601 00002144
in omni column.  a, b, c, etc sunt datae, l, m, n etc. sunt quaesitae. Semper autem l= e
in prima columna  m = La l+ a = l+1 = 1 n = m+b = m+. 1 = 1+ 1 = 0 Et quia C = a, et d = b, et n = 20
hinc eadem redeunt ex _ n, eid, quae ex 1, ajb.
aC =0000010
Additio Binionum  090000000101010
cel
quedcb a
b a
bl = 60dpoo 1 00000B)
+O1dI
0 6111
0 100I
0 A01I
0 1101
didod
rag2as que 2ad 2ac 2ab a
bc b
2(f 2be 2bd 2bc B
acd C
ab X a