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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 5
# Folio 53v, page id 00068255:0106
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69
3003
21 0
Z 0 05
5 1051
2 41000
+ 512
a
48
ex
s = 256
12
64
+ 252
12
8
128 + 104
256 = 64
512 + 40
0++
e
e
20 pesan
 at 1
e
dimparibus, B8
in a
Reducamus omnes numeros
1∞13 adduadicos
5el quod facile
tabendo ppss proresss
nis dyndicae numeros
et a datis subs
2
mahendo continis 23
v. y. 1000 dete 300
reducind
dgadicu
5 1 0c
100917 11III2 1000
bi
a
11
5b ut 2a
15
14 12
m n
ar br er et si
aq bg cg eq
bp cp ep sp
cn en sn gn
2 1
2+ 13 12
Numeris dyadice expressis
In omni numero ex duobus facto primus a fine
seu 21 est 1.
cut
si secundus seu 22 est 1 erit fV91D
secundus est 0. erit fc0g4b. f dg
si tertius est o 23 est 1.
Mirabilis calculus in mentem venit:
fr + 99 7 22.
eudem modo:
Adhmiranda
ex +f9 + gp
vel
er +f9 + 9p +22
er+ eg + fp + gn
ve
ex + eq+ fp +gn + 23
24.
ine fiautaequationes imbignae; nempe
23
Cr +5q +g - 23  ducatur i ex +fq+ gp + 22.3
notat
1
puaeductum ponatur pi0. ubi quod iitabis polentiaes
lite rarum iidem sunt quod ipse iiterae, q
Hoc modo omnes habetimus aequationes delemeia
rem imulalammultrlical retu faciamasqu
mnpr per quatum ope inveniernus valorem
estdepsam A.b. c. MM. tom.n. quaum possibile
n
12
e