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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 2
# Folio 6r, page id 00068252:0011
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Numerari sei omnia series
et de progressibne binlaria
quoniam omnes numeri ordine-
 prodeunt ex his 1. 2. 4. 8. 16
 Hinc itile erit investigare quomodo
a
hinc duci possint numerorum propri
ec tates. quaerenda est demonstratio
sed hnius quod omnes numeri sola hori
additiore addi possint haberi, sed hoc ita
e demonstratur quia si numerii
o
taliquis exprimeretur per grossionem
e de cadicar non alius inde oriretur
modus exprimendi, quam hic
1001010001 et
nam binarius
en taci expressione non posset poni ut
nec vecapius ponicur in decadica. Mra
riantur ex hac expressione. Et enim
sola a natura determinata, caelerae
ounes arbitrariae. Faullimae in ea
additiones mulliplocationes divisiones
Admirabilis ad progessiones periodicas
in dsmmu seeti tim quantibat
bus quae interae rationales ve non sunt.
exprimendis previter omne hn ea
latet arconum Avithmeticae et Gometrae
videam, quomodo numeri in ea exprimantu
1
101
E
11 100 101 HD 11I 1000 1001
13
14
15 16 17
1E
12
1100 11OI 11IO HN 1000O 100DI 10010
e
22
22
1W101 1∞IIO IBMI VIWO 4110O
10
1610
louit