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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 3 (shelfmark LH 13, 3)
# Folio 254v, page id 00068200:0510
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et
2
(1 1F (1 + 1). = 1 + n + n + N
n
1 1.2 112.3
1+B = 1+ nb + n. n- 1 tb + n. n - 1. n - 2( + etc
112
1. 213
+2 = 1 + 5. 2 + 5.5. 1 4 + 5. G- 1. 5.25
1.2
l. 2.3
L 5.5a 1. 5= 2. 5-3. 3=
un 32
1. 2. 3. 4. 5
5. 5- 1.5a2-5- 41b
1. 2.G. 4
 1+2 = 1+ (02 - + 10. 4 + 10. 8 + 5. 16 + 1. 32
est integer quia 5 est primitivus
2 =2
Si
datus
p
m l
1
est primitiu a  integer, si B est
HC = n -1 per e divisus relinquit
primitivus e
est primitivus.
C
R -2 es integer s e est pumitions
un
e
integer
1 est integer, si C
est primitivus
major binarro
D non erit major quam e-
unu namun
= 1
1 et C) sint primiinter
modo 
quia si locus lesicui D.  potentiae, sit cognitus dividea. BF quan pradibi 
datu
V
si sit maj
habebitur locus residur M, cujus votentia M. B
inters
1
3 4
4 8 16 32 64 128 256
4 3
2 
2 4
2 4
2 L
12
e
2 4 8 16
1
C+
pb f17
sebni
prodebit
Xf = M - b
15. 4 = B- 2q
15. 4 +4-8
cujusdam
si inter residuos progressionis
La
B+2)
geometriae receper numerum. datm
divisa reperiatur potentia cujus cunque gradus 
gradus numero dati) major habetur nomen
dati analysis habebitur enim XS-M