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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 11
# Folio 13v, page id 00068261:0026
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068261&page=26
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7- 1
=1 ~ 7. 9
744-1
2
(2
-1 = (7 + 4) 93
1023
63
A2Z93
21
Ex1 fil  3 -. 9 +B Ex 2sit 2.24 = (7 + 4) 93 + 1. Ego ext 3 t 4 dividento fit 2 = s - (7+4)93 +1
2
Rursus ex 1 et 2 fit
7+4-
37- - 1
β+4) 93
7.9
7.9+1
.Ope aeq9. 5 et 6 tollamqus 93. Exa 1 1c8
Ex aeg. 5 fit 93 =7.24, 79FF 2. 7.9 + 2 -1 14 = 8 = (ex 6) =
22+ 1 7+4
a
sen 2. 7.9 +2 =1 = - 12 . 7. 9 seu 2 =9 =
seu 21 = 140-1
seu e
D) - 21.79 (+D)
21=1 = 1
7 + 4 -1
256 8
512 9
.79 1029 10
2 -1, 714
7.9  - 2. 7.9 + 1
1Y
. = 2  H C 7. 9 = (10) = 2 = 1 quod est idem 410c4
7+4-1
a vel 2. 7.9 =10=7
7+ 4 -1
2
4
tic
-. 16
1508f
r2.
2+4= 1 dividatur per 7, et 2 dividatur etiam per 7, differentia resiductum restiata
Si  est aequalis nihilo
est divislis per 7, posito, 7 esse primitivum et 7t4 esse etiam primilivum
10sen 1029,1
prionitibum. Ex. gru 2 divis per 7 aelinquit 2, et 2 seu 1odivie 7 relicquit
Nam residuorum inter 2 quia 324: 7 dat residuam minorem quam Z, et
 dat etiam: 7 dat etiam aesiduum uinorem quam 7
7.93 + 4. 93 =7. 9
7+ 4 - 1
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