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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 116r, page id 00068197:0231
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# Lines: 116 recognised, mean confidence 0.81
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# After the first blank line: the recognised lines in reading order, one per line.

S
6
a
8
9
cubis Difrae. Mensour
64
125
216
347
512
2
1.
(061
91
12
12
14
15
0
O
0
O
7. 13.
N
: 169∞ 13. 13
729 1217Y. 31
10 11000 271.
11
V3
1331
1728
2
s
397c
2197 1469
2744
O
547
3875. 631
0
0
164096, 721 7, 10Z
17
4913 817 19. 43
18 (5 472 91910
1. P. 1. Ne
c0
(1b0ru proximorum ditfra vel
primigerus c numerus, vel
expuimigeniis certis, uti sunt
7. 13, 19, 31, 37. 43p
compositur
19 6859 102713. 79
Hinc sequitur factu ex pro
Ximis numeris triplum, un
tate auctum este primigemm
vel ex primigenii certit com
positum
et
Diffra n. proximorum cuborum
est productum mutuum radicu
cubicarum triplam unitate au
20 8000(1141. 7. 163caru,ut cx genisi cuti
21
9261 1261c(13.4
22 106421367 19. 7:
2312167. 151 9
24
13824 1653
au
7. 7. 3
0
 115625) 1801,0
26 (1757619517
27
2968721077.
28 (21958 226910
29
a
30
31
32
53
34
35
36
24384243750
27006261117.
29791 279110
327682977 13. 22
35937
31690
393043367
42875 357+
0
46656 3781 19.
mimbratim tacta constat
10
11
110 = duo complta
330-duo complta tor sumpta
i = cubus minor
31
Si determinatio inveniri por
set, posent hac ratione inve
niri moneri primi quanticunque
erca 2 A complta, et utrumque triplatu
ergo tripsatum p6 erit diviouum
constatn. ex paresione p qua orcuni
cubi.q diffrae priximoz cubora
e
P C divisae erlinquunt unitate, quot
a. A nuneri trigoni
113, 6, 10, 15, 21 _ct:
L