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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 14
# Folio 6r, page id 00068227:0011
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divsores 1(374
Debent sic ordinari (2(186). 3 (124). 4 (93), 6 (62) 12 (31), ut scilicet conjun-
opee
a nam numeris quam signis
gantur qui se complent; porri transoumala aequatione, debet seliqi
divisor  ut non tantum ipse, sid et qui eum compulet differat à divisore
vetenis
nova numeo divisibiliper, e, sed et qui complet illam ab et qui comples
hunc preterea, cum ultimus tens est +. Ita si faciamus X = y- 10
gubi sit ult. term novus. 6b64e, eudus divisores sunt
. 2 (33324). 3(22216)4 (16662), 6 (11108)._t (
d
10+
VI
14(2717)
 est incipua percurro digisores priores et applico posseriorbus
2+s divisib. per 10 sed non 186- 8331 2-12 sed non 186 et 18645554
4 2411108 et 1966
4-5554 et 93t2 4,26  et 953
 4.2777 sed non et 124-24
AL 2
2ib pt 93-3
 4+6 sed non 93= 11108
4- 24 pt 93+2777
4422216 et 93 =3 4. 33324 sed non 9343
4-5554 sed ne, B+ 12
6+4 et 92 = 1bbb2 6+24 sed non 62-2777 6 et 5554 sed n 62- 12
6= 22216 sod non 62+3
2- 2 sed non 31+ 33324
12- 16662 sed non 31+ 4
31 y33] et 1218
6+ 33324 pt 62 =2
12+8 et 31= 823
Odo
Ht
12+ 1118 sed non 31 -b
Ergo his nhl exclusum
21 (221382). 2 (110691) 3(73794) 6(36877
7(31626). 9 (24598)
14(15813). 18 12299). 21 (40542). 42 (5276),(963 (3514)1
175∞98 (2259)
126 (1752). 147 (1506). 251 (882). 294 (753). 441 (502)
D= X3 42XX +3 X 4 31 in XX + 5X + 12, dant EX + 7X+ 25X, 70XX+ 191X +372
sit X~1 -1 fit term ) terminus ultimus in d, L1+7- 25+70 -191+372 = 232
trunssoru
et terminus altimus in  fil 1-5+12 =  et terminus ut in Otnus fomm sit =1+ 2- 3 + 31 = 29
scapsfora
4953
Rurgus si X = -10 fiat u x O, aequatio cujus ultimus terminus est 66648 cujus divisores
232 divisoles habet (. 2 (16) A68). 9(29)
6. 1(((645) 2(33329) 3 (1216) 4(bb62) 6(i1 05) 8(B231) 12(5351). 24(1757
e   c9. itaque nus concangundi eut disee nase aria sales ut
126IL97
BC1
hille entra sit danataea remalius facillere talem ungeni
1(49538). 2(24169). 17(2914). 31 (1598). 4(.34 (1457) 47 1054). 62(799). 94 (527).
20 - (-1) = = 10+1 = =9. itaque utrinque conjunendi sunt javisores priores posteribubu tale, ut
X = v +1o fiet ex Q. aequatie cujus terminus x ullim  X 204282)(102141 (2464B9(3783)nI
differentia sit divisibilis per Aintanis, etsimma in splentibus vel contra
Mh3 A33
1g1 1 (204282). 3(68094). 6(34047). 92264) 18 (11349). 27(7566). 23543783) 8 (28 (23
A(2 26 B(1574). ve (131657. 26(1357).  39(5238), 97(6) 162 (1261)
(2619
194 (1053)
7(1146) 234 (1873,
iel vs
40 (31)
8 351 (a
35t 3
592) Cpst 29 (70r) 
4. . 62.
13. 14. 80