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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 17
# Folio 2v, page id 00068014:0004
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3 e
6 (,3)
B F,+)
Septembr. 1677
parina A scripta ante
paginum B, quod annitu
ut apparent quo progressu
paulatim in hoc
arcanum numericum
penetia veriu
2+1
49(72-
G)
15 (3157
2 E13
Quaestio mineriosit im a, de combien il faudroit parier contre par
parexemple de 4, contre un, si pour sçavoir si l’éprencce de la drorsion
du semaire es renssistant le noubre est primitit = + = orL 1 
19 25 [25 5)
25 31 omnes qui
SeEY9
43 Aut et.
49 [277
55 (5, 117
61 quor
67 prate
73 muctom ar
815, 37
85 91 (, 13)
5 11 + + 
13 19
29 35 B, HL
in 4
59 65 (5B)
65 71
te u(85084
teos
111
porima  series compositu C ex Sequentibus duabus et in duabus
Sequentibus melius apparent intervalla aequalia.
Septenaio (Undentio)
Omnis numerus primus major senu si vel unitate vel quinario minuatur
est senarius sive divisibilis se per sex. exempli causa 419 4219 est
nuneu priius, naminuatur mlet end A686 X1 (65 AX1B+ 703
4174079 est primus A  f c79 +804 +679.
Abol
23899 est primus. Anferatur inde 1. fit 2 9 C3 98+ 3983
22073-5 444.
22073- 11   (3678 A06 St 3678. De in autem qui non sunt primi, et
tamen sic dividi possunt, pronuntian poterit ex proventu, per quosnam alios vdem
dividi possint, ex proventus iquam ad
0 3i 61
130 7 37 1
30 61 91 F713)
)1 u
1 191 
151 181
37 67
67 97
97 127
127 157
majo centenanio a
183 ex nunero termigorum. L1, (VIV (V1I
1. 41(30 1 43 (30 17 4730 h9 19(30 2 53 (30 29 59
41- 71
 11
101 131
73 10
103 133
131 161 133 193
37 1o3
107 17
137 16
3 19 83 113
1BG Ra 113 14
1g 1b9 143 173
149 179
161 191 193 23 167 197 169  173 203) 19 209
vel 23
divisibilis per 30. Non opus est plures iistituere divisiones, sed quid subtrahendum
3At. tam Eanda in BBia 22073 - 1 a
Supi- a f134 (53. 53 ∞7 53 - 30p 23
30 Nb8. Ergo 53. ap. 130b
Ergo 53- 30b 23
est farr. . 53= 30b)Et residuum subtia  30 quoties fieri potest, ut restet mnerus minor quam 20=
mo t est residuum debet etro
vel Zuel n. vel 33. vel 17. vel 19. vel 28. vel 29. Semper autem minor est e.
maximus eum semper est dividens unitate minutus. Regula ergo universalis videtum haec fabrican po
datus numerus dividatur per aliquem exmeris prim productum ex primis continnis, se minorem, et ea tame
ab finem inter dividendum ultima quobeas et dicgniqu ne proveritalis cyphra qu
quotientis 384 sit unitate minor pu
residuo 5,3 si puodm subdratur divisor productus continudrum ut 20 restatiitnumerus aliquis primus nempe
Vel unctati vel aliquis in posit, inter maxmum ex primis prodcertibus 12,35 et factum ex ipsisad 2
nitale auctum nempe 24 31. Is si nn supersit a nilus ex ipsis supersit numerus non est primus
quanam
sit serie sunt enim tot quot pumi possibiles qui estare possunt hoc loco sepotem 8, jli cleuseros p 4 ali
pro  7(I. 13. 17. 19. 23 29. quoteautem sit in serie illa nonstrat product verli gratia 97 pertiner ad seriem
t secundam seu sub 7. nam dividatur per 20, fit B 2  33 Z  37- 3057. Est est in ordine tertius non
otens la
abi ut esse 3. agsuntus autem est 2 Eopo minor ob rationem supra dictam.
ut colautem reperta
5 215. 3
135 C5-
25. [5,5)
31
35 15,3
58 149
Biif.sy
 is 1666
ot167
t2560