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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 17
# Folio 1r, page id 00068014:0001
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Numeri primi eorum genesis mira
abc + d 5 N. est numerus
primus integer modo in a. b. c. d.
numeri primi dat N. radice quadra
minores.
1+ , 1+.
92, +, 12+
12, +5 1 +1+
323, , = 1 123, +
n 133,  A 12, + 1, 2 + 1 1 6+2 + 2 + 1 12,3, + 5) vu det 
+ 1,2,3, + 1
16+6+ 1 1,23, +7 (12
+ 1, 23, + 1,2, +1, 2, + 1(,6+6 +2+2 + 1) 12,3, +11)
6+ 6 +6+ + 1
1,23, 135
6+6+6 + 2 + 2 + 1 ( 1,2131 17C
257. (5 = 16+6 +6+6 + 1
6+6,66 + 2 + 2 +
30 + 1
30 +6+ 1
30 +6+ 2+ 2 + 1
30 +6+6+ 1
30 +6+61Z +2 +1 
30 +6 +6+6 + 1
30 +6+6+6 +8+2 +2-
Hi omne componuntur
ex numelis interi primis
in
30+ 6+6+6 +6 +2 +2 +1
Septem
A,2 
d, 213, a B
133) (2,19) 
caacetiou
(43.) (11, 13) 
a 17
+iga 169
+143 1t2
+149 170
semper quilibet gradus ita praecise finori
satet, ubi nuus primus superet qui amplius addi possit
1, 273 
69 19
1. 23, en 1F. 12, 5, +3, 1315 +2
213,51, +1
3 1
oncta
aatica
quae numeros primos referunt, omnesque continent primos sati numeri
quadralica
ax Datus numerus an primu sit non melius sciri potest, quam si ita resolvatur
radice minores
ut omnes numeri primi minores radice compositionem ejus ingrediantur
151. etus radixe minores numeri primi usque ad 11. inclusive. 12,3, 5C 130. et 7, 11 p77
Ergo 151+ 1,2, 3, 5,, + 2,11, + 1,2,3, +2 qui numerus dividi non pt
per per 2.
2,11, +25 79 quiest prim 103
1 nec per ultum altum ob 3 quo 7, 11,, +2. non est divisile t +TN30+14
a nec ob similes rationes per 5, quia b +c Ad non est divisile per 5, nec por 7 Z 2,6+
 a + c +d non est divisile per 7. sed optimum foret unum quemque numerum
desolvere in primos radice minores, ut unus quisque iumerctum exter in primorum extet
in omnibus terminis praeter quam in uno, ut ab C + abd + Vdd est necessario pitam
si ab. a. b. c. sint omnes termini primi ejus radic  minores, id est numorus ipse diber esse inter q er4
nempe ap eg. 5 h1. 43. ∞
potest et quiliber tertuinus per quemlibet alium numerm mulliplocar
12A 5,, + 1, 2st,
non potest componi affirmatiae
ex 1,2
iudice quadralica dati non
79 id est 30 + 49 est num erus primus
10725
10l 30+771107
H9) (712)
10 2129.. 100
45... . .. 11
et tamen hic omisolis. Ergo
Tabula sic nec omnes ex hiberet
100+2, 2, 5,5
90000013, 2,5
103 193