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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 B 11
# Folio 6v, page id 00068261:0012
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il 2
saepe
videor mihi experimento licet in paucis facto observare 2 -2 et e habere avisore
communem. Et 2 - 1 e et 28-, habere divisorem communem, adeoque et
3 - 1 et e habere dibisorem communem. sed hinc non est necesse 2 - 1 et 
e habere divisorem communem
d i dividi potest per 2
17:2
Ergo 32 -l1.2 = 1 divi di potest per 3 = 1
na -1 dividi pos est per 2 - 1
sit 2 - 1,: 2 = mn
ele
O m9 ++ G2 nk + 5 O = ma B  mn FF X = mG +
Oc) mngK + mr. Sed ut omnia huc facientia in fasciculum comprehendamus
Se dideomis viam an non ex lis ad analysin Numerorum perveniri possit.
nt
nti
quen in firem. exhibeamus
2
m
si sit primitious etiam B est primitivus, et pari jure etiam e est primition,t vice versi
C
et pari jure
si Ae sit derivativns, et possit dividi per m, poterit et B dividi per D, t C poterit
ponamus jam m esse primitivum erit et 2 primitions nam si est divilibilis
prum smajorem ute utique erit divisibilis per aliquen primitia qui vocetur n
dividi per F
jeml se n est srimitibus
vi Eiqi
 etinm  est ponciic
Atue de s
nim
Chabent
odio a 
ergo et H = 2G est divisibilis per D tB. sed F est H+1, Ergo F- 1 est divisibilis per 
Ergo (ex generali nota primitivi) habte
quod si F fuisset disisibilis per D, etiam C fuisset divitibilis per d; jam cum
(divisibilis per
Aque adeo B det G
cum ergo uti B est divisibilis per D, et habuissent B et C dati divi sorem communem
dem
quod sic non obtinemus
ZL= 1. 2 dividit D, ergo dividit et G
dividit etiam B