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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 199v, page id 00067993:0400
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a
entandum est semper an fier possit, ut id ponatur productum
per peoren divisore arbitrarium
divitionis arbitrarium, quod ductum in altrum divisorem aeguet
residuum nempe
ponatur quotiens assumi d ita ut ( - 9 seu a -g
b.
equetur ita ut a - 8 f. a-  =tur
blb.
b
detractum ab a seu
Sed si = (9 erit c = b. id ergo non procedit nisi inm
c9.
Ergo g-
d
a - g = cg E. ab - gb = cg. E. ab = c9 + bg. E. ab = C +b. g.
b +c
ab
(+1.
b+c
ab
b cb. item 
te 
Si nota notis hoc est aequade aliqua ad data exposita
sit, ratio  duorum nominum divisoris, ut bc
1 = dc = b
trc itq 
 ac al
ab
C+b
b.
fitit
H1 cb +b2 in quo ni hil est lueri
e
et
Haec oris vicari quotientis g. substitutio
utilis esse p.
vel 5.
1
E. ab = B. Ergo pro a potesta ssemi
c+b
aequatus hum haeri f -gq
a
b
ita ut g b = g. aequetur C9 a -g = c 
termini componentes divasorem sunt aequales.
1- cg ergo L= 
+c
iti bc
te ab
bpC
acb.
be