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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 3
# Folio 5v, page id 00068000:0010
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321.
1+3=+ qt
19a + 126 + 13C = ok 19h
21a
Sit (V aesit. per M. Et sit in erlimntibus
+ 22b 23C
3Ia + 32b +33C =
30(2
l
2
1.
E+Y = y
n
2 ∞+5 = y
H
25 +t =y
quaeritur e+ m + n +q + es +V
1.+ i
 u e 37
etn =qu
2
etm = K
e L11+
4 +S
x + RY +5
se
mo
n
2+Y = 2 Y15
oterit dividi per  1
ersne pet ai
qualis semerpari sotest si
ponamus Messe primitivum s c
L
M
L  -1= MK
e
=1 =9 et ( C
L
C= hD + YC ex 11t2 fit C = R9V + K
_ A.  Ergo C A(B +Y  sed hic Y 
je
isque aliune habere potest
2 +1 
rursus C Ya(B, FR C aliunde FB+ C
ROD+ C. Ergo C C et B lablut
divitorem comanes C.7 5 potest dividi per B
C- K et B
1
dib. HtC
in dividit etiam B. Ergo  si e non est primitivns
debent B et C habere divisorem commanem. Ergo dicet
seu
12
Et
n divid 
3 (5) +
V
(ut dividit B
ergo , dividet etiam g2 t  et -a 4 si. da n 1 divisisset 2 -1 divisisset etiam,C
et abuissemt dua B et C communem divisoem
sed
lendo
relaquit
habent
,  es nese s 3l
u s 2 + V = y usque ad
e
ser
-
ubi res rer aesidum idumd s d Hodate
LXI
non est verus etins  si edret b
uti datur C.
in dicitet,
M
Ergo L
lndirido eis
2. ae 
2
avitorem communem m. Hq
fiet 2 - 1 = 1 = MK et Z
= 90.
C.
et viceversa.
ed Cnon poter bdividi per
non sit primine n
= 1 dionet
M
qt - 1. Hic D divi t B, EL. vidit C, et D dividit F - 1 Eux D noidens C amejut R 
an
erit et B derivatius et poterit dividi per
et possit diniii per 
si A sit derivalivus ung n
si
qu 2 divisib. per M
ptus adeo et 221 esse primitian
si A sit primilirus etiam B est primitivns, et per proinde etiam C est primitions,
B
dC
e
ut divisib per =priminnt
1.2)a = 13. 22b = 13,23C) = - 13, 201
asu 3 in
+ H1. 23a + 12. 23.b (+ 13. 23C =, 10. 23
tibmune
agneme
itaque 27 +
 A.t parr
1. divei
D dividit B si A. et F dividit C: sad ta et D dividde Fas ralinquit,
divis per L=1 relioquit C. perea diditum ater velia quit 
Nam Ed RF; sit Fal =G fiet F=GFI et C = K G+ K ergo si K subtrahasa
dividetur per F.) edeoque it dividem a