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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 327v, page id 00068196:0650
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CFV+ C=
Tant Nec video quid Eid penture attraliceat quam ut
efficiamus s
duo valores psaeum, v +b.
V+ C habeant communem
divisorem rationalem integrum simplicem per co
aU H 2aa lmco + a mmrcoco
aabnn + 2 ab ns co Y b pst coco
aU +2aalmao F a mncoco
SBp coco)
aac un + 2a enpeo
Ergo dividendi
i aann + zanp eo + ppeded
 aann +2anp co L pp eoco
aimeoc + 2aalmco + a l
epscoe
nm loco
pp coco
2ab npco aabnn
2aaCm
 a
2a enpco taacnn
ad mnf bpp
cdnuis + eps
aammtbpp
=2aa lm t2acnp, amlu aacun namimtepp
Mursus dividatur
alumtepu
+amm coco + 2aa lma + a
aa cnn
2ac np.
1000c0 + 1 aco + 1244 =
 10 ao a ni Soctsia
fiet 10c0c0 + icac + 12W0W
Dersocore + Jo. saco + 31 3 ac
150 ac
fit 30 = 10:50 et 9
et 11 =  10(51 : 50) + 12. (50. 51)
pari jare  sit 20 coco + 2 aco F 22 
Socd + sla
et datur, 50:5
et fiet 40220:50 et 41 = 22 : 51
et 29 = 20 (31:90) + 22 (50:11)
emp
Jaalm - datm + 2acnP, ammtbp S1 = 13 4C- v 2.
et rurus A - L fe aronit
quiduo vales
8+b=
+ bqp
anme
haatmera
anntes
AnnitB)
R. ∞.
FE)amm+ CPB.
tabap
20 C0c0 +21 
raplm
+hab np
eraalim tracips mntess
araalm
2ac AB
10c0c - 1 acds.
uns lammsisu
micoco
est pcoco
2aalm -2 Gntracnp, atint bps
animt cpp
amm +cps
cis laumtepp
etatnabun
distigodibet  420 eM. 202 A12. 20
= 2112
a  mgraltum e
alum + Exp
Cda chitlacis, au
chasstip amontepp.
) tratu
V, 10 coc + H a o 4 p2 aa
+2. (11 202 - 20 5 12. 20
asi
2B,:20
 Breviter fector iaaflx: teaxn
aequ. 40ed+41a
ta nnt epp et satera habenys bis
2abip am+ Cpp
2aal+ 
2aul
si
amn t Cpp
(au panue rope  raatur matutra
haccnnt asu t ep 2 eliue
rabnps
raalo paa euit racup
ammt epp
raaltracux
amnreps
p
raacnn Z amt epp)
amm+ Cpp
rabapt Ep sisr
raalum (ina ln fracup, ammtbpp
 amma cpp
rabup
20cor 2 et naato
raalm raa las 2
modcpp (ane
acmmam
accamps
acnp
Eingauru
ssit
+1a ZEG
outaso, F. iode saca
20.4. E
ng2.
2 a a)
Lo21) H. 20laa
tone
20 aa
naem
abap,
ad Erysdebet esse A1I. 2 d ,