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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 1
# Folio 295r, page id 00068201:0589
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non procedit
e
a
aequlxam
fiet dz aeqo ldx + mdy
et vd
liccurat
sit vequx
m
ectas lice
dinaria.
oricul
sequeretur
posse omines
o
pro linea quam exhiberet divisor
serviret ad divel dividendi lineam
ut si b1. +Cm aeg. 0. seu baego. Cm ina
un
e
al
a
oX+ C
Lamxtnus Mirum
+blx +an es +bmxrenyy +bnxy
panx et
C
comparand cuam sala
+qa
2
e
+ry 4 sx+
eib.
sive infuinarus
e
clne
percerqu. L.
noiper aequ
remx y
Caequ T:n
aequ. 9.
e
a
2
aequi. seu np+tEaeqent
et +n aequ. v. seu n(+m taegomn
 
e
dive
mod
Ao
ipsius k, iili mulores invicem diecti dabuus aequatioaeti
c
l
qvaere
oere  per ccg.  inveniri potst
de possit vallir abextrbul purg–
novissipuam
e
y + V XC
15. in 4 mp:l
circolam potust intelligiaad  ectam impossibilem ulite pro red acsone aequationa
p
s
baqu sim
x aequlmc
aquo alugusin incognatarum ad unam, sine calculisex altratione scumu
dere, quia sunt sex literes
np.l + ec. n
et  et- bhaeq cc. Erro saequatio ad B(.  D
A
et sex arbitrana
Aaequ p: l.
seu
rarsuque bmaeq. in. siet b eegu CK: M. Ergo I eg. 1
inverur
quae compaatio deret succes
bmkay o
dic
enim
aequationes duau
incognitarum que
omnesque curves son
in curvas reduci ad qua
2
V
e
ad tquas recto
aequobxdb
dubitus ax quadraturae
e
modo deprime
e
ete
mit. Eolegig. unde fit 
seu faeg. eg. quod effici posse videtur
on
34 aeq.  explicata
ope rbitranarum in auta