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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 226v, page id 00068196:0448
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# Lines: 165 recognised, mean confidence 0.71
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olile ut
brevica
est
rdy nocabo cni. a complemento
natura cuvarum fit: na
haberi valorem ipsorum
eq
vatio:
1
n. n.
ex
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exa
 mull plicetur per d2
catis casibus constante aliquo exie
erc.
degratio
ax
na
nC.
Dnito deti
a dX
acto B
lit 
vel a
inserendo ex in aeg. 19. seu duos ne valores au
nato. (duplici fort
problema
quod doctasimos
ent
Geomek
p
riguto
es
riflic
sim
a momento
ny
vando
es a
na
n
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i
ergo
sed non posse ex
sit: n
a. substitu endo valorem ex aeg. 15
uodo et deterimi
atio
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s
vocebomo
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s
olis
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+
ent
aot
ipsa
InC
Ginitilis
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et
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ia 4 2
 
qu
y
lit:
es
na
et per 15
d e
adx
22
daarp
ebi
e
hisu
18V
nulla
puus compendius caus
nV+
piquem valorem a
in
AXV
et
ex
s
ny +
harum ex
+ pn
cet
su
sac
d Nvon
pit
nn
sicroio
exertuir 
10
s
nC demq ex generali
sed jam vago quod res est posse quaem m
e
secandum naturam curvarum generaler
e
dae vocabo  an subareas
videtur ergo ad huc
est autem
Ergo ns
fit a nm
nhi inferendo im aeg.re
eligendum)  1 ny in
umarios
s
2
se Vix + X
XY
naV Lnv +nr
bys
haben aequationem in an
ax +1
ret.
t
et
ifficillimm
una eigsmodi
y
dx + A p
t
nC n
D
s
+ n+
A cortineru
in solutum
um est
eu
i
2
L 2
s
C
haben posse
seu summa summalum ndemcum
n
s
e
(9)
S
AV aX
A In na + X-
L BtiG
Le nicry
venivatorm
noto quodo
Ergo a me est
n
unius horis