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# Title: Leibniz-Handschriften zur Mathematik LH 35, 5, 15
# Folio 27v, page id 00068033:0054
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Neccalum est enim contra exs homogenoorum. et
quonim
si= X debet esse planum ided
sic scribendum.
e
u
a suise
X + b
(v- 1
aequ. a - x
a
aego Vsia
Ergo
 v- 1, LX ∞ v - 1, LC aequ. L a +X + L a - x - L a
ponatur C esse denarius cujus logarichmus est 1. et pormu
a aequ. 1 cujus cogarithmus est 0
V-1 aequ.
 ne obiter illu
numeri
a
l
mo si
2
C
1+∞ + L1 =X
 2LX ∞ 2
aaequ. V
esso
C
fier
S
quantitater
ciius logari thinq est unitas
seu aequatur ditrntrae de punct
Rubi curva axem secat cn
0 aequa insinit. rexe continue proportio natum
e
Logarithinus untatis est
0.
sed in eo difficullas quod Logariluu
ipsius 0 est infinitus unde posito
fiet v - 1 aequ. L2  infinit
seu
rgo L2+
+ 20) =2
L- 20 aequ Li  infinit Unde sequitur
XBI
et V esse infinitum, seu Y aeqo infinit 12+L2
.anpt video Vran rationem
cur isti
calculi
Ommino non procedant hoc modo Nimorum quaerttur V quae sis
eodem modo pro qualibet X. Ergo in
non debet ingredi X
igsiu
v vilore
sallem intermu hic non contemnenda
Sidicimus cirea logam thinos
ergo fiet:
 aeque fC aequ. N.
NiceN aequ. C. Ergo) (N aqu. 0 si cam l. quam N sunt mmer
continuo mutati. Caequ
ax
X
iom xprogossimis Hlonchicae erit dp eryde
ergo untas eris itro
dinalam
li
erogosunu
e
e