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# Title: Leibniz-Handschriften zur Mathematik LH 35, 14, 1
# Folio 204v, page id 00068201:0408
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Sedquoniam sic V. et h. distincte tractavimus, iio videamus et pumum v ipsi
Co junximus, postea h. superuddidimus, ideo sarius erit aequali ime tractare R. et Y ut videamus quis futuus
sit eventus. Sit ergo Xs in + x + b +c + d R
X n+ sum co emno
B 1 5bc v - 5 be p
 (+rdeti -sdER
L. r h C -eti 0
Y5Ca N -5id W X
51CX2
.
et habebine X5 GWX  + E maX
ec
smn Co
2vcoZ
3tizue X
-,  X
- 5 0 0 X
200.
=, 5 mus X
=10.. - 15 nn B..
+ 10103..
X3 - 5∞X4 = smn X3 +remu D X2
+ 10cd . - 1013
Si faciamus mapibe de fiet:
X5 Y
et
-5 vetr W
70
+1ymuv 
15mnvh
=1smio
= 51 coX
ncor.
+5ma co3
30C0Z
hZX
h. p co + cd
+5c 20dk
1emn 
+15muh) X
+ moosco e.
mnk3
temnirvk stico
Y5 mA3WWOX
+ 5mn3ti X
sni net co
= 5to 2t0 X
+ F colo.
5mnh
b5 d’C
5det3 - 5d et
SBh3-ENh 
- 5 mn h3= 1mnvh
+ 5 m n h
= Emn 3V 10 Z
=emi hZX
etc
50 X
tiemnt
= 15 nn 252X
+51 2 cdA.
=-10l.
+ismuva
rrennto 
= 15 mad loz
x +dm + e
XL + bm X
+cX
4, 1o+ X
+ismnirh
+ 10E2X
Smn .. . - 15mn V..
om. +db m + de m
eX + ob m + ec
c
emn X
X + abm X X + bum
e
cn
lmn
ex -bcc.
60.
x + ec
bc M X + bma X
X +X+ en +f1
n xre rsn
X + Gglim
X- imn -m
X3 + tmX -EmnX.Etmam
vn
+cm X
+ em X
=2emn.
E -ema X
 in
Emn
bisi pouas non explice, id enim sumia destruit, sed dastrua, superflus
faciendo CB1. Be. et fpp et 9ti temn e un. restnentur
pemque et peri X + d N 15 nt  
n unde reapse tantum fieret,
7 = 3mu X A
1
x
 X dem