212 
ANALYSIS. NACHLASS. 
is. 13] 
m 
[5.] 
Observatio 
Med. inter letv / 2 —1 , / 1 
Med. inter 1 et \J[2\J2 — 2) V 2 
Theorema. 
8 2 m 
TF' 
zz-\- 
dm 
dz 
, ss 
* ~ ( s' 
1 m 3 
= 0 
' ss ] 
m 3 J 
1 
in - 
2 p' 
m" — 
6p r p' 
2p" 
pp 
P* 
p l 
p* 
n ff 
2 p 
ZZ ... r 
Y + *yp p 
Z £ 
~P 
F 
4-ül r- 
= 0] 
2 p" 
zz W*' 
p 
zz-j- 2p'z — 
4 
r 7? = 
0 
c\ f t 
2(] 
6 q’ a' 
ZZ 
a 
zz-1- 2q'z-\- 
4 
? </ = 
0