198 LIBEB, II. SECTIO I. 
Hinc prodeunt 
Tempora correcta 
Intervalla 
Logarithm! 
Nov. 5,564852 
30,901434 
39,873966 
1,4899785 
36,466286 
1,6006894 
76,340252 
unde derivantur logarithm! correcti quantitatum 6, 6" resp. 9,8362708 atque 
9,7255599. Incipiendo dein calculum elementorum ex /, r", 2/, 0, prodit 
logY] = 0,0031921 , sicuti ex r, /, 26'' obtinemus logy]"= 0,0017300. 
Hinc colligitur logP' = 9,8907512, log$' = 9,5712864, adeoque 
X = + 0,0014736, Y= -j- 0,0094574 
Praecipua momenta hypothesis secundae, in qua statuimus 
x = logP = 9,8907512 
y = log§ = 9,5712864 
haec sunt: 
o> —(— a . . . . 
20° 8' 0"87 
log Q c sin to . 
0,0373071 
z 
logr' 
0,35071 10 
c 
.... 195 16 59,90 
C" 
logr 
0,3630642 
logr" 
\{u -\-u) . . 
.... 267 6 10,75 
i (u"—u) . 
. . . —43 39 4,00 
2/ 
2/ 
13 1 54,65 
2 f 
9 30 14,38 
Differentia 0 3 4 inter ‘if et ita distribuenda est, ut statuatur 2f= 
13° 1 54 "45, 2f"= 9°30'14"24.