Libr. II. Sect. I.
i 86
i
log Qc sin co
1,1 o 4605 o n
1,1975925??
1,2066627 n
£
7 0 09 018
7 0 2' 62" 870
0 / /•»//
7 2 10 900
log /'
o, 4 114726
0/1129571
0,4162107
£
160 10 46 , 74
160 20 7, 82
160 22 9, 42
V
262 6 1,00
262 12 18, 26
262 i 4 i9,4g
log r
0,4526904
0,4291775
0 ,4284841
log r“
0,4094712
0,4071975
0, 406^697
■§ (u + u)
262 55 25 , 22
262 57 6, 85
262 57 5 i, 17
§(u" — u)
273 28 5 o, g 5
276 29 i 5 , 06
276 29 19, 5 G
2 f
62 54 28, 4 o
62 4 g 56 , 5 o
62 55 67, 06
2 f
01 8 5 o, o 5
5 1 i 5 5 g, og
5 i 18 i 5,83
2 f
3 i 25 58 , 45
5 i 55 67, 52
3 i 55 45 , 02
log?;
0,0202496
o,o 2 o 3 i 58
o,o2o34g4
log ?/‘
0,0211074
0,0212429
0,0212761
log P'
0,0256968
0,0266275
0,0256289
log Q’
o,759019°
0,748 io 55
0,7602557
X
— 0,0008078
— 0,oooo 6 g 5
-f o,oooooi 4
Y
+ 0,0407604
+ 0,0090865
-f 0,0021282
Iam designando tres valores ipsius X per si, sl', sl“ ; tres valores ipsius Yper B, B', B" ; quotientes e diuisione quantitatum sl'B" — sl"B' , A"B — AB",AB’ — sl'B per eorundem aggregatum ortas resp. per k, k’, k" , ita vt habeaturk-\-k'-±k!' = i, denique valores ipsorum log P' et log Q' in hypothesi tertia per 31et A (qui forent valores noui ipsarum .t, y, si hypotliesin quartam perinde e tertiaderiuare conueniret, vt tertia e secunda deriuata fuerat): e formulis ari. 120 facilecolligitur, valorem correctum ipsius x fieri =31 — k (A' + A' J ) — k'A ", valorem-que correctum ipsius y= A— k(B'-\-B") — k'B'\ Calculo facto prior eruitur— o, o 25655 i , posterior = o,75ogi45. Hisce valoribus correctis iam hypotliesinquartam superstruimus, cuius praecipua momenta haec sunt:
G > + (T .
.7 0 i4 r 45" 247
log r .
log Qc sin co .i,2og4284 n
§ (??" + ??)....
...262° 57' 58" 78
z .
i {u — u )...
log r .
.
.... 62 55 16, 64
t.
. 160 22 45, 58
2 f .
....5i 19 i, 4 9
r .
.262 i5 5, go
2 f .
log r .
. 0,4282792