Aus dem Archiv der Deutschen Seewarte. — 192 t. Heft ]. 
50 
Tabelle 8. Die größten der von Doodson ermittelten Stammtiden nebst ihren größten verwandten Tiden. 
Argu- 
ment- 
zahl 
Koef 
fizient 
Argument 
nach Doodson in üblicher Bezeichnung 
Winkel 
geschwindigkeit 
Tiden 
zahlen 
Tide 
1 
2 
3 | 4 
5 
6 
7 
8 
9 
10 
1. Eintägige Tiden. 
125.645 
- 
23 e 
x - 3 s + p - A' 
/-4$+ A+ p- N' 
+ 180° 
1378.6 
.655 
- 
58 e 
r-3s + p 
/-4s+ h+ p 
+ 1S0 
1378.7 
.745 
+ 
180 s 
r-3s +2p- Ä* 
/ - 4 s+ h+2p - A - ' 
- 90 
1379.6 
.755 
+ 
955S 
r-3s +2 p 
/-4s+ h+2p 
- 90 
y ~ 4 a + 2co 
2 Qj 
1379.7 
1379 
NJ, 
1 
127.545 
+ 
218 s 
1 - 3s + 2A - N' 
/-4s+3A - A - ' 
- 90 
1397.6 
.555 
+ 
1153 s 
t-3$+2h 
4s+3A 
- 90 
y - 4 a + 211 
"1 
1397.7 
1397 
i-J, 
2 
135.545 
- 
84 c 
r - 2s - A" 
t - 3s+ h - N' 
+ 180 
1477.6 
.555 
- 
21 I C 
r-2s 
t-3s+ h 
+ 180 
1477.7 
.635 
42 S 
r - 2s + p-2N' 
/-3s+ h+ p-2N' 
+ 90 
1478.5 
.645 
+ 
1360 s 
t-2s + p- N 1 
t-3s+ h+ p- A" 
90 
1478.6 
.655 
+ 
7216 s 
i-2s + p 
¿-3s + A + p 
- 90 
Y ~ 3 fj t 0} 
Qi 
1478.7 
1478 
Qi 
3 
137.445 
-f 
258 s 
r - 2s + 2/i - p - N' 
t-3s+3A- p - A 7 ' 
- 90 
1496.6 
.455 
H" 
1371 f 
r-2s+2A- p 
t 3s+3A- p 
- 90 
y - 3<7+2lJ - (1) 
Pi 
1496.7 
1496 
4 
.655 
- 
78 s 
r-2s+2A+ p 
t- 3s+3 A + p 
+ 90 
1498.7 
145.535 
— 
21S s 
T - s -2 N' 
t - 2s+ A -2A 7 ' 
+ 90 
1577.5 
.545 
+ 
7105 s 
1- s - N' 
t 2s+ h - A 7 ' 
- 90 
1577.6 
.555 
■f 
37689 s 
x - s 
t-2s+ A 
- 90 
y - 2a 
o, 
1577.7 
1577 
o, 
5 
.655 
- 
108 c 
l - s + p 
¿--2s+ A + p 
+ 180 
1578.7 
.755 
- 
243 s 
x - s + 2p 
l-2s+ h+2p 
+ 90 
1579.7 
.765 
- 
40 b 
x - s + 2 p + A 7 ' 
t-2s+ h+2p+ N' 
+ 90 
1579.8 
147.355 
_ 
21 S 
x- s+2h-2p 
t 2s+3A 2p 
+ 90 
1595.7 
.455 
- 
210 
x - s + 2/i- p 
t-2s+3A- p 
+ 180 
1596.7 
.545 
+ 
14 s 
x - s + 2 h - N’ 
t 2 s+3A N‘ 
- 90 
1597.6 
.555 
- 
491 s 
x - s + 2 h 
<-2s+3A 
+ 90 
y— 2o + 2rj 
1597.7 
1597 
MP, 
e 
.565 
-f 
107 s 
1- s + 2 A + N' 
<-2s+3A + A 7 ' 
- 90 
1597.8 
155.445 
- 
197 s 
x - p - N' 
t s+ h- p- N' 
+ 90 
1676.6 
.455 
- 
1065 s 
X - p 
t~ s+ A- p 
+ 90 
1676.7 
.545 
+ 
98 c 
X - N' 
<- s+ h - A 7 ' 
1677.6 
.555 
- 
661 c 
t 
/- s+ A 
+ 180 
1677.7 
.565 
86 c 
X + N' 
i- 8+ h + A 7 ' 
1677.8 
.645 
+ 
85 * 
X + p- A 7 ' 
/- s+ k + p - N' 
- 90 
1678.6 
.655 
- 
2964 s 
x + p 
t- s+ h+ p 
+ 90 
y — a + <0 
1678.7 
1678 
NO, 
7 
.665 
- 
594 p 
x + p + N' 
s+ A+ 72+ A 7 ' 
+ 90 
1678.8 
157.445 
+ 
16 p 
t + 2A- p- N' 
t - s+3A - 70 - A 7 ' 
- 90 
1696.6 
.455 
- 
566 s 
x +2h- p 
<- s+3A 79 
+ 90 
y a + 2 xj - io 
1696.7 
1696 
LP, 
8 
.465 
- 
124 s 
x +2 h - p + N' 
t- s+3A- p+ N' 
+ 90 
1696.8 
162.556 
+ 
1029 s 
r+ s-3 h *p x 
t -2A 
+Pi~ 90 
•/ -3»; + &)[ 
1747.78 
1747 
TK, 
9 
163 545 
- 
199 s 
x + s 2h - N' 
t - h - AP 
+ 90 
1757.6 
.555 
+ 17584 s 
1+ s-2h 
l ~ h 
- 90 
y ~2x/ 
D, 
1757.7 
1757 
i\ 
10 
164.554 
- 
147 s 
x+ s- h -p y 
t 
-p, + 90 
1767.76 
.556 
423 s 
r + s- h +p x 
t 
+p, + 90 
y - *? +«, 
»i 
1767.78 
1767 
8. 
11 
165.545 
+ 
1050 s 
x + s - A T ' 
t + h - N' 
- 90 
1777.6 
.555 
- 
53050 S 
T+ S 
t + h 
+ 90 
/ 
h', 
1777.7 
1777 
K, 
12 
.565 
- 
7182 s 
x + S + A 7 ' 
t + h + A 7 ' 
+ 90 
1777.8 
.575 
1 
154* 
r+ s + 2 A 7 ' 
/ + A + 2 A 7 ' 
- 90 
1777.9