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Annales de mathématiques pures et appliquées, 1818-1819, Tome 9.djvu/125
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119
DU 7 DE SEPTEMBRE 1820.
Fin
Moindre
Nombre
E
´
p
o
q
u
e
E
´
p
o
q
u
e
d
u
de
distance
de
de la
passage par
l
′
e
´
c
l
i
p
s
e
.
des centres
.
doigts
.
conjonction
.
l
′
e
´
c
l
i
p
t
i
q
u
e
.
h
.
m
.
s
.
′
″
d
′
h
.
m
.
s
.
h
.
m
.
s
.
3.
36.
37
0.
59
Annulaire
.
2.
14.
51
2.
25.
17
3.
30.
56
1.
27
10.
59
2.
9.
2
2.
17.
4
3.
54.
4
1.
48
10.
52
2.
33.
45
2.
45.
40
3.
36.
30
1.
53
10.
49
2.
19.
18
2.
4.
11
3.
30.
46
1.
54
10.
49
2.
13.
33
2.
29.
43
4.
2.
54
1.
59
10.
47
2.
42.
51
3.
2.
51
3.
27.
13
2.
5
10.
45
2.
7.
22
2.
3.
46
3.
44.
25
2.
17
10.
40
2.
22.
47
2.
36.
0
3.
43.
48
2.
23
10.
38
2.
29.
4
2.
5.
26
3.
41.
17
2.
35
10.
34
2.
25.
9
2.
7.
58
3.
23.
20
2.
37
10.
33
2.
6.
29
1.
45.
17
3.
24.
51
3.
1
10.
24
1.
49.
12
2.
39.
30
3.
13.
0
3.
6
10.
22
1.
47.
51
2.
17.
15
3.
33.
29
3.
14
10.
19
2.
7.
8
2.
35.
56
3.
33.
48
3.
46
10.
7
2.
20.
44
1.
41.
16
3.
17.
8
3.
47
10.
6
2.
3.
53
1.
20.
53
3.
28.
34
3.
52
10.
4
2.
15.
13
1.
32.
37
3.
45.
13
4.
5
10.
0
3.
6.
16
2.
57.
22
3.
29.
9
4.
50
9.
53
2.
18.
33
1.
23.
0
3.
29.
28
5.
38
9.
24
1.
57.
34
2.
53.
13
2.
57.
5
6.
4
9.
15
1.
49.
21
0.
24.
24
3.
18.
32
6.
50
8.
58
2.
10.
36
0.
54.
34
3.
27.
40
7.
10
8.
50
2.
22.
15
0.
54.
37
3.
45.
11
8.
6
8.
29
2.
12.
36
3.
29.
29
3.
50.
26
10.
44
7.
29
2.
14.
56
3.
54.
26
3.
41.
42
11.
18
7.
17
2.
4.
36
3.
50.
9
{\displaystyle {\begin{array}{|r|r|r|r|r|}\hline {\text{Fin}}\ \ \quad &{\text{Moindre}}\ \ \ &{\text{Nombre}}\ \ \ &{\rm {{{\acute {E}}poque}\ \ \quad }}&{\rm {{{\acute {E}}poque\,du}\ \ }}\\{\text{de}}\ \ \ \quad &{\text{distance}}\ \ \ &{\text{de}}\quad \ \ \ &{\text{de la}}\qquad &{\text{passage par}}\ \\{\rm {{l'{\acute {e}}clipse}.}}&{\text{des centres}}.&{\text{doigts}}.\quad &{\text{conjonction}}.&{\rm {{l'{\acute {e}}cliptique}.}}\\\hline h.\,m.\,s.&'\,\ \ ''\ &d\quad '\ &h.\,m.\ s.&h.\,m.\ s.\\3.\,36.\,37&0.\,59&{\text{Annulaire}}.&2.\,14.\,51&2.\,25.\,17\\3.\,30.\,56&1.\,27&10.\,59&2.\,\ \ 9.\,\ \ 2&2.\,17.\,\ \ 4\\3.\,54.\,\ \ 4&1.\,48&10.\,52&2.\,33.\,45&2.\,45.\,40\\3.\,36.\,30&1.\,53&10.\,49&2.\,19.\,18&2.\,\ \ 4.\,11\\3.\,30.\,46&1.\,54&10.\,49&2.\,13.\,33&2.\,29.\,43\\4.\,\ \ 2.\,54&1.\,59&10.\,47&2.\,42.\,51&3.\,\ \ 2.\,51\\3.\,27.\,13&2.\,\ \ 5&10.\,45&2.\,\ \ 7.\,22&2.\,\ \ 3.\,46\\3.\,44.\,25&2.\,17&10.\,40&2.\,22.\,47&2.\,36.\,\ \ 0\\3.\,43.\,48&2.\,23&10.\,38&2.\,29.\,\ \ 4&2.\,\ \ 5.\,26\\3.\,41.\,17&2.\,35&10.\,34&2.\,25.\,\ \ 9&2.\,\ \ 7.\,58\\3.\,23.\,20&2.\,37&10.\,33&2.\,\ \ 6.\,29&1.\,45.\,17\\3.\,24.\,51&3.\,\ \ 1&10.\,24&1.\,49.\,12&2.\,39.\,30\\3.\,13.\,\ \ 0&3.\,\ \ 6&10.\,22&1.\,47.\,51&2.\,17.\,15\\3.\,33.\,29&3.\,14&10.\,19&2.\,\ \ 7.\,\ \ 8&2.\,35.\,56\\3.\,33.\,48&3.\,46&10.\,\ \ 7&2.\,20.\,44&1.\,41.\,16\\3.\,17.\,\ \ 8&3.\,47&10.\,\ \ 6&2.\,\ \ 3.\,53&1.\,20.\,53\\3.\,28.\,34&3.\,52&10.\,\ \ 4&2.\,15.\,13&1.\,32.\,37\\3.\,45.\,13&4.\,\ \ 5&10.\,\ \ 0&3.\,\ \ 6.\,16&2.\,57.\,22\\3.\,29.\,\ \ 9&4.\,50&9.\,53&2.\,18.\,33&1.\,23.\,\ \ 0\\3.\,29.\,28&5.\,38&9.\,24&1.\,57.\,34&2.\,53.\,13\\2.\,57.\,\ \ 5&6.\,\ \ 4&9.\,15&1.\,49.\,21&0.\,24.\,24\\3.\,18.\,32&6.\,50&8.\,58&2.\,10.\,36&0.\,54.\,34\\3.\,27.\,40&7.\,10&8.\,50&2.\,22.\,15&0.\,54.\,37\\3.\,45.\,11&8.\,\ \ 6&8.\,29&2.\,12.\,36&3.\,29.\,29\\3.\,50.\,26&10.\,44&7.\,29&2.\,14.\,56&3.\,54.\,26\\3.\,41.\,42&11.\,18&7.\,17&2.\,\ \ 4.\,36&3.\,50.\,\ \ 9\\\end{array}}}
