Tableau 6 – Résultats de l’analyse de Thompson et Bell pour Xiphias gladius
Li
Li+1
CC
Hl
F
X*F
Z
W
v
Nl
Cl
Y
B
V
70
74
72
1.018
0.009
0.009
0.228
37.32
400
693
1
37
4077
14930
74
78
76
1.018
0.046
0.046
0.265
43.90
400
668
5
219
4750
87795
78
82
80
1.019
0.218
0.218
0.437
51.20
450
640
23
1178
5392
529920
82
86
84
1.019
0.299
0.299
0.518
59.27
450
594
30
1778
5937
800150
86
90
88
1.020
0.417
0.417
0.636
68.15
500
542
39
2658
6369
1328870
90
94
92
1.021
0.640
0.640
0.859
77.87
500
482
54
4205
6566
2102458
94
98
96
1.022
0.720
0.720
0.939
88.47
500
410
53
4689
6509
2344550
98
102
100
1.023
0.830
0.830
1.048
100.00
500
341
52
5200
6267
2600000
102
106
104
1.023
0.364
0.364
0.583
112.49
500
275
20
2250
6172
1124864
106
110
108
1.024
0.440
0.440
0.659
125.97
500
243
22
2771
6298
1385683
110
114
112
1.025
0.539
0.539
0.758
140.49
500
210
24
3372
6251
1685914
114
118
116
1.027
0.540
0.540
0.758
156.09
550
176
21
3278
6073
1802835
118
122
120
1.028
0.660
0.660
0.878
172.80
550
147
22
3802
5762
2090880
122
126
124
1.029
0.605
0.605
0.824
190.66
550
118
17
3241
5353
1782693
126
130
128
1.031
0.638
0.638
0.856
209.72
600
95
15
3146
4934
1887437
130
134
132
1.033
0.560
0.560
0.779
230.00
600
74
11
2530
4515
1517979
134
138
136
1.035
0.751
0.751
0.969
251.55
600
59
12
3019
4021
1811128
138
142
140
1.037
0.721
0.721
0.939
274.40
700
44
9
2470
3426
1728720
142
146
144
1.039
0.845
0.845
1.063
298.60
700
32
8
2389
2827
1672151
146
150
148
1.042
0.264
0.264
0.483
324.18
700
22
2
648
2454
453851
150
154
152
1.046
0.298
0.298
0.517
351.18
700
18
2
702
2353
491653
154
158
156
1.049
0.540
0.540
0.758
379.64
750
15
3
1139
2110
854194
158
162
160
1.054
0.730
0.730
0.949
409.60
750
11
3
1229
1682
921600
162
166
164
1.060
0.715
0.715
0.933
441.09
800
7
2
882
1234
705751
166
170
168
1.067
0.219
0.219
0.437
474.16
800
4
0
216
989
172806
X= 1
∑
9155
14996
1861662
Li
Li+1
CC
Hl
F
X*F
Z
W
v
Nl
Cl
Y
B
V
70
74
72
1.018
0.009
0.009
0.228
37.32
400
693
1
37
4077
14930
74
78
76
1.018
0.046
0.046
0.265
43.90
400
668
5
219
4750
87795
78
82
80
1.019
0.218
0.218
0.437
51.20
450
640
23
1178
5392
529920
82
86
84
1.019
0.299
0.299
0.518
59.27
450
594
30
1778
5937
800150
86
90
88
1.020
0.417
0.417
0.636
68.15
500
542
39
2658
6369
1328870
90
94
92
1.021
0.640
0.640
0.859
77.87
500
482
54
4205
6566
2102458
94
98
96
1.022
0.720
0.720
0.939
88.47
500
410
53
4689
6509
2344550
98
102
100
1.023
0.830
0.830
1.048
100.00
500
341
52
5200
6267
2600000
102
106
104
1.023
0.364
0.364
0.583
112.49
500
275
20
2250
6172
1124864
106
110
108
1.024
0.440
0.440
0.659
125.97
500
243
22
2771
6298
1385683
110
114
112
1.025
0.539
0.539
0.758
140.49
500
210
24
3372
6251
1685914
114
118
116
1.027
0.540
0.540
0.758
156.09
550
176
21
3278
6073
1802835
118
122
120
1.028
0.660
0.660
0.878
172.80
550
147
22
3802
5762
2090880
122
126
124
1.029
0.605
0.605
0.824
190.66
550
118
17
3241
5353
1782693
126
130
128
1.031
0.638
0.638
0.856
209.72
600
95
15
3146
4934
1887437
130
134
132
1.033
0.560
0.560
0.779
230.00
600
74
11
2530
4515
1517979
134
138
136
1.035
0.751
0.751
0.969
251.55
600
59
12
3019
4021
1811128
138
142
140
1.037
0.721
0.721
0.939
274.40
700
44
9
2470
3426
1728720
142
146
144
1.039
0.845
0.845
1.063
298.60
700
32
8
2389
2827
1672151
146
150
148
1.042
0.264
0.264
0.483
324.18
700
22
2
648
2454
453851
150
154
152
1.046
0.298
0.298
0.517
351.18
700
18
2
702
2353
491653
154
158
156
1.049
0.540
0.540
0.758
379.64
750
15
3
1139
2110
854194
158
162
160
1.054
0.730
0.730
0.949
409.60
750
11
3
1229
1682
921600
162
166
164
1.060
0.715
0.715
0.933
441.09
800
7
2
882
1234
705751
166
170
168
1.067
0.219
0.219
0.437
474.16
800
4
0
216
989
172806
X= 1
∑
9155
14996
1861662