Euromillions | Results for Feb 24 | 10 27 40 43 47 (rollover!)
Lucky Clover
Statistics for Timemania
Statistics of real draws
Timemania statistics only consider draws carried out since May 7, 2022, when the rules/matrix changed (participating teams were changed).
Timemania (until the draw 2361 on Feb 28, 2026)

Occurrences on positions

Total occurrences of each number on each drawn position
Position 1
Number
Actual frequency
Expected frequency
1
208
2
183
3
181
4
177
5
159
6
145
7
126
8
113
9
97
10
93
11
103
12
89
13
77
14
62
15
77
16
50
17
37
18
34
19
50
20
32
21
43
22
25
23
18
24
19
25
26
26
24
27
13
28
11
29
10
30
9
31
10
32
10
33
14
34
4
35
3
36
4
37
4
38
2
39
3
40
6
41
1
42
1
43
0
44
2
45
0
46
1
47
1
48
3
49
0
50
0
51
0
52
0
53
0
54
1
55
0
56
0
57
0
58
0
59
0
60
0
61
0
62
0
63
0
64
0
65
0
66
0
67
0
68
0
69
0
70
0
71
0
72
0
73
0
74
0
75
0
76
0
77
0
78
0
79
0
80
0
No.
Actual
occurrences
Expected
occurrences
Last
draw
Shortest
interval
Longest
interval
Current
interval
Average
interval
1
208
206
2357
1
64
4
0.0881
2
183
190
2313
1
54
48
0.0775
3
181
176
2345
1
84
16
0.0767
4
177
162
2348
1
69
13
0.0750
5
159
149
2353
1
69
8
0.0673
6
145
137
2354
1
111
7
0.0614
7
126
126
2360
1
90
1
0.0534
8
113
116
2352
1
75
9
0.0479
9
97
106
2304
1
132
57
0.0411
10
93
97
2290
1
140
71
0.0394
11
103
89
2338
1
84
23
0.0436
12
89
81
2359
1
135
2
0.0377
13
77
74
2332
1
164
29
0.0326
14
62
67
2286
1
186
75
0.0263
15
77
61
2358
1
119
3
0.0326
16
50
55
2301
2
228
60
0.0212
17
37
50
2311
2
208
50
0.0157
18
34
45
2305
2
230
56
0.0144
19
50
41
2361
1
274
0
0.0212
20
32
37
2303
1
290
58
0.0136
21
43
33
2356
1
348
5
0.0182
22
25
30
2330
4
325
31
0.0106
23
18
26
2104
2
467
257
0.0076
24
19
24
2316
1
370
45
0.0080
25
26
21
2260
7
215
101
0.0110
26
24
19
2314
7
208
47
0.0102
27
13
17
2194
15
472
167
0.0055
28
11
15
2186
21
585
175
0.0047
29
10
13
2329
6
587
32
0.0042
30
9
11
2019
20
674
342
0.0038
31
10
10
2120
119
370
241
0.0042
32
10
9
2204
43
438
157
0.0042
33
14
7
2088
21
504
273
0.0059
34
4
6
1808
7
1113
553
0.0017
35
3
6
2319
236
1105
42
0.0013
36
4
5
1860
110
1092
501
0.0017
37
4
4
1410
45
594
951
0.0017
38
2
3
1009
402
607
1352
0.0008
39
3
3
2285
95
1604
76
0.0013
40
6
2
2333
64
1137
28
0.0025
41
1
2
1895
1895
1895
466
0.0004
42
1
2
623
623
623
1738
0.0004
43
0
1
2361
0.0000
44
2
1
1089
90
999
1272
0.0008
45
0
1
2361
0.0000
46
1
0
1406
1406
1406
955
0.0004
47
1
0
161
161
161
2200
0.0004
48
3
0
519
8
397
1842
0.0013
49
0
0
2361
0.0000
50
0
0
2361
0.0000
51
0
0
2361
0.0000
52
0
0
2361
0.0000
53
0
0
2361
0.0000
54
1
0
1878
1878
1878
483
0.0004
55
0
0
2361
0.0000
56
0
0
2361
0.0000
57
0
0
2361
0.0000
58
0
0
2361
0.0000
59
0
0
2361
0.0000
60
0
0
2361
0.0000
61
0
0
2361
0.0000
62
0
0
2361
0.0000
63
0
0
2361
0.0000
64
0
0
2361
0.0000
65
0
0
2361
0.0000
66
0
0
2361
0.0000
67
0
0
2361
0.0000
68
0
0
2361
0.0000
69
0
0
2361
0.0000
70
0
0
2361
0.0000
71
0
0
2361
0.0000
72
0
0
2361
0.0000
73
0
0
2361
0.0000
74
0
0
2361
0.0000
75
0
0
2361
0.0000
76
0
0
2361
0.0000
77
0
0
2361
0.0000
78
0
0
2361
0.0000
79
0
0
2361
0.0000
80
0
0
2361
0.0000
  • The table shows data on the amount of draws with numbers in each position, considering all drawins of timemania (with the current matrix).
  • Actual occurrences are the real total occurrences of numbers on the referred position.
  • Expected occurrences are the expected occurrences for each number on the referred position, according to mathematical probability.
  • Last draw is the most recent draw in which the number was drawn on the referred position.
  • Shortest interval is the shortest gap between draws in which the number was drawn in the referred position.
  • Longest interval is the longest gap between draws in which the number was drawn in the referred position.
  • Current interval is the current interval since the last draw in which the number was drawn in the referred position.
  • Average interval is the general average of intervals between draws in which the number was drawn in the referred position (until the last draw in which the number was drawn in the referred position).
  • The actual and expected occurrences tend to get closer to each other the largest the sample.