Mega Millions | Results for Oct 02 | 6 37 40 41 55 (rollover!)
Lucky Clover
Statistics for Timemania
Statistics of real draws
Timemania statistics only consider draws carried out since July 2, 2026, when the rules/matrix changed (participating teams were changed).
Timemania (until the draw 2451 on Oct 6, 2026)

Distribution of even and odd numbers

Occurrences of even and odd numbers in draws
Choose the category
Quantity of even numbers
Quantity of even numbers drawn
Actual frequency
Expected frequency
0
14
14
1
120
118
2
400
395
3
678
696
4
730
696
5
382
395
6
114
118
7
13
14
Quantity
of even numbers drawn
Actual
occurrences
Expected
occurrences
Last
draw
Shortest
interval
Largest
interval
Current
interval
Average
interval
0
14
14
2328
6
662
123
166.29
1
120
118
2345
1
89
106
19.54
2
400
395
2436
1
34
15
6.09
3
678
696
2448
1
22
3
3.61
4
730
696
2450
1
19
1
3.36
5
382
395
2451
1
34
0
6.42
6
114
118
2446
1
153
5
21.46
7
13
14
2314
1
720
137
178.00
  • The table shows data on the distribution of even and odd numbers on draws, considering all draws of timemania (with the current matrix).
  • Actual occurrences are the real total occurrences of a determined quantity of even/odd numbers on draws.
  • Expected occurrences are the expected occurrences of a determined quantity of even/odd numbers on draws, according to mathematical probability.
  • Last draw is the most recent draw in which occurred a determined quantity of even/odd numbers.
  • Shortest interval is the shortest gap between draws in which occurred a determined quantity of even/odd numbers.
  • Longest interval is the longest gap between draws in which occurred a determined quantity of even/odd numbers.
  • Current interval is the current interval since the last draw in which occurred a determined quantity of even/odd numbers.
  • Average interval is the general average of intervals between draws in which occurred a determined quantity of even/odd numbers (until the last draw in which occurred a determined quantity of even/odd numbers).
  • The actual and expected occurrences tend to get closer to each other the largest the sample.