Revancha Consecutive Numbers
The most frequent consecutive numbers in the last 20 Revancha draws: 55-56 (2 times), 5-6 (1 times), 31-32 (1 times). Data includes draw #4235 of 06.07.2026.
At least one pair of adjacent numbers appeared in 8 of 20 draws (40%).
Consecutive numbers are numbers that follow each other without a gap: 5-6, 12-13-14. The table below counts the frequency of every sequence across the Revancha archive; use the slider to change the run length, and click a row to select its numbers for your own combination.
Consecutive numbers
Found: 7
| Sequence | Frequency |
|---|---|
| 2 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 | |
| 1 |
Where to go next
Frequent pairs
Which two numbers are drawn together most often — not necessarily adjacent.
OpenFrequent triplets
Triplets of numbers that appear in the same draw more often than others.
OpenWinning combinations
Full combinations that have repeated in Revancha history.
OpenNumber frequency
How many times each number has been drawn — the core statistics table.
OpenConsecutive numbers FAQ
How often are consecutive numbers drawn in Revancha?
More often than you might think: at least one pair of adjacent numbers appeared in 8 of the last 20 Revancha draws — that is 40%. A sequence like 14-15 looks "non-random", but mathematically it is no different from any other pair.
Which sequences are drawn most often in Revancha?
Based on the current archive, the most frequent consecutive pairs are: 55-56 (2), 5-6 (1), 31-32 (1) — the number in brackets is how many draws contained the pair. The table below shows the full list, and the slider switches the run length.
Do three or more numbers in a row ever come up?
Runs of three or more consecutive numbers are drawn noticeably less often than pairs: the longer the run, the fewer combinations contain it. Set the length to 3+ in the table to see the runs found.
Should I include consecutive numbers in my combination?
Avoiding adjacent numbers "because that never happens" is a misconception: pairs in a row appear in roughly 40% of draws, and a combination containing them has exactly the same odds as one without. The only practical argument: combinations with "pretty" sequences are picked by more players, so skipping them means sharing a big win with fewer winners.