
Roulette is one of those classic games that always keeps you guessing. But what are the real chances of that little ball landing on the same number twice in a row?
It’s easy to assume it never happens, or that it shows up all the time. The truth sits in the maths, and it’s more straightforward than it looks.
If you like clear answers and a bit of myth-busting, you’re in the right place. We’re breaking down the numbers in simple terms, with no jargon.
In short, it is unlikely but entirely possible. On a European wheel, a single number has a 1 in 37 chance on any spin, and repeating it immediately is another 1 in 37. That gives 1 in 1,369 for two in a row.
Think of it over time. If you watched 1,369 pairs of spins on average, you would expect to see one back-to-back repeat. Sometimes it will appear sooner, sometimes later, but the long-term rate settles around that figure.
It is better treated as a rare outcome that appears naturally over many spins, not something that can be forecast or influenced.
The calculation is compact. On a European wheel with 37 pockets, the probability of a chosen number landing on two consecutive spins is:
1/37 × 1/37 = 1/1,369.
That is the essential result used throughout the rest of this guide. If you are curious about longer streaks, the same multiplication idea extends cleanly.
To work out the chance of the same number appearing several spins in a row, multiply 1/37 by itself for as many consecutive spins as you want.
For three consecutive hits on a European wheel, it is 1/37 × 1/37 × 1/37, which equals 1 in 50,653. Each extra spin makes the streak far less likely because you are multiplying by 1/37 again.
The same approach applies for any length of run. The spins remain independent, so earlier results do not make a future streak any more or less likely.
Here is how the numbers look for common streak lengths on a European wheel:
For two spins in a row, multiply 1/37 by 1/37 to get 1 in 1,369.
For five spins in a row, multiply 1/37 five times:
1/37 × 1/37 × 1/37 × 1/37 × 1/37 = 1 in 69,343,957.
For ten spins in a row, multiply 1/37 ten times:
1 in 4,808,584,372,417,849.
The drop-off is steep. Adding even one more spin to the streak sends the probability down by a factor of 37.
European and American wheels differ slightly, which changes how often you would expect to see consecutive repeats.
On a European wheel with 37 pockets, a back-to-back repeat turns up on average once every 1,369 spins.
On an American wheel with 38 pockets, the extra slot reduces the chance a little, so the average gap is about one repeat every 1,444 spins.
These are long-term averages. In short bursts, you might see clusters or long gaps, but over time the figures above are a good guide.
There is one main difference to know. European roulette has 37 pockets, while American roulette has 38, due to the additional 00. That means the chance of landing a specific number on a single spin is 1 in 37 on a European wheel and 1 in 38 on an American wheel.
The gap may look small, but it does mean a European wheel gives a slightly higher probability for any specific outcome. If both formats are available, that small edge makes European the more favourable option from a purely mathematical point of view.
Wheel layout aside, one principle never changes, and it matters for every section in this guide.
No. Each spin is independent. The ball does not remember prior results, and the wheel does not adjust based on what has just happened.
A number that has just landed is no more or less likely to land on the next spin, and a number that has not shown for a while is not due. These ideas are common examples of the Gambler’s Fallacy, where people read patterns into random sequences.
Keeping that in mind helps avoid chasing perceived trends. If you choose to play, set your own limits and only stake what you can afford to lose.
If you are planning a session of several spins, you can estimate the chance of seeing at least one back-to-back repeat. For European roulette, the exact probability across n spins is:
1 − (36/37)^(n−1).
That expression works because each new spin after the first has a 36 in 37 chance of being different from the previous one. Subtracting from 1 gives the chance that at least one pair of adjacent spins matches.
As an example, over 100 spins the chance of seeing at least one back-to-back repeat is about 1 − (36/37)^99, which is roughly 93 percent. It is still unpredictable when any repeat will appear, but longer sessions make it increasingly likely that you will see one.
Which brings us to a few ideas that often cause confusion.
A frequent misconception is that a number is less likely to appear again soon after it lands. In reality, the probability resets on every spin.
Another is that a hot number has a better chance next time. Properly run roulette games do not have memory, so past frequency does not boost future chances.
The Gambler’s Fallacy is another trap, where a number that has not appeared for a while is seen as due. Each spin has the same underlying probabilities as the last, regardless of the recent sequence.
Understanding these points keeps expectations realistic and the maths clear.
*All values (Bet Levels, Maximum Wins, etc.) mentioned in relation to these slot games are subject to change at any time. Game features mentioned may not be available in some jurisdictions.
**The information provided in this blog is intended for educational purposes and should not be construed as betting advice or a guarantee of success. Always gamble responsibly.