American Roulette Odds (Over 100 Roulette Probabilities) Updated 2026

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This guide covers every roulette bet with exact odds, payouts, and house edge — starting with a head-to-head comparison of American, European, and Triple Zero variants, then diving deep into 100+ American Roulette probabilities. All math is shown so you can verify it yourself.

Roulette Odds: American vs European vs Triple Zero

The version of roulette you play matters more than any bet you place. The difference between a single-zero European wheel and a double-zero American wheel nearly doubles the house edge — and triple-zero wheels are worse still.

European American Triple Zero
Total Slots 37 38 39
Zero Pockets 1 (0) 2 (0, 00) 3 (0, 00, 000)
House Edge 2.70% 5.26% 7.69%
Expected Return 97.30% 94.74% 92.31%
Red/Black Probability 48.65% 47.37% 46.15%
Single Number Odds 1 in 37 1 in 38 1 in 39
La Partage Available? Yes (1.35% edge) No No
Cost per $100 Wagered $2.70 $5.26 $7.69

House Edge Comparison

European + La Partage
1.35%
European (1 zero)
2.70%
American (2 zeros)
5.26%
Triple Zero (3 zeros)
7.69%
Which should you play?
European Roulette with La Partage gives you the best odds at 1.35% house edge. If that’s not available, standard European at 2.70% is still nearly half the cost of American. Triple-zero wheels — increasingly common in Las Vegas — should be avoided entirely. For a deep dive into the better variant, see our European Roulette Odds guide.

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How American Roulette Works

An American roulette wheel has 38 numbered slots: the numbers 1 through 36 (alternating red and black) plus two green pockets — a single zero (0) and a double zero (00). The dealer spins the wheel in one direction and rolls a ball in the other. When the ball lands in a pocket, all bets covering that number are paid according to fixed payout ratios.

The two zeros are the casino’s profit margin. All payouts are calculated as if there were only 36 numbers on the wheel, but there are actually 38. Those two extra green pockets create a 5.26% house edge — nearly double the 2.70% edge on a European wheel.

American Roulette also has one bet that doesn’t exist in other variants: the Top Line (also called the “basket bet”), covering 0, 00, 1, 2, and 3. This is the single worst bet on any roulette table — it carries a 7.89% house edge, significantly higher than every other bet’s 5.26%.

American Roulette Payout & Odds Chart

Every bet in American Roulette has the same 5.26% house edge, with one exception: the Top Line bet at 7.89%. The table below shows every available bet, its payout, and your exact probability of winning.

Bet Covers Payout Probability Odds (1 in X)
Inside Bets
Straight Up 1 number 35:1 2.63% 1 in 38.0
Split 2 numbers 17:1 5.26% 1 in 19.0
Street 3 numbers 11:1 7.89% 1 in 12.7
Corner 4 numbers 8:1 10.53% 1 in 9.5
Top Line 5 (0, 00, 1, 2, 3) 6:1 13.16% 1 in 7.6
Double Street 6 numbers 5:1 15.79% 1 in 6.3
Outside Bets
Column 12 numbers 2:1 31.58% 1 in 3.2
Dozen (1-12, 13-24, 25-36) 12 numbers 2:1 31.58% 1 in 3.2
Red / Black 18 numbers 1:1 47.37% 1 in 2.1
Odd / Even 18 numbers 1:1 47.37% 1 in 2.1
High / Low (19-36 / 1-18) 18 numbers 1:1 47.37% 1 in 2.1
Avoid the Top Line Bet
The Top Line (0-00-1-2-3) is the only bet where the house edge differs from the baseline. At 7.89%, it’s 50% worse than every other bet on the table. The payout formula breaks because 5 doesn’t divide evenly into 36: (36 / 5) – 1 = 6.2, but the casino rounds down to 6:1.
How Payouts Are Calculated
The payout formula for any roulette bet is (36 / numbers covered) – 1. A corner bet covers 4 numbers: (36 / 4) – 1 = 8, so it pays 8:1. Notice the formula uses 36, not 38. Those two missing slots (0 and 00) are the casino’s edge.

Expected Value & House Edge

Roulette has a straightforward house edge. The payouts for all bets are slightly lower than the true odds. For example, the odds of hitting a specific number are 1 in 38, but the payout is only 35:1.

For all bets in American Roulette, the house edge is 5.26%. This means the average return on any wager is 94.74%.

House Edge Calculation House Edge = 2 / 38 = 5.263%

A practical example: bet $100 on red. There are 18 red numbers out of 38 total. If red hits, you receive $200 (your $100 back plus $100 in winnings). If any other result occurs (black or green), you lose your $100.

Expected Value of a $100 Bet on Red EV = (18/38) x $200 = $94.74 Or equivalently: EV = (18/38 x $100) – (20/38 x $100) EV = $47.37 – $52.63 EV = -$5.26

Run the same calculation on any bet — straight up, split, corner, column — and you arrive at the same 5.26% house edge every time. The variance between bet types changes your experience (how wild the swings are), but it doesn’t change the expected cost.

Compare this to European Roulette, where the house edge is only 2.70%. Over 1,000 spins at $100 per spin, American Roulette costs you an expected $5,260 versus $2,700 on a European wheel — a difference of $2,560.

No Strategy Changes the Math
The house edge is a mathematical constant, not a trend. A roulette wheel has no memory — the probability of red is 18/38 on every single spin regardless of what happened before. Systems like the Martingale (doubling after losses) reshape variance but don’t reduce the house edge. The expected value stays the same.

Long-Term Odds & Probabilities

Roulette is rarely a one-spin game. The probabilities shift meaningfully over multiple spins. Hitting a specific number on one spin is a 1-in-38 long shot, but over 26 spins the odds of hitting it at least once are essentially a coin flip.

Event Probability Odds Formula
Hitting the same color consecutively
Same color over 2 spins 22.44% 1 : 3 (18/38)²
Same color over 3 spins 10.63% 1 : 8 (18/38)³
Same color over 4 spins 5.03% 1 : 19 (18/38)⁴
Same color over 5 spins 2.38% 1 : 41 (18/38)⁵
Same color over 10 spins 0.06% 1 : 1,757 (18/38)¹⁰
Hitting the same number consecutively
Same number over 2 spins 0.07% 1 : 1,443 (1/38)²
Same number over 3 spins 0.002% 1 : 54,871 (1/38)³
Same number over 4 spins 0.00005% 1 : 2,085,135 (1/38)⁴
Avoiding 0 and 00
Neither zero over 1 spin 94.74% 18.0 : 1 36/38
Neither zero over 5 spins 76.31% 3.2 : 1 (36/38)⁵
Neither zero over 13 spins 49.52% 1 : 1 (36/38)¹³
Neither zero over 20 spins 33.91% 1 : 2 (36/38)²⁰
Neither zero over 100 spins 0.45% 1 : 222 (36/38)¹⁰⁰
Neither zero over 200 spins 0.002% 1 : 49,683 (36/38)²⁰⁰
Missing a specific number
No hit over 5 spins 76.31% 3.2 : 1 (37/38)⁵
No hit over 20 spins 58.66% 1.4 : 1 (37/38)²⁰
No hit over 26 spins 49.99% 1 : 1 (37/38)²⁶
No hit over 100 spins 6.95% 1 : 13 (37/38)¹⁰⁰
No hit over 200 spins 0.48% 1 : 206 (37/38)²⁰⁰
No hit over 500 spins 0.0002% 1 : 617,925 (37/38)⁵⁰⁰
The Coin-Flip Point
After 26 spins, the probability of a specific number appearing at least once is almost exactly 50%. After 13 spins, the probability of neither zero appearing is approximately 50%. These are useful reference points for understanding how often “unlikely” events actually occur.

Odds Betting on Even Chances (1:1 Bets)

Even-money bets — red/black, odd/even, high/low — are the most popular wagers in roulette. They pay 1:1 and hit 47.37% of the time on an American wheel. Here’s what happens when you repeat them.

Betting on Even Chances 5 Times

Betting $100 on even chances 5 times gives you a 45.07% chance of coming out ahead:

Result Probability Odds
Win 5 times (win $500) 2.38% 1 : 41
Win 4+ times (win $300+) 15.63% 1 : 5.4
Win 3+ times (win $100+) 45.07% 1 : 1.2
Win 2 or fewer (lose $100+) 54.93% 1.2 : 1
Win 1 or fewer (lose $300+) 22.21% 1 : 3.5
Win 0 times (lose $500) 4.04% 1 : 24
Formula: Win all 5 P = (18/38)⁵ = 2.38%

Betting on Even Chances 20 Times

Over 20 even-money bets of $100, the probability of ending in the green drops to 32.23%:

Result Probability Odds
Win 20 times (win $2,000) 0.00003% 1 : 3,091,873
Win 15+ times (win $1,000+) 1.15% 1 : 86
Win 13+ times (win $600+) 8.75% 1 : 10
Win 11+ times (win $200+) 32.23% 1 : 2
Break even exactly 17.14% 1 : 5
Win 9 or fewer (lose $200+) 50.63% 1 : 1
Win 7 or fewer (lose $600+) 18.89% 1 : 4
Win 5 or fewer (lose $1,000+) 3.55% 1 : 27
Win 0 times (lose $2,000) 0.0003% 1 : 375,899
Formula: Win exactly k out of n bets (binomial) P(k wins) = C(n,k) x (18/38)k x (20/38)n-k

Betting on Even Chances 100 Times

Over 100 bets of $100, your chance of ending ahead drops to 26.5%. The house edge has a long tail:

Result Probability Odds
Win 70+ times (win $4,000+) 0.0004% 1 : 256,765
Win 60+ times (win $2,000+) 0.75% 1 : 132
Win 55+ times (win $1,000+) 7.67% 1 : 12
Win 51+ times (win $200+) 26.50% 1 : 3
Break even exactly 6.93% 1 : 13
Win 49 or fewer (lose $200+) 66.57% 2.0 : 1
Win 45 or fewer (lose $1,000+) 35.48% 1 : 2
Win 40 or fewer (lose $2,000+) 8.41% 1 : 11
Win 30 or fewer (lose $4,000+) 0.03% 1 : 3,298
Probability distribution graph showing outcomes of betting on even chances 100 times in American Roulette

Probability distribution when betting on even chances 100 times. Orange line: break even (50 wins). Highlighted area: 95% of all outcomes fall in this range.

The breakeven point is 50 wins out of 100. Because win probability is 47.37% (not 50%), the distribution shifts toward the losing side. Over time this small tilt compounds. You’ll end up within 40-57 wins about 95% of the time.

Odds Betting on 8:1 Chances (Corner Bets)

Corner bets cover four numbers at once with a payout of 8:1. The odds of winning are 1 in 9.5 (10.53%), which means higher variance than even-money bets. You lose more individual bets, but each win returns significantly more.

Betting on Corners 5 Times

With $100 on corner bets 5 times, you have a 42.66% chance of hitting at least once — and one hit is enough to profit $400 net:

Result Probability Odds
Win 4+ times (win $3,100+) 0.06% 1 : 1,778
Win 3+ times (win $2,200+) 0.99% 1 : 100
Win 2+ times (win $1,300+) 8.93% 1 : 10
Win 1+ times (win $400+) 42.66% 1 : 1.3
No win (lose $500) 57.34% 1.3 : 1
Formula: No win in 5 corner bets P = (34/38)⁵ = 57.34%

Betting on Corners 20 Times

Over 20 corner bets, you need at least 3 wins to turn a profit. This happens 35.32% of the time:

Result Probability Odds
Win 6+ times (win $3,400+) 1.43% 1 : 69
Win 5+ times (win $2,500+) 5.21% 1 : 18
Win 4+ times (win $1,600+) 15.24% 1 : 6
Win 3+ times (win $700+) 35.32% 1 : 2
Win 2 or fewer (lose $200+) 64.68% 1.8 : 1
Win 1 or fewer (lose $1,100+) 36.25% 1 : 2
No win (lose $2,000) 10.81% 1 : 8

Betting on Corners 100 Times

Over 100 corner bets, you need 12 wins to show a profit. The probability: 36.11%.

Result Probability Odds
Win 20+ times (win $8,000+) 0.36% 1 : 278
Win 16+ times (win $4,400+) 5.87% 1 : 16
Win 14+ times (win $2,600+) 16.50% 1 : 5
Win 13+ times (win $1,700+) 25.19% 1 : 3
Win 12+ times (win $800+) 36.11% 1 : 2
Win 11 or fewer (lose $100+) 63.89% 1.8 : 1
Win 10 or fewer (lose $1,000+) 51.39% 1 : 1
Win 8 or fewer (lose $2,800+) 26.26% 1 : 3
Win 6 or fewer (lose $4,600+) 8.80% 1 : 10
Win 4 or fewer (lose $6,400+) 1.62% 1 : 61
Probability distribution graph showing outcomes of betting on corner bets 100 times in American Roulette

Probability distribution when betting on 8:1 chances 100 times. Orange line: break even (12 wins). Highlighted area: 95% of all outcomes fall in this range.

With corner bets, both the upside and downside widen compared to even-money wagers. Your probability of showing any profit is actually higher (36.11% vs 26.50%), and your chances of a big win increase too — but so do the chances of a significant loss. Same house edge, different ride.

Odds Betting Straight Up (Single Numbers)

Straight-up bets are the most volatile wager in roulette. The odds of hitting are just 1 in 38 (2.63%), but the payout is 35:1. This creates extreme variance — most sessions result in losses, but a single hit can wipe out many losing bets at once.

Betting on Single Numbers 5 Times

With $100 on a single number over 5 spins, you have a 12.48% chance of hitting at least once. One hit nets $3,100 after the other 4 losses:

Result Probability Odds
Win 2+ times (win $6,700+) 0.66% 1 : 151
Win 1+ times (win $3,100+) 12.48% 1 : 7
No win (lose $500) 87.52% 7 : 1
Formula: At least 1 hit in 5 spins P = 1 – (37/38)⁵ = 12.48%

Betting on Single Numbers 20 Times

Over 20 straight-up bets, you only need 1 hit to profit. One win nets $1,600 ($3,500 – $1,900 in other losses). This happens 41.34% of the time:

Result Probability Odds
Win 4+ times (win $12,400+) 0.17% 1 : 602
Win 3+ times (win $8,800+) 1.49% 1 : 66
Win 2+ times (win $5,200+) 9.63% 1 : 9
Win 1+ times (win $1,600+) 41.34% 1 : 1.4
No win (lose $2,000) 58.66% 1.4 : 1

Betting on Single Numbers 100 Times

Over 100 straight-up bets, you need 3 wins to profit. The probability: 49.16% — almost a coin flip:

Result Probability Odds
Win 8+ times (win $18,800+) 0.50% 1 : 198
Win 6+ times (win $11,600+) 4.90% 1 : 19
Win 4+ times (win $4,400+) 26.98% 1 : 2.7
Win 3+ times (win $800+) 49.16% 1 : 1
Win 2 or fewer (lose $2,800+) 50.84% 1 : 1
Win 1 or fewer (lose $6,400+) 25.72% 1 : 3
No win (lose $10,000) 6.95% 1 : 13
Probability distribution graph showing outcomes of betting on single numbers 100 times in American Roulette

Probability distribution when betting on single numbers 100 times. Orange line: break even (3 wins). Highlighted area: 95% of all outcomes fall in this range.

This is the fundamental variance tradeoff in roulette: all bets share the same 5.26% house edge, but the distribution of outcomes is radically different. Even-money bets give you a smooth, predictable bleed. Single-number bets give you a wild ride with the same expected cost. The expected number of wins over 100 spins is 2.63 (100 x 1/38), and the breakeven point is 3 wins.

If you want to explore how variance shapes outcomes across many gambling scenarios, our Poker Variance Calculator demonstrates the same mathematical principles applied to poker.

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Roulette Odds FAQ

What are the odds in roulette?
It depends on the bet and the variant. On an American wheel (38 slots), even-money bets (red/black, odd/even) have a 47.37% chance of winning. A straight-up single number bet has a 2.63% chance. On a European wheel (37 slots), the same bets are slightly better: 48.65% and 2.70% respectively. The house edge is 5.26% for American and 2.70% for European.
What are the best odds in American Roulette?
The best odds are 47.37% (1 in 2.1) on any even-money bet: red/black, odd/even, or high/low. These cover 18 of the 38 numbers. The house edge is 5.26% on all bets except the Top Line (0-00-1-2-3), which is worse at 7.89%. For better odds overall, play European Roulette.
What are the odds of hitting red or black?
On an American wheel: 47.37% (18 red or black numbers out of 38 total). On a European wheel: 48.65% (18 out of 37). The two green zero pockets on the American wheel pull the probability below 50% and create the house edge.
What is the house edge in American Roulette?
5.26% on all standard bets. This means for every $100 wagered over time, the expected loss is $5.26. The exception is the Top Line bet (0, 00, 1, 2, 3), which has a 7.89% house edge. European Roulette has a house edge of only 2.70%.
What are the odds of getting 5 reds in a row?
On an American wheel: (18/38)⁵ = 2.38%, or about 1 in 41. On a European wheel: (18/37)⁵ = 2.71%, or about 1 in 37. Each spin is independent — previous results don’t change the probability of the next spin.
What are the odds of hitting 0 or 00?
5.26% per spin (2 out of 38 numbers). Over 13 spins, there’s a 50.48% chance that at least one zero will appear. Over 100 spins, the probability of seeing at least one zero is 99.55%.
Is American or European Roulette better?
European Roulette is objectively better for the player. The house edge is 2.70% vs. 5.26% for American. The payouts are identical, but European has one fewer zero pocket. If you find a European table with La Partage rules, the house edge drops to 1.35%.
What is the most you can win on a single roulette bet?
A straight-up bet on any single number pays 35:1. A $100 bet returns $3,600 if it hits ($100 back + $3,500 winnings). This is the highest payout on a standard roulette table.
Can you beat roulette with a strategy?
No betting strategy changes the expected value. Systems like the Martingale (doubling after losses) reshape variance but don’t reduce the house edge. The 5.26% (American) or 2.70% (European) edge is a mathematical constant on every spin. The best approach: play European Roulette with La Partage rules (1.35% edge), set a bankroll limit, and stop when you hit it.

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