Sic Bo Odds Explained
The actual probability of every Sic Bo bet winning, bet by bet — from Big and Small down to a specific triple — based on the 216 possible three-dice outcomes.
Published August 24, 2026
"Odds" gets used loosely around a Sic Bo table, so it's worth being precise about what this guide actually covers: the probability that a given bet wins, expressed as a fraction of the 216 possible three-dice outcomes and as a percentage. This is a different question from what a bet pays if it wins (that's Sic Bo Payouts Explained) and different again from the casino's built-in edge, which combines probability and payout together into a single figure (that's Sic Bo House Edge Explained). This guide is purely about the first piece: how likely each bet actually is to win, on its own terms.
If you want the deeper math behind where these numbers come from — the full distribution of three-dice outcomes and why the middle totals cluster so heavily — that's covered separately in Sic Bo Probability Explained. This guide takes that math as given and applies it directly to every bet type on the table.
The Foundation: 216 Possible Outcomes
Three six-sided dice produce 216 possible ordered outcomes (6 × 6 × 6), since each die is independent of the other two and each has six faces. Every probability in this guide is expressed as some count of those 216 outcomes divided by 216 — the entire basis for every Sic Bo bet's odds traces back to this single number.
Odds for Big and Small
Big (a total of 11–17, excluding triples) and Small (a total of 4–10, excluding triples) are each satisfied by 105 of the 216 possible outcomes, giving both bets a probability of exactly 105/216 ≈ 48.61%. The two bets are exact mirror images of each other, and together with the 6 triple outcomes that both exclude, they account for the entire 216-outcome space (105 + 105 + 6 = 216). Big and Small carry the highest win probability of any bet on the table, which is the primary reason they're the most commonly recommended starting bets for new players.
Odds for Every Total
A Total bet's probability depends entirely on how many of the 216 outcomes produce that specific sum. The full breakdown:
| Total | Outcomes (out of 216) | Probability |
|---|---|---|
| 4 or 17 | 3 | 1.39% |
| 5 or 16 | 6 | 2.78% |
| 6 or 15 | 10 | 4.63% |
| 7 or 14 | 15 | 6.94% |
| 8 or 13 | 21 | 9.72% |
| 9 or 12 | 25 | 11.57% |
| 10 or 11 | 27 | 12.50% |
The pattern is symmetrical and peaks in the middle: a total of 10 or 11 is the single most likely outcome on the entire layout, while 4 and 17 are the rarest specific totals available to bet on (3 and 18 are rarer still, but those are folded into the specific-triple bets for 1-1-1 and 6-6-6 rather than offered separately). This shape — a peak in the middle, tapering symmetrically toward both extremes — is the same bell-like distribution covered in depth in Sic Bo Probability Explained.
Odds for Single Die Bets
A single die bet on a chosen number wins if that number appears on at least one of the three dice, with the payout scaling by how many dice show it. Broken down by exact count:
| Outcome | Outcomes (out of 216) | Probability |
|---|---|---|
| Number appears zero times (bet loses) | 125 | 57.87% |
| Number appears exactly once | 75 | 34.72% |
| Number appears exactly twice | 15 | 6.94% |
| Number appears three times | 1 | 0.46% |
| Appears at least once (bet wins overall) | 91 | 42.13% |
A single die bet's overall win probability — 42.13% — is notably high for a bet type, second only to Big and Small on this entire layout. That's part of why it's often paired with Big or Small by players looking to combine a couple of higher-probability bets in the same round, a tactic covered in Intermediate Sic Bo Strategy.
Odds for Double (Pair) Bets
A double bet on a chosen number wins if that number appears on at least two of the three dice — the "exactly twice" and "exactly three times" rows from the single-die table above, combined: 15 + 1 = 16 outcomes out of 216, a probability of 16/216 ≈ 7.41%.
Odds for Triple Bets
A specific triple (all three dice matching one chosen number) is satisfied by exactly 1 outcome out of 216 — there's only one way for, say, three 4s to appear, since order doesn't matter when all three dice already match. That gives a specific triple a probability of 1/216 ≈ 0.46%, the single rarest bet on the entire table.
An Any Triple bet — any matching set of three, regardless of which number — is satisfied by 6 outcomes out of 216 (one for each number 1 through 6), giving it a probability of 6/216 ≈ 2.78%. That's six times more likely than a specific triple, which directly explains why Any Triple pays considerably less than a specific triple despite both being "triple" bets in the everyday sense of the word.
Odds for Combination Bets
A combination bet wagers that two chosen numbers both appear among the three dice, regardless of what the third die shows. Working through the math (using inclusion-exclusion across the two numbers and their absence): 30 of the 216 possible outcomes satisfy any given two-number combination, a probability of 30/216 ≈ 13.89%. This is meaningfully higher than it might look at first glance — considerably more likely than a specific triple or even Any Triple — which is why the combination bet's payout sits at a comparatively modest 6:1 rather than anywhere near triple territory.
A Worked Example: Deriving the Combination Bet's Odds by Hand
The combination bet's 30-out-of-216 figure isn't looked up from a table — it can be derived directly, and walking through it once makes every other figure in this guide feel less like a memorized fact and more like something you could work out yourself. Take the combination bet on numbers 1 and 2. First, count every outcome where at least one die shows a 1: since each die independently has a 5-in-6 chance of not being a 1, the chance all three avoid it is (5/6)³ = 125/216, so at least one 1 appears in 216 − 125 = 91 outcomes. By identical logic, at least one 2 appears in 91 outcomes as well. But adding those two figures together (91 + 91 = 182) double-counts every outcome where both a 1 and a 2 appear — exactly the outcomes this bet actually needs. To isolate that overlap, count the outcomes where neither a 1 nor a 2 appears at all: all three dice drawn only from the remaining four numbers 6, giving 4³ = 64 outcomes. Outcomes containing at least a 1 or at least a 2 (or both) therefore number 216 − 64 = 152. Since that 152 equals (outcomes with a 1) + (outcomes with a 2) − (outcomes with both), the overlap — outcomes with both a 1 and a 2 — works out to 91 + 91 − 152 = 30. That's the 30/216 figure used above, arrived at without needing to list all 216 outcomes by hand.
Every Bet Ranked by Likelihood
Pulling every bet type together into one ranked list, from most to least likely:
| Rank | Bet | Probability |
|---|---|---|
| 1 | Big / Small | 48.61% |
| 2 | Single die (at least once) | 42.13% |
| 3 | Combination (specific two numbers) | 13.89% |
| 4 | Total of 10 or 11 | 12.50% |
| 5 | Total of 9 or 12 | 11.57% |
| 6 | Total of 8 or 13 | 9.72% |
| 7 | Double (specific number) | 7.41% |
| 8 | Total of 7 or 14 | 6.94% |
| 9 | Total of 6 or 15 | 4.63% |
| 10 | Any Triple | 2.78% |
| 11 | Total of 5 or 16 | 2.78% |
| 12 | Total of 4 or 17 | 1.39% |
| 13 | Specific triple | 0.46% |
Note that the ranking doesn't sort perfectly by bet family — a combination bet is actually more likely to win than every single total bet, and a double bet is more likely to win than several totals too — which is exactly why looking at the raw probability for the specific bet you're considering matters more than assuming an entire bet family is uniformly better or worse than another.
Why Higher Payout Almost Always Means Lower Odds
The pattern across every table above is consistent: the rarer an outcome, the larger its payout, and this isn't a coincidence — it's how a betting layout has to be structured for the casino to maintain a consistent house edge across wildly different bet types. A specific triple's tiny 0.46% chance of winning is exactly why it's allowed to pay 150:1 or more without threatening the casino's edge, while Big and Small's much higher 48.61% chance of winning is exactly why they can only pay close to even money. Odds and payout move in opposite directions by design; understanding this relationship is the foundation for reading a Sic Bo table intelligently rather than being drawn to a bet purely because its payout number looks large. Sic Bo House Edge Explained picks up directly from here to show exactly how the two combine into a single comparable figure across every bet type.
Frequently Asked Questions
What's the single most likely bet to win on a Sic Bo table? Big and Small, tied at 48.61% each — the highest win probability of any bet on the layout.
What's the least likely bet to win? A specific triple, at just 1 in 216 (about 0.46%) — the rarest possible outcome on the table.
Does a higher probability of winning mean a bet is automatically a better choice? Not on its own — probability alone doesn't determine value, since it has to be weighed against the payout to know the actual house edge. Sic Bo House Edge Explained covers how the two combine.
Why isn't a combination bet ranked where I'd expect based on its payout? Because a combination bet's 13.89% win probability is considerably higher than several bets with smaller payouts, like a double bet at 7.41%. Payout size and win probability don't move in lockstep on every single bet — checking the specific numbers matters more than assuming a pattern.
Are these odds the same at every casino? Yes — the underlying probability of any given dice outcome is pure mathematics and doesn't change by casino, since it depends only on there being three independent six-sided dice. What varies by casino is the payout offered for each bet, not the odds of it winning.
Do odds change based on previous rolls? No. Each roll of three dice is fully independent of every previous roll — there's no memory in the dice, and no bet's probability shifts based on what happened in earlier rounds. Sic Bo Probability Explained covers why this holds true even after an unusual streak of results.
Where can I see how these odds translate into actual house edge percentages? Sic Bo House Edge Explained combines every probability above with typical payout figures to rank every bet by its actual house edge.
Do I need to be able to do this math myself to play well? No — the worked example above is there for anyone curious about where the numbers come from, not a requirement for using them. Knowing the final probability for the bet you're considering is enough to make an informed choice; deriving it yourself is optional extra understanding.
Why do some totals and the combination bet end up so close in probability despite looking like very different bet types? Because probability in Sic Bo is driven purely by how many of the 216 dice outcomes satisfy a given condition, not by which visual category a bet belongs to on the layout. A total and a combination bet can land at similar probabilities purely by coincidence of the underlying count, even though they're testing for completely different things about the roll.
