Dice Game Guide: Crypto Roll-Under Odds, Classic Dice Probability and What 20,000 Sessions Show
Quick answer
In the crypto dice game you pick a target and win if a random roll from 0 to 100 lands under it. Your win chance equals the target, and with a 1% house edge the multiplier is 99 ÷ win chance: 49.5% pays 2x, 10% pays 9.9x. Every target loses about 1 USDT per 100 USDT bet.
| Win chance | Equals your roll-under target (e.g. under 25 = 25%) |
|---|---|
| Multiplier at 1% edge | 99 ÷ win chance |
| Expected loss | 1 USDT per 100 USDT bet, at every target |
| Our RTP check | 1,000,000 rolls per target, all within 0.06 points of 99% |
| 100 USDT bankroll, 1 USDT bets | Doubled before busting: 43.94% at 9.9x, 8.65% at 2x |
| Classic two dice | 7 is most likely: 6 of 36 combinations (16.67%) |
A dice game in a crypto casino is usually "roll-under dice": you choose a target, and you win if a random number from 0 to 100 comes in under it. Your win chance equals the target, and the payout shrinks as the chance grows. With the 1% house edge we modelled, a 49.5% chance pays 2x and a 10% chance pays 9.9x, and every choice loses about 1 USDT per 100 USDT bet over time.
This guide covers how crypto dice works, the full win-chance and multiplier table, classic two-dice probability, and what happened when we ran 20,000 bankroll sessions at three different targets.
How the crypto dice game works
Crypto dice replaces physical dice with a random number, usually shown with two decimals. Playing dice this way takes three choices:
- Stake, for example 1 USDT.
- Target and direction. "Roll under 25" wins if the result is below 25. Many games also offer "roll over".
- Roll. If you win, you're paid stake × multiplier. If not, you lose the stake.
Because you set the target, you set the probability. That makes dice the most transparent game in a crypto casino: the win chance is printed on every bet.
In provably fair dice, the roll comes from a hash of a server seed (committed before you bet), your client seed and a counter called a nonce. One major operator's implementation notes explain how the hash output is turned into a number, so you can recompute each roll afterwards.
The odds and the math
The multiplier is set so that the house keeps a fixed share of every bet:
multiplier = (100 − house edge %) ÷ win chance %With a 1% edge: multiplier = 99 ÷ win chance. Example: roll under 25 → 99 ÷ 25 = 3.96x.
The expected return per bet is then the same at every target:
expected return = win chance × multiplier = win chance × (99 ÷ win chance) = 99%So the expected loss is 1% of the stake, whatever target you pick.
| Target | Win chance | Multiplier (1% edge) | Wins about | Expected loss per 100 × 1 USDT bets |
|---|---|---|---|---|
| Under 2 | 2% | 49.5000x | 1 in 50.00 | 1.00 USDT |
| Under 5 | 5% | 19.8000x | 1 in 20.00 | 1.00 USDT |
| Under 10 | 10% | 9.9000x | 1 in 10.00 | 1.00 USDT |
| Under 20 | 20% | 4.9500x | 1 in 5.00 | 1.00 USDT |
| Under 25 | 25% | 3.9600x | 1 in 4.00 | 1.00 USDT |
| Under 33 | 33% | 3.0000x | 1 in 3.03 | 1.00 USDT |
| Under 50 | 50% | 1.9800x | 1 in 2.00 | 1.00 USDT |
| Under 66 | 66% | 1.5000x | 1 in 1.52 | 1.00 USDT |
| Under 75 | 75% | 1.3200x | 1 in 1.33 | 1.00 USDT |
| Under 90 | 90% | 1.1000x | 1 in 1.11 | 1.00 USDT |
| Under 95 | 95% | 1.0421x | 1 in 1.05 | 1.00 USDT |
| Under 98 | 98% | 1.0102x | 1 in 1.02 | 1.00 USDT |
The pattern is simple: halve the win chance and you roughly double the multiplier. Want a different target? Our dice odds calculator gives the win chance, multiplier and expected loss for any number you choose.
What our simulation shows
1 million rolls per target: the RTP holds
We rolled 1,000,000 simulated dice results at five targets and measured how much was paid back (RTP, return to player).
| Target | Rolls | Observed win rate | Observed RTP | Theoretical RTP |
|---|---|---|---|---|
| Under 10 | 1,000,000 | 9.999% | 98.993% | 99.0% |
| Under 25 | 1,000,000 | 24.995% | 98.979% | 99.0% |
| Under 49.5 | 1,000,000 | 49.528% | 99.057% | 99.0% |
| Under 75 | 1,000,000 | 75.002% | 99.002% | 99.0% |
| Under 90 | 1,000,000 | 90.011% | 99.013% | 99.0% |
Every observed RTP landed within about 0.06 percentage points of 99%. Over a million rolls, the edge shows up exactly as the formula predicts, which is the law of large numbers that introductory statistics describes as probability being a long-run relative frequency.
20,000 bankroll sessions: same edge, very different rides
Next we gave 20,000 simulated players a 100 USDT bankroll each and had them bet 1 USDT per roll at one fixed target until they either doubled to 200 USDT, went bust, or reached 10,000 bets.
| Target | Reached 200 USDT | Went bust | Still playing at 10,000 bets | Median bets played |
|---|---|---|---|---|
| Under 10 (9.9x) | 43.94% | 56.06% | 0.00% | 882 |
| Under 49.5 (2.0x) | 8.65% | 66.28% | 25.07% | 5,937 |
| Under 90 (1.1x) | 0.00% | 57.28% | 42.72% | 9,405 |
Reached 200 USDT Went bust
What the numbers show:
- The high-risk target was the most likely to double. At under 10 (9.9x), 43.94% of players reached 200 USDT. Big wins move a bankroll fast in both directions, so sessions ended quickly: median 882 bets.
- The "safe" target never doubled. At under 90 (1.1x), 0% of players reached 200 USDT within 10,000 bets. Wins of 0.10 USDT can't outrun a steady 1% drain; 57.28% busted and the rest were still grinding.
- Even-money was in between. At under 49.5 (2x), 8.65% doubled and 66.28% busted.
The reason is time. Each 1 USDT bet costs 0.01 USDT on average, so 10,000 bets cost about 100 USDT, the whole bankroll. Low-variance targets give the edge more bets to work with before anything dramatic happens.
Classic dice probability
Not every dice game is crypto roll-under. With physical six-sided dice, each face has a 1 in 6 chance (16.67%). With two dice there are 6 × 6 = 36 equally likely combinations, and totals in the middle can be made more ways. We checked the exact figures with 1,000,000 simulated rolls:
| Total (two dice) | Combinations | Exact chance | Our 1M-roll simulation |
|---|---|---|---|
| 2 | 1 of 36 | 2.78% | 2.75% |
| 3 | 2 of 36 | 5.56% | 5.56% |
| 4 | 3 of 36 | 8.33% | 8.25% |
| 5 | 4 of 36 | 11.11% | 11.14% |
| 6 | 5 of 36 | 13.89% | 13.89% |
| 7 | 6 of 36 | 16.67% | 16.62% |
| 8 | 5 of 36 | 13.89% | 13.95% |
| 9 | 4 of 36 | 11.11% | 11.13% |
| 10 | 3 of 36 | 8.33% | 8.35% |
| 11 | 2 of 36 | 5.56% | 5.58% |
| 12 | 1 of 36 | 2.78% | 2.77% |
P(total) = ways to make the total ÷ 36Example: 8 can be made 5 ways (2+6, 3+5, 4+4, 5+3, 6+2), so P(8) = 5 ÷ 36 = 13.89%.
Probability here is favourable outcomes divided by total outcomes, as Britannica's guide to gambling odds puts it. These totals drive the casino dice game craps; see our craps odds guide for how they turn into a 1.41% house edge on the pass line.
Dice game strategy: what works and what doesn't
What doesn't work:
- Martingale. Doubling after each loss at 2x wins small amounts often and loses everything occasionally. The Wizard of Odds explains why it doesn't dent the house edge.
- Chasing "due" numbers. Each roll is independent. A run of high results doesn't make a low one more likely; that's the gambler's fallacy.
- Switching between under and over. Both sides carry the same edge.
What does help:
- Choose your volatility on purpose. Our sessions show low win chances give a better shot at a fast double and a faster bust; high win chances give long, slow sessions.
- Bet small relative to your bankroll. At 1% per bet you get many rolls for the same expected cost.
- Set a stop-loss and a win goal before you start. Our survival table shows sessions end in very different ways depending on target.
Playing dice games online with USDT
Dice is native to crypto casinos, and USDT keeps your bankroll steady in dollar terms while you play. A bankroll in BTC or ETH adds market swings on top of game swings.
- Fees matter for small bankrolls. A network fee can cost more than the house edge on dozens of bets. Our USDT payments guides explain networks.
- Verify your rolls. Set your own client seed, note the server seed hash, and check a few results after rotating the seed.
- Try free dice games first. Free online dice games and demo modes let you learn targets and multipliers without risk, as long as you remember a demo can't predict anything.
Like dice's transparent math? Crash games use the same 99 ÷ x formula for the chance of reaching a multiplier, and our Mines odds guide shows another provably fair game where you can compute every probability. All dice guides live on our dice games hub.
Common mistakes
- Believing a 90% win chance is "safe": our simulation shows it never doubled a bankroll and busted 57% of the time.
- Raising stakes after losses to win back faster.
- Ignoring the cost of volume: 10,000 bets of 1 USDT cost about 100 USDT on average.
- Treating a free demo session as evidence for a system.
Frequently asked questions
How does the crypto dice game work?
You choose a target number and bet that a random roll between 0 and 100 lands under it (or over it, in roll-over mode). The lower your win chance, the higher the payout. With a 1% house edge the multiplier is 99 divided by your win chance, so a 50% chance pays 1.98x and a 10% chance pays 9.9x.
What is the best target in a dice game?
No target has a better expected return: at a 1% edge they all lose about 1% of the amount bet. The target changes your volatility. High win chances lose slowly but rarely grow a bankroll; low win chances swing hard. In our simulation a 10% target doubled 100 USDT before busting 43.94% of the time, versus 8.65% at 49.5%.
Are free online dice games the same as real-money dice?
The rules and math usually are, so free dice games are a good way to learn targets and multipliers. They tell you nothing about future results, though, and a free demo can't prove a real-money game is fair. For that, use provably fair verification with your own client seed on real bets.
What are the odds of rolling a 7 with two dice?
6 in 36, or 16.67%. Of the 36 equally likely combinations of two six-sided dice, six add up to 7 (1+6, 2+5, 3+4, 4+3, 5+2, 6+1). It's the most likely total; 2 and 12 are the least likely at 1 in 36 each.
Can a dice strategy beat the house edge?
No. Martingale, increasing after wins, switching targets and other systems all change how your results are spread, not the 1% expected loss on every bet. Our 1-million-roll checks returned between 98.98% and 99.06% at every target we tested, matching the theoretical 99%.
Sources
- Provably Fair: Implementation — Stake.com. Server seed hashed before play, client seed, nonce, cursor; HMAC_SHA256 output split into floats
- Terminology — OpenStax, Rice University. Probability as long-run relative frequency; law of large numbers
- Gambling: Chances, probabilities and odds — Encyclopaedia Britannica. Probability = favourable/total; odds = unfavourable to favourable
- Martingale Betting System — Wizard of Odds. Martingale does not dent the house edge
- Doctrine of the maturity of the chances — Encyclopaedia Britannica. Gambler's fallacy: falsely assumes plays are dependent