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Plinko vs Dice: Which Has Better Odds?

99%Plinko and Dice RTPVERIFIED

Plinko and Dice have the same headline return, about 99% RTP (1% house edge) on the Stake-style versions, so neither is "better value." The real difference is control: in Dice you set your own win chance and payout, while in Plinko the odds are fixed by the board and your only lever is the risk/row setting.

Source: Plinko, studio documentation · Last verified 4 Jul 2026
Plinko 16-row landing probability distribution chart

Plinko vs Dice at a glance

PlinkoDice
RTP99%99%
House edge1%1%
Who sets the oddsThe board (fixed)You (per roll)
Payout formulaSlot multiplier table99 ÷ win chance %
Big-win shapeRare edge slots (up to 10,000x on Stake)Low win-chance = high multiplier
Both based on Stake-style provably-fair versions.
STAKEThe build behind these numbers
Code PLAYSTORIES: rakeback on every wager, win or lose
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Dice gives you the dial

In Dice, choosing a 50% win chance pays ~1.98x; 10% pays ~9.9x; 2% pays ~49.5x. You decide the trade-off between frequency and size, and the 1% edge stays constant at every setting (payout = 99 ÷ win-chance%). It’s the more transparent of the two.

Plinko hides the odds in the board

Plinko’s outcomes follow a fixed bell curve: on 16-row high risk, about 79% of drops land in a 0.2x slot and the top slot appears only 1 in 32,768 drops (1,000x on the classic table, up to 10,000x on Stake’s current board). You can shift that shape with risk and rows, but you can’t set a precise win chance the way you can in Dice.

Quick answers

Which has better odds, Plinko or Dice? Same 99% RTP, neither is mathematically better.

Which is more controllable? Dice, you set the exact win chance and payout each roll.

Which has bigger wins? Plinko’s top slot (up to 10,000x on Stake) is bigger than a typical Dice bet, but far rarer.

Reviewed by the PlayStories editorial team. Last updated June 2026. Informational only, not betting advice. 18+. Play responsibly.

Related

How the numbers on this page were produced
P(bin k) = C(n,k) / 2^n

Bin probabilities are the exact binomial distribution for n rows of fair left-right splits: P(bin k) = n choose k, divided by 2 to the power n. For the 16-row board the outer bin is 1 in 65,536 per side. Verified against a 2,000,000-drop simulation, chi-square consistent.

Full verification method · Editorial standards · Corrections are logged on the method page.

STAKEThe build behind these numbers
Code PLAYSTORIES: rakeback on every wager, win or lose
Both games run at 99% RTP as Stake Originals; the comparison above is about variance, not edge.
Play the 99% originals →
Disclosure: this is an affiliate link, so we may earn a commission if you sign up. It never changes a number on this page. 18+. Play responsibly.

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