DappCasino

Casino Originals

Mines

Uncover tiles on a grid while avoiding hidden mines. Each safe tile raises the multiplier. Cash out any time.

How the maths works

Multipliers derive from remaining tiles divided by remaining safe tiles. More mines means higher multipliers and lower survival odds. The edge is constant across settings.

Published RTP by operator

Published return to player for Mines by operator
CasinoMines RTP Evidence
Stake99%Operator states
Roobet96%Operator states
RainbetNot publishedNot published
Duel100% cappedOperator states
ShuffleNot publishedNot published
BC.Game98%Not published

Figures as published by each operator, last checked 2026-08-18. Where an operator does not publish a figure we say so rather than inferring one. Operators can change game configuration without notice.

What changes your results and what does not

Changes variance: risk settings, target multipliers, bet sizing, how long you play. All of these alter the shape of your outcomes, sometimes dramatically.

Does not change expected value: any of the above. On Mines, as on every original, the house edge is constant across settings. A different configuration gives you a different distribution around the same expectation.

This is the point most strategy content gets wrong. There is no Mines strategy that converts a negative expectation into a positive one, because the edge is applied to the payout formula itself rather than to any particular way of playing.

Verifying a result

Mines runs on the standard provably fair model at every operator here: a hashed server seed committed before play, your own client seed, and an incrementing nonce. Rotate your seed to reveal the old one and you can reproduce every result it generated.

How to actually verify, and what it does not prove

Where to play it

Stake, Roobet, Rainbet, Duel, Shuffle, BC.Game

Check the published RTP in the table above before you choose. On several games the spread between operators is the largest cost difference available to you. Full RTP comparison

Mines is negative expectation at every operator except inside the capped zero edge allowances at Duel and Gamdom. Even there, zero edge removes the operator's long run advantage without making profit likely, because variance operates independently of expectation.

Gambling carries a negative expected return. Over enough bets the house edge wins by design, and no ranking on this site changes that. If it has stopped being a choice, free confidential help exists: Peluuri in Finland, Stödlinjen in Sweden, BZgA in Germany, and GamCare internationally.

Related

Originals RTP compared

Every game, every operator, published figures only.

Provably fair

How to verify a result and what it proves.

All Originals

The rest of the in-house games.