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BC.Game Mines Calculator

Per-tile probability for BC.Game Mines, on their published 2.00% house edge. There is no optimal stopping point: every reveal carries the same EV, so the only thing you are choosing is variance.

Presets:

Configuration

124
$
022

Live Odds

Next tile safe
88.00%
0 revealed · 3 mines · 22 safe tiles remain
Current multiplier1.0000x
Cash out now$5.00
Survived this far100.00%
BC.Game house edge2.00%

Every cash-out point on this board returns the same 100.00% of your stake on average. Revealing more tiles buys variance, not expectation.

Full paytable

RevealedThis tile safeSurvived allMultiplierCash out
0100.00%100.0000%1.0000x$5.00
188.00%88.0000%1.1136x$5.57
287.50%77.0000%1.2727x$6.36
386.96%66.9565%1.4636x$7.32
486.36%57.8261%1.6947x$8.47
585.71%49.5652%1.9772x$9.89
685.00%42.1304%2.3261x$11.63
784.21%35.4783%2.7623x$13.81
883.33%29.5652%3.3147x$16.57
982.35%24.3478%4.0250x$20.12
1081.25%19.7826%4.9538x$24.77
1180.00%15.8261%6.1923x$30.96
1278.57%12.4348%7.8811x$39.41
1376.92%9.5652%10.2455x$51.23
1475.00%7.1739%13.6606x$68.30
1572.73%5.2174%18.7833x$93.92
1670.00%3.6522%26.8333x$134.17
1766.67%2.4348%40.2500x$201.25
1862.50%1.5217%64.4000x$322.00
1957.14%0.8696%112.7000x$563.50
2050.00%0.4348%225.4000x$1127.00
2140.00%0.1739%563.5000x$2817.50
2225.00%0.0435%2254.0000x$11270.00

How BC.Game Mines math works

P(this tile safe) = (25 − mines − revealed) / (25 − revealed). With 3 mines and 0 revealed that is 22/25 = 88%.

P(survive r reveals) = C(25−mines, r) / C(25, r).

multiplier(r) = 0.980 × C(25, r) / C(25−mines, r). The 0.980 factor is BC.Game's published 2.00% house edge. That is 1.0% less per payout than a 1.00% Mines board pays on the same reveal.