💣 Mines Probability & Risk Estimator
Evaluate hyper-exact combinatorial odds and volatility curves for Spribe Mines grids.
🎯 Probability Matrix Output
Mathematical Probability Distribution of 5×5 Grid Selection
The Mines Risk Estimator calculates exact win conditions utilizing the laws of dependent compound probability and the hypergeometric mathematical distribution model. In a confined 25-tile system, each consecutive selection directly alters the mathematical ratios of the remaining data sets.
The Hypergeometric Formula Layer:
Because selected tiles are not replaced, the drop in survival probability is non-linear. The probability $P$ of successfully clearing $C$ tiles consecutively without uncovering any of the $M$ hidden mines within a total grid space $T=25$ is structured as:
Sequential Compound Odds Equation:
P(Success) = ( (T - M) / T ) * ( (T - M - 1) / (T - 1) ) * ... * ( (T - M - C + 1) / (T - C + 1) )
Standard Risk vs. Return Matrix (Based on 3 Hidden Mines)
| Successful Clicks | Exact Survival Odds | Mathematical Risk Factor | Theoretical Return Tier |
|---|---|---|---|
| 1 Click | 88.00% | 12.00% Risk of Ruin | 1.13x Multiplier Base |
| 3 Clicks | 66.95% | 33.05% Risk of Ruin | 1.49x Multiplier Base |
| 5 Clicks | 49.56% | 50.44% Risk of Ruin | 2.01x Multiplier Base |
| 10 Clicks | 18.43% | 81.57% Risk of Ruin | 5.42x Multiplier Base |