How to use this betting tool
- Enter the requested values using the units shown.
- Choose any settlement option that matches your market.
- Select Calculate and review the formula, assumptions, and supporting figures.
Compare an observed win count with the count implied by a stated per-bet win probability, including a binomial standard-score check.
Compare an observed win count with the count implied by a stated per-bet win probability, including a binomial standard-score check.
Results are informational estimates. Confirm final grading, limits, and promotional terms with the operator.
Over 100 bets at an expected 55% win rate, 60 actual wins are 5 above the expected 55; the z-score uses the binomial standard deviation.
| Check | Meaning |
|---|---|
| Inputs | Use values from one consistent market or settled event. |
| Output | The result follows the formula and assumptions stated on this page. |
The simple binomial model assumes independent bets with the same win probability. Pushes, varying odds, correlated bets and changing selection quality require a richer model.
Keep stakes proportionate to what you can afford to lose. No calculator removes betting risk.
The calculator uses only the values displayed in its input card. Each value is validated before a result is shown.
The calculation keeps JavaScript numeric precision internally and rounds only the displayed figures to practical decimal places.
No. The stated assumptions are applied, while voids, promotions, deductions, taxes, and operator-specific rules must be checked separately.
No. It evaluates the entered numbers or settled score; it does not predict an event or provide a betting signal.
Differences can come from odds changes, currency rounding, push or void treatment, commission, bonus terms, or a different calculation convention.
| Item | Definition |
|---|---|
| Primary output | Actual minus expected wins |
| Method | Expected wins = bets × expected probability. z = (actual wins − expected wins) ÷ √[bets × p × (1 − p)]. |