How to use this betting tool
- Enter Player A’s win probability for each possible set.
- Select an exact best-of-three score.
- Add the offered odds and stake.
- Calculate fair odds and expected value under the independent-set model.
Build exact 2–0 and 2–1 score probabilities for a best-of-three tennis match. You can use a different Player A win probability for each set; sets are assumed independent.
Straight-set outcomes use the first two set probabilities. Three-set outcomes sum the two ways the players can split sets one and two before the match winner takes set three.
Retirements, walkovers, changing serve order, fatigue and score-dependent set strength are not modeled.
If Player A has a 60% chance in every set, A 2–0 is 0.6 × 0.6 = 36%, while A 2–1 is 28.8%.
| A 2–0 | 36.0% |
|---|---|
| A 2–1 | 28.8% |
| B 2–0 | 16.0% |
| B 2–1 | 19.2% |
Add the two ways the first two sets can be split, then multiply by the probability that the selected player wins set three.
Serve order, fatigue and matchup assumptions may change by set, so the calculator accepts separate inputs.
Yes, under a completed best-of-three match with independent set outcomes.
They are not modeled; bookmaker retirement and walkover rules differ.
No. Its probability tree is specifically for first-to-two-sets matches.
| Player A wins | 2–0 or 2–1 |
|---|---|
| Player B wins | 2–0 or 2–1 |
| Total probability | 100% |