Clean Sheet Probability
Calculate clean sheet, BTTS, and 0-0 draw probabilities using the Poisson-xG model. See fair odds for all outcomes.
Probability Split
How Clean Sheet Probability Works
Clean sheet probability is derived directly from the Poisson distribution. The probability of a team conceding exactly 0 goals given their expected goals against (xG) is:
P(CS) = e^(-xG) Home Clean Sheet = e^(-homeXG) Away Clean Sheet = e^(-awayXG) BTTS = (1 - e^(-homeXG)) x (1 - e^(-awayXG)) 0-0 = e^(-homeXG) x e^(-awayXG) = e^(-(homeXG + awayXG)) Example: homeXG = 1.5, awayXG = 1.2 Home CS: e^(-1.5) = 22.3% Fair Odds: 4.48 Away CS: e^(-1.2) = 30.1% Fair Odds: 3.32 BTTS: (1 - 0.223) x (1 - 0.301) = 54.3% 0-0: 0.223 x 0.301 = 6.7% Fair Odds: 14.9
The clean sheet formula highlights how quickly defensive probability drops as xG increases. A team facing 2.0 xG has only a 13.5% chance of keeping a clean sheet. This exponential relationship makes clean sheet markets particularly sensitive to xG estimates.
Strategy tip: Bookmakers often undervalue clean sheet odds for strong defensive teams. If your xG model shows a team facing significantly less xG than the market implies, the clean sheet market may offer positive EV.