No-vig fair odds calculator

Remove the vig from a market.

Convert sportsbook prices into fair probabilities by removing the built-in margin. Start with two-way markets, then switch to three-way markets when a draw or third outcome matters.

Free calculator

No-vig fair odds calculator

Enter the sportsbook prices for every outcome in a market. The tool removes the overround and returns normalized fair probabilities and no-vig odds.

Market type
Market hold4.76%
Total implied104.76%
Fair total100%
Outcomes2
OutcomeBook oddsImpliedFair probabilityNo-vig odds
Outcome A-11052.38%50%+1002.000 decimal
Outcome B-11052.38%50%+1002.000 decimal
fair probability = outcome implied probability / total implied probability
How it works

No-vig odds strip out the bookmaker margin.

Sportsbooks usually price a market so the implied probabilities add up to more than 100%. That extra percentage is the overround, often called vig or juice. A no-vig calculation normalizes every outcome back to a 100% market.

Convert odds first

American odds are converted into implied probability before any margin is removed.

Normalize the market

Each outcome's implied probability is divided by the total implied probability for all outcomes.

Compare fair prices

The normalized probabilities are converted back into no-vig American and decimal odds.

Formulas

  • Implied probability: `1 / decimal odds`.
  • Total implied probability: sum of all outcome probabilities.
  • Market hold: `total implied probability - 100%`.
  • Fair probability: `outcome implied probability / total implied probability`.
  • Fair decimal odds: `1 / fair probability`.

Use it with context

No-vig odds are estimates, not predictions. They show the market's consensus after removing margin, but they do not account for news, limits, stale lines, promotions, or sportsbook-specific rules. Always check final terms before wagering.

Need payout math too?

Use the betting odds calculator to convert a stake and price into estimated profit, total return, decimal odds, and implied probability.