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GuidesBetting Odds MathIntermediate

How to Remove the Vig from Betting Odds

Calculate no-vig probabilities from both sides of a market and avoid mistaking a sportsbook's margin for a forecasting edge.

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On This Page

  • Step 1: convert both prices
  • Step 2: calculate the overround
  • Step 3: normalize to 100%
  • Uneven-price example
  • What no-vig probability can tell you
  • What it cannot tell you
  • Keep the market snapshot intact
  • From no-vig probability to edge
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Sportsbook prices usually imply probabilities that add to more than 100%. The excess is the overround, one way to describe the book's built-in margin. Removing it gives a cleaner market baseline.

You need both sides of the same market from the same snapshot. The odds calculator performs the normalization, but the calculation is short enough to check by hand.

Step 1: convert both prices

For a market priced -110 on each side, the implied probability for either side is:

P=110110+100=0.5238P = \frac{110}{110 + 100} = 0.5238P=110+100110​=0.5238

The raw pair is therefore 52.38% and 52.38%.

Step 2: calculate the overround

Add the two raw probabilities:

0.5238+0.5238=1.04760.5238 + 0.5238 = 1.04760.5238+0.5238=1.0476

The market totals 104.76%, so the overround is 4.76 percentage points.

Step 3: normalize to 100%

Divide each raw probability by the total:

Pno-vig=PrawPhome+PawayP_{no\text{-}vig} = \frac{P_{raw}}{P_{home} + P_{away}}Pno-vig​=Phome​+Paway​Praw​​

For the -110/-110 market:

0.52381.0476=0.5000\frac{0.5238}{1.0476} = 0.50001.04760.5238​=0.5000

The normalized no-vig estimate is 50% for each side.

Uneven-price example

Suppose the favorite is -180 and the underdog is +155.

SideRaw implied probabilityNo-vig probability
Favorite -18064.29%62.11%
Underdog +15539.22%37.89%
Total103.50%100.00%

The raw favorite probability is not the clean market estimate. After normalization, the favorite's no-vig probability is about 62.11%.

What no-vig probability can tell you

No-vig probability is useful as a comparison point. It lets you:

  • compare a model estimate with a market baseline;
  • compare how different sportsbooks split the same market;
  • calculate the price needed for a proposed probability;
  • avoid counting the book's margin as part of your edge.

What it cannot tell you

Removing the vig does not reveal the true probability. The result still reflects the market's information, timing, liquidity, and pricing choices. A stale market and a current market can produce different no-vig estimates for good reasons.

Simple normalization also assumes the margin is allocated proportionally across both sides. Sportsbooks do not have to distribute their margin that way. More complex methods exist, but proportional normalization is transparent and adequate for a first comparison.

Keep the market snapshot intact

Do not combine the favorite from one time with the underdog from another and call it a two-sided market. Do not mix a moneyline with a spread. Store:

  • sportsbook;
  • market type;
  • both prices;
  • observation time;
  • game and teams.

Without those fields, the calculation may be correct while the comparison is invalid.

From no-vig probability to edge

Suppose the market's no-vig probability is 62.11% and your model estimates 65%.

Edge=65.00%−62.11%=2.89 percentage pointsEdge = 65.00\% - 62.11\% = 2.89\text{ percentage points}Edge=65.00%−62.11%=2.89 percentage points

That difference is a model claim, not proof of profit. The estimate still needs calibration on future games, and the actual wager must be evaluated at the price you can place. The expected value and Kelly guide covers that next step.

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