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What is implied probability in sports betting?

Odds & Math
0 diagrams•4 min read•Updated Oct 29, 2026
Short answer
Implied probability is the win percentage that any set of odds represents.Favorites: divide the line by the line plus 100. Underdogs: divide 100 by the line plus 100.Both sides of a market always add up to more than 100%. That gap is the vig.The difference between your probability estimate and the book's is where edges come from.

Every odds number on a sportsbook board is a probability claim. -110 is not just a payout formula. It is the book saying there is roughly a 52% chance that side wins. Implied probability is the word for that percentage. Once you can convert any odds to a percentage, you can compare what the book thinks to what you think.

How to convert odds to a percentage

There are two formulas. One for favorites, one for underdogs.

Favorites (negative odds): |odds| / (|odds| + 100)
Example: -150 gives you 150 / (150 + 100) = 150 / 250 = 0.60, or 60%.
Underdogs (positive odds): 100 / (odds + 100)
Example: +130 gives you 100 / (130 + 100) = 100 / 230 = 0.435, or 43.5%.

You do not need to memorize both formulas by heart. The standard line for most spread bets is -110 on both sides. That works out to 110 / 210, which is 52.4%. Any time you see -110, the book is pricing that outcome at just over half.

OddsCalculationImplied Probability
-110110 / 21052.4%
-120120 / 22054.5%
-150150 / 25060.0%
-200200 / 30066.7%
+100100 / 20050.0%
+110100 / 21047.6%
+130100 / 23043.5%
+200100 / 30033.3%

A worked example

Say the Celtics are -140 on the moneyline against the Knicks at +120. Here is what each set of odds is actually saying:

SideOddsCalculationImplied Probability
Celtics-140140 / 24058.3%
Knicks+120100 / 22045.5%

Add the two percentages: 58.3% plus 45.5% equals 103.8%. That is more than 100%. In a fair world, both outcomes together should equal exactly 100%. They don't because the book builds in a margin on both sides. That extra 3.8% is the vig.

Why both sides always add up to more than 100%

The standard spread market at -110 on both sides gives you 52.4% plus 52.4%, which is 104.8%. No matter which side wins, the book collects a little more than it pays out over time. That built-in gap is the sportsbook's margin.

Stripping out the vig gives you the no-vig probability, which is the market's true estimate of each outcome. For the Celtics at -140 in that example, the no-vig probability is roughly 56%. That is what the market actually thinks, without the house cut layered on top.

Quick check
Add the implied probabilities for both sides of any bet. If they add up to more than 100%, the difference is the vig. A -110 / -110 market carries about 4.8% vig. A -120 / +100 market carries about 4.5%.

Why this matters when you bet

Say you think the Celtics have a 65% chance of winning that game. The book says 58.3%. Your estimate is higher. That gap, if it's real, is an edge. You are paying a fair price for something you think is underpriced.

Now flip it. You like the Knicks, and the book prices them at 45.5%. If you honestly think they win only 40% of the time, you are betting into a bad number. The book's implied probability is higher than yours. That is a minus-EV bet.

This is the whole mechanic behind plus-EV betting. You are not comparing teams. You are comparing probabilities. A bet is good when your estimate is higher than the book's implied probability, not just when you think the team will win.

1Find the odds for the side you want to bet.
2Convert to implied probability using the formulas above.
3Form your own honest estimate of the true probability.
4If your estimate is higher than the book's implied probability, the bet has a positive edge. If it is lower, the price is wrong for you.

The short version

Implied probability is what the odds mean in percentage form. Favorites use the line divided by the line plus 100. Underdogs use 100 divided by the line plus 100. Every market adds up to more than 100% because the book builds a margin into both sides. That margin is the vig. The question worth asking on every bet is whether your own probability estimate is higher or lower than the one the book is showing you.

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