Skip to content
+EV Guides
5 min read

What Is Vig in Sports Betting? Juice and Margin Explained

Vig is the sportsbook's built-in pricing margin. Learn how to calculate it, remove it from odds, and distinguish overround from theoretical hold.

SB

November 6, 2026

What Is Vig in Sports Betting? Juice and Margin Explained

Vig, short for vigorish, is the sportsbook's built-in pricing margin, also called juice. It's usually reflected in reduced payouts rather than charged as a separate fee.

If you're asking “what is vig in sports betting,” the key is to look at the whole market, not just one price. A single line tells you the payout and break-even probability, but you need every possible outcome to measure the market's overround.

What is vig in sports betting actually charging you?

Imagine a hypothetical event with two equally likely outcomes and no possibility of a tie. Fair odds would be +100 on each side: risk $100 to win $100 in profit.

Now suppose the sportsbook offers -110 on both sides. A winning $100 bet earns less:

  1. Profit = $100 × (100 ÷ 110) = $90.91, rounded.
  2. Total return = $100 stake + $90.91 profit = $190.91.

That reduced payout creates the sportsbook margin. There isn't usually another vig deduction after the bet settles, because the price already contains it.

“Juice in betting” can also describe how expensive an individual line is. Bettors might call -120 more heavily juiced than -110, but neither price alone reveals the entire market's margin.

How do you calculate vig from betting odds?

The usual starting point is overround, the amount by which all implied probabilities exceed 100%. Implied probability means the probability represented by an odds quote.

For American odds:

  • Negative odds: implied probability = absolute odds ÷ (absolute odds + 100).
  • Positive odds: implied probability = 100 ÷ (odds + 100).

Multiply the result by 100 to express it as a percentage. Then calculate:

Overround = sum of all implied probabilities − 100%.

Say a hypothetical two-outcome market lists both sides at -110:

  1. Each side implies 110 ÷ (110 + 100) × 100% = 52.38095%, rounded.
  2. Add both sides: 52.38095% + 52.38095% = 104.76190%.
  3. Subtract 100%: overround = approximately 4.76%.

Here's how different hypothetical symmetric markets compare:

Prices on both sidesCombined implied probabilityOverround
+100 / +100100.00%0.00%
-105 / -105102.44%2.44%
-110 / -110104.76%4.76%

Include all mutually exclusive outcomes that together cover the market. A three-way market needs all three prices, including the draw, not just the two teams.

Is overround the same as sportsbook hold?

Not exactly. Overround measures how far the implied probabilities exceed 100%. A normalized theoretical margin expresses that excess as a share of the total implied probability:

Theoretical margin = overround ÷ (1 + overround), using decimals.

For -110 on both sides:

  1. Overround = approximately 0.047619.
  2. Theoretical margin = 0.047619 ÷ 1.047619.
  3. Result = approximately 4.55%.

You can see that with matched stakes. Say two bettors each wager $110 on opposite sides, with no push possible. The sportsbook collects $220 and pays the winner $210, including the returned stake. It retains $10: $10 ÷ $220 × 100% = approximately 4.55%.

Actual hold is money retained divided by stakes accepted. It can differ because wagers aren't necessarily balanced and results vary. It isn't the same as profit after operating expenses.

How do you remove the vig to find fair odds?

A simple method is proportional normalization: divide each outcome's implied probability by the market's combined implied probability.

No-vig probability = outcome's implied probability ÷ total implied probability.

For the symmetric -110 market, each side becomes 52.38095 ÷ 104.76190 = 0.50, or 50%. That corresponds to +100 fair odds.

For an asymmetric hypothetical example, say one side is -150 and the other is +100:

  1. The -150 side implies 150 ÷ 250 = 0.60, or 60%.
  2. The +100 side implies 100 ÷ 200 = 0.50, or 50%.
  3. Combined implied probability = 110%.
  4. Normalize: 60 ÷ 110 ≈ 0.5455, or 54.55%, and 50 ÷ 110 ≈ 0.4545, or 45.45%.

These are market-derived estimates, not proven true probabilities. Proportional normalization assumes the margin is distributed proportionally across outcomes. Other methods of removing vig make different assumptions, so their estimates can differ.

Does lower juice make a bet good value?

Lower juice improves the payout for the same selection and settlement terms. It doesn't automatically make the bet positive expected value, meaning a positive average return under your estimated probabilities.

Suppose a hypothetical outcome has a genuine 50% chance of winning, with no push:

  • At -110, a $100 bet wins approximately $90.91 or loses $100.
  • Expected profit = (0.50 × $90.91) − (0.50 × $100).
  • Result = approximately −$4.55 per $100 wagered.

Lowering the price to -105 reduces that disadvantage, but a 50% chance still isn't enough to make the bet profitable in expectation.

Use our +EV calculator to compare your probability estimate with the offered price. The output is only as reliable as the probability estimate you enter.

What mistakes should you watch out for?

  • Treating -110 as 10% vig. The odds describe the stake-to-profit relationship, not the market's overround.
  • Using incomplete or mismatched markets. Compare prices for the same line, outcomes and settlement terms, quoted at roughly the same time.
  • Ignoring pushes and refunds. The basic examples above assume decisive outcomes. If a stake can be returned, account for that separately in an expected-value calculation.
  • Calling no-vig probabilities the truth. Removing a margin doesn't remove pricing errors or uncertainty.
  • Assuming every market has identical juice. Calculate rather than carrying one margin assumption across bet types.

How should you use vig when choosing bets?

Compare the exact price first, then assess whether your probability estimate justifies it. A strong opinion about the winner isn't enough if the payout is too small.

If you're checking today's picks, compare the quoted price with the one available to you. Different odds can change the value of the same selection. When reviewing our public track record, look beyond the most recent result and pay attention to the odds attached to each pick.

Follow the gambling age requirements and rules where you live. Bet only what you can afford to lose.

Frequently asked questions

Is vig the same as juice in betting?

Yes, both commonly describe the sportsbook's built-in pricing margin. “Juice” can also refer to how expensive a particular price is, while measuring the whole market's margin requires every outcome's odds.

What is the vig on -110 odds?

One -110 price isn't enough to calculate the market's vig. If both sides of a two-outcome market are -110, the overround is approximately 4.76%, while the normalized theoretical margin is approximately 4.55%.

Do you pay vig only when you lose?

No, vig is generally embedded in the odds rather than collected as a separate losing-bet fee. Its effect is visible in the reduced payout on a winning bet compared with fair odds.

Can you calculate vig for a three-way moneyline?

Yes. Convert the home, away and draw prices into implied probabilities, add them, then subtract 100% to find the overround. Leaving out the draw produces an incomplete calculation.

SB

SlipBets Team

SlipBets publishes betting strategy guides with worked examples, plus game previews and recaps, alongside its picks and their public results record.

Picks With a Public Record

Every Pick, Graded in Public

Follow SlipBets picks with odds and stakes, see how every one was graded, and track your own bets in units.