Line Shopping Value
Two books, one selection, different numbers. This is what taking the worse one costs — once, and over a season.
Needed for the expected-value figures — the better price only pays when the bet wins.
Worth shopping
$4.33
Extra profit from the better price, on the occasions this bet wins. The losing outcome is identical at both books — same stake, same loss — so the entire difference lives in the payout.
- Better price
- 1.952 decimal
- Relative improvement
- 2.27%
- Break-even difference
- 1.16%
- Profit at better price
- $95.24
- Profit at worse price
- $90.91
- Expected value per bet
- —
- Over a year
- —
Always the higher decimal, whatever the American odds look like.
How much longer the better price is.
How many fewer percentage points of win rate the better price needs.
Enter a win probability. Without one, only the deterministic payout difference is shown.
Without a win probability there is no honest annual figure to quote: the better price only pays on the bets that win, so the expected value depends on how often that is. The payout difference above is deterministic and stands on its own.
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How it works
Line shopping is taking the best available price on a bet you were going to make anyway. It requires no handicapping, no model and no opinion — just a second account and the discipline to check. It is the only edge in betting available to everyone, and the most commonly skipped.
The arithmetic is almost trivially simple, which is part of why it gets ignored. With the same stake at both books, the losing outcome is identical: you lose the stake either way. The entire difference lives in the winning payout, and it is stake times the gap between the two decimals.
One bet at a time it looks like nothing. Four dollars and change on a hundred-dollar wager does not feel like a decision worth making. But the figure that matters is the annual one, and it compounds in the most literal sense: five hundred bets a year at $100, taking −105 instead of −110, is roughly two thousand dollars — for opening a second app.
The break-even difference is the better way to see it. Going from −110 to −105 drops the win rate you need from 52.4% to 51.2%. That 1.2 points is comparable to a real handicapping edge, and considerably easier to obtain than one. Most bettors would do better spending an hour opening accounts than an hour on research.
The annual expected value needs a win probability, and the calculator will not invent one. The better price only pays on the bets that win, so how often that happens determines the answer. Without a probability, the deterministic payout difference is what stands.
The formula
payout difference = stake × (D_best − D_worse) break-even difference = 1/D_worse − 1/D_best (percentage points) expected value per bet = p × stake × (D_best − D_worse) annual value = N × p × stake × (D_best − D_worse) the better price is ALWAYS the higher decimal — American odds do not sort across the +/− boundary.
Equal stakes mean the losing branch cancels, so no probability is needed for the payout difference — only for the expected value.
A worked example
−110 at one book, −105 at another. In decimal, 1.909 and 1.952.
On $100 the better price pays $95.24 against $90.91 — an extra $4.33 when the bet wins. The break-even rate drops from 52.38% to 51.22%, a gain of 1.16 percentage points.
At a 52% win rate over 500 bets a year, the expected value of that habit is 500 × 0.52 × $4.33 = $1,126. For a bettor whose edge is thin — which is nearly all of them — that is the difference between a losing season and a winning one.
Common questions
- How much is line shopping worth?
- Typically one to two percentage points of ROI for someone who does it consistently. That is comparable to a genuine handicapping edge and vastly easier to obtain, which makes it the highest-return habit available to a recreational bettor.
- How many sportsbooks do I need?
- Three gets you most of the benefit; five or six captures nearly all of it. The gain from each additional book falls off quickly, and the practical limit is usually how many accounts you can keep funded rather than the maths.
- Why do I need a win probability for the annual figure?
- Because the better price only pays on the bets that win. The payout difference is certain; how much of it you collect depends on your hit rate. Without a probability the calculator shows the deterministic difference and stops there.
- Which price is better in American odds?
- Convert to decimal and take the higher one. American odds do not sort across the +/− boundary — −105 beats −110, +105 beats −105, and reading them at a glance is exactly how people take the worse number.
- Does shopping get my accounts limited?
- Not by itself. Taking the best price is normal behaviour that recreational bettors also exhibit. What gets accounts limited is only ever betting into prices that are about to move — the arbitrage pattern — not shopping as such.
The guide behind this calculator
- Line Shopping: The Edge That Requires No HandicappingTaking the best available price on bets you were making anyway is the only free edge in betting. Here is what it is worth.8 min read
- Closing Line Value: The Only Fast Feedback in BettingResults take thousands of bets to mean anything. Beating the closing price tells you something after a few dozen.9 min read
Related calculators
- Odds ComparisonThe same selection across up to ten books, with the best price flagged.
- Closing Line Value CalculatorWhether you beat the closing price, and by how much.
- Expected Value (EV) CalculatorWhat a bet is worth on average, given a price and your own probability.
- Betting ROI CalculatorReturn on everything you put through, not just the bets that won.
For informational and analytical purposes only. These tools do not predict outcomes and do not recommend wagers.