Contents
A hedge bet calculator works out the opposing cash stake and conditional net profit for the outcomes you cover. It does not establish true probabilities or confirm that the displayed odds are currently available for your required stake.
A hedge reduces exposure on an existing bet, but it does not necessarily create a profit: a full hedge can lock in a loss. Cash out is different because the bookmaker settles your existing bet early at an offered amount. Arbitrage involves coordinated bets on different outcomes to exploit a price difference, rather than necessarily protecting an earlier position. See the arbitrage betting guide for that distinction.
The Full Hedge Formula
For two mutually exclusive outcomes that cover every possible result, the full hedge is your original potential return divided by the opposing odds: H = S × O / D. This equalizes modeled net profit only if both bets are accepted and their settlement rules provide complete coverage.
The variables are:
S: original cash stake.O: original decimal odds.D: opposing decimal odds.R = S × O: original potential return.H: new cash stake for the hedge.
If original outcome A wins, net profit is R − S − H. If opposing outcome B wins, net profit is H × (D − 1) − S. Setting these equal gives H = R / D. Total cash committed is S + H: both cash stakes must be subtracted from the payouts.
Consider a hypothetical $100 bet at 3.00, with opposing odds of 1.80. In American odds, those prices are +200 and −125, respectively.
| Measure | Calculation | Result |
|---|---|---|
| Potential return | 100 × 3.00 | $300.00 |
| Full hedge | 300 / 1.80 | $166.67 |
| Total stakes | 100 + 166.666… | $266.67 |
| Modeled net profit | 300 − 100 − 166.666… | $33.33 |
| ROI on total stakes | 33.333… / 266.666… × 100% | 12.50% |
The $300 potential return is not net profit. You also need $166.67 in additional cash to place the hedge.
The calculator uses unrounded intermediate values, then displays two decimal places. If you actually stake $166.67, net profit is $33.33 if A wins and $33.34 if B wins. Equal results in the model do not promise identical cash settlement to the cent. This rounding limitation applies throughout the examples below; accepted stake amounts and operator settlement rules can affect the final cents.
Full Hedge, Partial Hedge or No Hedge?
On the same ticket, you can reduce the possible loss, bring one outcome to break-even or equalize the results—but each hedge reduces the profit available if your original bet wins.
For the $100 bet at 3.00 with opposing odds of 1.80:
| Choice | New stake H | Net profit if A wins | Net profit if B wins |
|---|---|---|---|
| No hedge | $0.00 | $200.00 | −$100.00 |
| Partial hedge: 60% of full hedge | $100.00 | $100.00 | −$20.00 |
| Break-even hedge | $125.00 | $75.00 | $0.00 |
| Full hedge | $166.67 | $33.33 | $33.34 |
The last row uses the actual rounded stake. The chart below uses unrounded intermediate values for the same hypothetical $100 / 3.00 / 1.80 example. “No hedge” does not mean that this choice has the highest expected value.
To break even when the opposing outcome wins, use H = S / (D − 1). This creates a zero minimum outcome only if the original-win outcome is also nonnegative. A smaller hedge can still leave a loss.
A full hedge produces positive net profit only when D > O / (O − 1). In this example, the threshold is 1.50: opposing odds of 1.50 give zero net profit in both outcomes. If the original bet were $100 at 2.00 with opposing odds of 1.80, the full hedge would be $111.11, locking in approximately −$11.11.
Do not subtract the bookmaker’s margin a second time: the quoted odds already reflect the price. Account separately for actual commission, applicable taxes and other costs.
How to Repeat the Calculation
Open the standalone hedge bet calculator, select decimal odds and Standard hedge, then enter 100 / 3.00 / 1.80 with a hedge ratio of 100%.
Follow these steps:
- Select decimal odds.
- Open Standard hedge.
- Enter 100 as the original stake.
- Enter 3.00 as the original odds.
- Enter 1.80 as the hedge odds.
- Set the hedge ratio to 100%.
Local calculator inputs showing an original stake of 100, odds of 3.00 and 1.80, and a 100% hedge ratio
Local calculator capture with hypothetical inputs, not a real-bet test.
Read the results: hedge stake 166.67, net profit 33.33, total stakes 266.67 and ROI 12.50%.
Local calculator results showing a hedge stake of 166.67, net profit of 33.33, total stakes of 266.67 and ROI of 12.50%
Local calculation in US dollars; no operator’s odds or stake acceptance were tested.
The screenshots use USD. The formula works in any single currency, but it does not include currency conversion.
The interface label Guaranteed profit describes a conditional model result, not an independently verified guarantee. It depends on accepted bets, exhaustive outcome coverage and matching settlement rules.
The two calculator interfaces serve slightly different purposes:
| Feature | Inline calculator below | Standalone calculator |
|---|---|---|
| Outcomes | 2, 3 or 4 | Standard mode covers 2 |
| Modes | Equal profit, break-even, no hedge | Standard hedge, free bet SNR, Exchange lay, parlay/futures |
| Odds formats | Decimal and American | Decimal, American and fractional |
| Additional controls | Calculation mode selection | Hedge ratio from 0–100%, your probability estimate and a cash out offer |
The inline calculator’s Max EV label shows the cash outcomes of no hedge. The label alone does not establish maximum expected value. Use the standalone probability and cash out fields after the main calculation; changing the hedge ratio does not automatically remove every risk.
How to Compare a Hedge With Cash Out
Compare net profit and additional cash requirements—not just the quoted amount. An actual cash out offer can be better than a manual hedge.
If cash out offer C is the gross amount returned, its net profit is C − S. A full manual hedge produces net profit of R − S − H; the amount retained after subtracting the new hedge from the original return is R − H.
In our example, R = 300 and H = 166.666…. The retained amount is $133.33, of which $33.33 is net profit. A $140 cash out offer produces $40 net profit, making cash out better by $6.67. Entering 140 in the standalone calculator’s optional cash out field reports a hedge difference of −6.67.
The manual hedge also requires another $166.67, and that money may remain committed until settlement. Compare the specific offer, fees and timing rather than assuming a universal cash out discount.
Betfair’s cash out explanation describes early settlement and warns that availability and acceptance are not guaranteed. Those are operator-specific conditions, not a universal rule for every sportsbook.
Hedging a Parlay or Futures Bet
One opposing bet can cover the last unresolved parlay leg when every other condition has settled and the opposing market leaves no uncovered draw, push or void scenario.
Open the standalone calculator’s parlay/futures tab and enter:
- Potential return: 1000, including the original 50 stake.
- Hedge odds: 1.80.
- Hedge ratio: 100%.
The result is a $555.56 hedge, $605.56 total stakes and approximately $394.44 modeled net profit in both covered outcomes.
If your ticket shows $950 “to win”, add the original $50 to obtain the $1000 potential return. Do not enter 950 as the gross payout. The parlay calculator can help check the ticket’s potential return.
If several parlay legs remain unresolved, one arbitrary opposing bet cannot cover every combination of results. Futures bets also have no universal “hedge as late as possible” rule: a team can be eliminated, leaving no winning position, and available prices can worsen.
Draws, Three-Way and Four-Way Markets
Full coverage requires mutually exclusive outcomes that collectively cover the entire market. Backing A to win and B to win over 90 minutes leaves the draw uncovered: both bets lose if the match is drawn.
An opposing double-chance bet can cover the complement of the original win, but only when the period and settlement rules match. The standalone Standard hedge mode covers two outcomes; use the inline calculator for three or four.
For a three-way example, take an original $100 bet at 4.00, giving a $400 potential return. Draw odds are 3.50, and the opponent’s win odds are 2.80.
In the inline calculator, select 3-Way, Equal Profit and Decimal, then enter 100 / 4 / 3.5 / 2.8. Each additional hedge is H_i = R / D_i, and total net profit is P = R − S − sum(H_i).
| Cash commitment | Amount |
|---|---|
| Original stake | $100.00 |
| Draw hedge | $114.29 |
| Opponent-win hedge | $142.86 |
| Total rounded stakes | $357.15 |
With these rounded stakes accepted, net profit is $42.85 if A wins, $42.87 for a draw and $42.86 if B wins. The unrounded model displays approximately $42.86 for every outcome.
A four-way calculation is appropriate only when exactly four exhaustive outcomes remain. Four golf favorites do not cover a tournament if other players can still win.
The inline tool has a limitation: when the sum of the reciprocals of the additional outcomes’ odds reaches or exceeds 1, it returns zero suggested hedge stakes. That is not a complete general-purpose hedging calculation, nor proof that a loss-locking hedge is mathematically impossible. Check cash flows manually: for every possible result, add the winning payouts and subtract all cash stakes and costs. Do not omit an uncovered outcome.
Stake-Not-Returned Free Bets
Use the separate free bet SNR tab for a stake-not-returned free bet. Its face value is neither returned with the winnings nor treated as your cash cost.
Open the SNR tab and enter a face value of 50, original odds of 4.00 and opposing odds of 1.30.
Free bet winnings are F × (O − 1): $150 here, not $200. The hedge formula is therefore H = F × (O − 1) / D.
The model gives:
- Cash hedge: $115.38.
- Net cash profit: $34.62.
- Face-value retention: 69.23%.
With the rounded hedge, the opposing bet winning produces $34.61, while the free bet winning produces $34.62. You need $115.38 of real cash for the hedge, even though the free bet’s face value is not subtracted as a cash stake.
A stake-not-returned free bet is not a cash refund offer. Check whether the terms permit hedging, along with expiry, minimum odds, wagering and withdrawal conditions, and eligibility. There is no fixed conversion percentage, and higher original odds do not always provide the best available result.
Lay Bets on a Betting Exchange
A lay bet is a bet against the same selection—not automatically a back bet on the opponent. Laying A to win also covers a draw where the chosen market’s rules include that result.
Betfair explains lay bets and liability as betting against a selection and the amount you risk paying if it wins.
For one external cash back bet and one fully matched exchange lay, use:
L: lay odds.c: exchange commission as a decimal.Q = S × O / (L − c): lay stake.Q × (L − 1): lay liability.
Open Exchange lay. Enter an original stake of 100, original odds of 4, lay odds of 3 and commission of 5%. Leave SNR unchecked.
Using unrounded intermediate values, the results are a $135.59 lay stake, $271.19 liability and approximately $28.81 net profit in either outcome. The additional cash required is $271.19, not $135.59: liability determines the cash needed.
Local exchange calculation showing stake 100, odds 4 and 3, commission 5%, lay stake 135.59, liability 271.19 and net profit 28.81
The input card and result card from the local calculator; 5% commission is an example assumption, and no real bet was placed.
5% is an assumption, not a universal Betfair commission rate. Enter your own actual rate. Betfair’s commission rules apply commission to net winnings on an exchange market; multiple positions on the same market can change the result from this simplified model.
This calculation assumes one external back bet, one fully matched lay and no other exchange positions. Under Betfair’s matching rules, the unmatched portion is not yet an accepted bet. If only part of the required stake is matched at the intended price, some exposure remains.
Should You Hedge? Risk and Expected Value
The decision depends on affordable loss, available cash and your probability estimate—not just a positive calculator result. Equalizing profit reduces the range of outcomes, but it can have lower expected value than keeping the original bet.
Expected value (EV) is the average cash result under assumed probabilities, not a prediction of one match. If p is your estimate of the original outcome’s true probability, no-hedge EV is p × R − S.
In the original example, p = 60% gives a no-hedge EV of $80, compared with approximately $33.33 for a full hedge. The probability threshold at which those choices have equal EV is 44.44%. To reproduce the calculation, select Standard hedge, enter an original stake of 100, original odds of 3.00 and hedge odds of 1.80, set the hedge percentage to 100%, and enter 60% in Your win probability for the original bet. Read the no-hedge EV of $80 and the threshold of 44.44% in the results. Odds alone do not establish true probability, so no hedge is not automatically the highest-EV option.
For a partial hedge:
EV = p × (R − S − H) + (1 − p) × (H × (D − 1) − S).
The minimum cash outcome is not the average outcome. The standalone Standard hedge EV comparison is appropriate for a full hedge at 100%. The partial-hedge panel’s outcome floor is not the partial hedge’s EV.
Weigh the possible loss against what you can afford, then check additional cash requirements and fees. Decide how much upside you are willing to give up for less variation in results. There is no universal exposure threshold or mandatory recommendation.
What to Check Before Placing a Hedge
Before hedging, confirm that the actual bets cover matching conditions. A calculator cannot fix mismatched markets, an unaccepted stake or one bet being voided.
Check the following:
- Event and period: Do the bets refer to the same event and settlement period, including overtime where applicable?
- Line and coverage: Do they cover every result without a gap where both lose?
- Settlement rules: What happens with a push, void, retirement or dead heat?
- Acceptance and liquidity: Are the required odds and full stake confirmed? Is enough exchange liquidity available?
- Costs and rounding: Have you included commission, applicable taxes, currency, minimum stakes and rounding?
- Cash flows and timing: Have you checked the original stake, new hedge and payouts in every scenario? When will the funds become available?
For example, over 48.5 paired with under 41.5 leaves totals of 42–48 where both bets lose. Over 41.5 paired with under 48.5 allows both bets to win at 42–48, creating a potential middle rather than a clean two-outcome model. If one bet is voided, the other can leave directional exposure.
Do not rush because a broadcast appears current. The UK Gambling Commission’s RTS 15, updated 7 May 2024, requires warnings about possible broadcast delays for remote in-play betting within its Great Britain scope. It does not verify current odds at any particular operator. The live arbitrage guide explains further execution limits. Waiting does not automatically produce a better price either.
Only bet if you meet the applicable age requirement and betting is available to you under local rules. Check the operator’s terms rather than assuming hedging is legal everywhere. You do not need real-money bets to learn how the calculator works.
Frequently Asked Questions
Yes. Enter hypothetical stakes and odds. The calculator models cash outcomes; it does not place bets or require you to make them.
No. Net profit in these calculations already subtracts the original cash stake and the new hedge. Potential return, by contrast, includes the original stake.
The calculator uses unrounded intermediate values and displays amounts to two decimal places. Placing the rounded stake can produce a one-cent difference between outcomes. The operator’s settlement rounding also matters.
Recalculate using the stake and odds actually matched. The unmatched portion does not cover your exposure, so your original position remains only partially hedged.
Yes, provided every amount uses the same currency. The formulas are unchanged, but they do not include currency conversion costs or exchange-rate risk.









