ABC Tools

Each-Way Bets, Explained

After reading this you will be able to work out what an each-way bet returns in every case: when your selection wins, when it only places, and when it does neither.

What an each-way bet actually is

An each-way bet is two bets stapled together. One half backs your selection to win. The other half backs it to place, meaning to finish in one of the top few positions the bookmaker pays out on. You pay one stake for each half, so a "10 each-way" bet costs 20 in total.

The win part pays at the full odds. The place part pays at a fraction of those odds, usually a quarter or a fifth, over a shorter set of finishing positions. That fraction and the number of paid places are the place terms.

Here is the hook. You back a horse at decimal odds of 9.00, 10 each-way, with place terms of a quarter the odds. If the horse wins, both parts pay and you collect 110 for a 20 outlay. If it only places, the win part is lost but the place part pays, and you collect 30 for that same 20, a profit of 10. If it finishes out of the places, you lose the whole 20. Three outcomes, three very different results.

When to use it, and when not to

Each-way betting earns its keep when a selection has a real chance of running well without being the likeliest winner. Think of a horse priced around 9.00 to 15.00 in a large field. The win is a long shot, but a top-three or top-four finish is plausible, and the place part softens the risk.

It works against you at short prices. Below decimal odds of 5.00 with quarter-odds terms, the place part often returns less than the stake you put on it, so a placed result still loses money. More on that trap later.

The place part is not free insurance. You pay a full second stake for it. If the place return is smaller than that stake, a placed finish still leaves you out of pocket. Always check the place return against the stake before you bet.

The formula and the intuition

Write your stake per part as s, the win decimal odds as o, and the place fraction as f (so f = 1/4 or f = 1/5). The place decimal odds are built from the win odds like this.

o_{\text{place}} = 1 + f \cdot (o - 1)

The o - 1 is the net profit multiple at full odds. You take a fraction f of that profit, then add back the 1 that represents your returned stake. Decimal odds always include the stake, which is why the 1 reappears.

Now the three outcomes. Each uses stake s on the relevant part.

R_{\text{win}} = s \cdot o + s \cdot o_{\text{place}}

When the selection wins, both parts pay. R_{\text{win}} is the total return, gross of your 2s outlay.

R_{\text{place}} = s \cdot o_{\text{place}}

When the selection places but does not win, only the place part pays. The win stake s is lost. Your profit here is R_{\text{place}} - 2s, which can be positive or negative.

R_{\text{unplaced}} = 0

When the selection finishes outside the paid places, both parts lose and you forfeit the full 2s.

A worked example with the demo numbers

10 each-way at 9.00, quarter-odds terms

These are the calculator's demo values: stake = 10, odds = 9.00, terms = 4 (a quarter of the odds).

  1. Total outlay is two parts: 2 \times 10 = 20.
  2. Place odds: o_{\text{place}} = 1 + \tfrac{1}{4}(9.00 - 1) = 1 + 2 = 3.00.
  3. If it wins: R_{\text{win}} = 10 \times 9.00 + 10 \times 3.00 = 90 + 30 = 120. Profit is 120 - 20 = 100.
  4. If it places only: R_{\text{place}} = 10 \times 3.00 = 30. Profit is 30 - 20 = 10.
  5. If it is unplaced: return is 0. Loss is the full 20.

So the same 20 stake can turn into 120, 30, or 0. Note the placed case: you still profit 10, because the place odds of 3.00 comfortably beat your 2s = 20 outlay when expressed as a 30 return.

Total return and profit for each of the three outcomes. The placed case returns 30 on a 20 outlay, a modest 10 profit.

The short-price trap

The place part only helps if o_{\text{place}} \gt 2, because you have 2s at risk and only s on the place part. Solve for the win odds where the place part exactly breaks even on the whole bet.

o_{\text{place}} = 2 \implies 1 + f(o - 1) = 2 \implies o = 1 + \tfrac{1}{f}

With quarter-odds (f = 1/4), that break-even win price is o = 1 + 4 = 5.00. With fifth-odds (f = 1/5), it is o = 1 + 5 = 6.00.

Below those prices a placed result loses money. Take a horse at 4.00 with quarter-odds terms. The place odds are 1 + \tfrac{1}{4}(3) = 1.75. A 10 each-way bet places for a return of 17.50 against a 20 outlay, a loss of 2.50 despite the horse running well.

Profit on a placed-only result as win odds rise, with quarter-odds terms. The vertical marker at 5.00 is where the place part breaks even. Below it, placing still loses money.

With a 10 stake per part and quarter-odds terms, the win outcome returns 10 \times o + 10 \times (1 + 0.25(o-1)), the placed-only outcome returns 10 \times (1 + 0.25(o-1)), and the unplaced outcome returns 0. At odds of 9.00 those are 120, 30 and 0.

Reading and interpreting your results

The calculator gives you three returns. Read them against your 2s outlay, never against the single-part stake.

Win return
Total collected if your selection wins. Both parts pay. Subtract 2s for profit.
Place return
Total collected if the selection places but does not win. Only the place part pays. Compare it to 2s to see if placing is a profit or a loss.
Unplaced return
Always 0. You lose both parts.

A useful check: the win return always equals the place return plus s \cdot o. In the demo, 30 + 90 = 120. If your numbers do not line up that way, you have mixed up a fraction somewhere.

Common mistakes

The four errors below account for most confused each-way bets.

  • Halving the stake. An each-way bet at "10 each-way" stakes 10 on each part, so it costs 20. It is not a 10 bet split in two.
  • Applying the fraction to the decimal odds directly. The fraction applies to the profit, not the whole price. A quarter of 9.00 is not 2.25. The place odds are 1 + \tfrac{1}{4}(9.00-1) = 3.00.
  • Ignoring the place count. Terms describe both a fraction and a number of paid places. A horse can win the place part in a big field but lose it in a small one at the same fractional odds. The calculator handles the money, but you must confirm the finishing position qualifies.
  • Backing short prices each-way. Below 5.00 at quarter-odds, a placed result loses money, as shown above.

Related tools

Each-way math connects to several other calculations on this site.

If your odds arrive in fractional or American form, convert them first with the Odds Converter. To judge whether the whole bet is worth making, estimate its expected value using your own win and place probabilities. If you want to know the bookmaker's built-in margin on the win market, run the prices through the Vig Remover. For combining several selections into an accumulator, see the Parlay Calculator. If you already hold a live each-way bet and want to secure a profit, the Hedging Calculator shows the lay stake, and to spread a single stake across rivals for equal profit use Dutching. When two books disagree enough to guarantee a return, the Arbitrage Calculator splits the stakes.

Frequently asked questions

How much does a 10 each-way bet cost?

20. You stake 10 on the win part and 10 on the place part. The each-way label means "this amount on each of the two parts", so the total outlay is always twice the stake per part.

What does 1/4 the odds mean for placing?

The place part pays a quarter of the win profit. At decimal odds of 9.00 the profit multiple is 8, a quarter of that is 2, and adding the returned stake gives place odds of 3.00. So 10 on the place part returns 30 when the selection places.

Can an each-way bet lose money even when the horse places?

Yes. If the place return is below your 2s outlay, you lose. With quarter-odds terms this happens at any win price below 5.00. At 4.00 the place odds are 1.75, so a 10 each-way places for 17.50 against a 20 outlay, a 2.50 loss.

Do I need to know how many places pay?

For the finishing result, yes. The calculator computes the returns given that the selection wins or places, but you must confirm from the market whether the finishing position counts as a place. That depends on field size and event rules, not on the odds.

Which is better, 1/4 or 1/5 terms?

Quarter-odds pays more on the place part than fifth-odds at the same win price. At 9.00, quarter-odds place at 3.00 while fifth-odds place at 1 + \tfrac{1}{5}(8) = 2.60. All else equal, prefer quarter-odds, but bookmakers often offer more paid places under fifth-odds terms, so compare the whole offer.

Try it yourself in the tool

Related tools

Expected Value Calculator

EV, edge and break-even probability for a single bet.

Odds Converter

Decimal, American, fractional, HK, Malay, Indonesian and implied probability.

Parlay Calculator

Combined odds, payout and true probability of accumulators.

Arbitrage Calculator

Stake split for a guaranteed profit across bookmakers.

Hedging Calculator

Lock in profit on an open bet, or convert a free bet.

Vig Remover

Overround, bookmaker margin and fair odds of a market.