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Each Way

E/Weach-way betwin and placeplace beteach way betting
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Definition

An each way bet is two bets in one: a win bet and a place bet on the same selection. If your selection wins, both bets pay out. If it places (finishes in a specified position, typically 2nd-4th depending on field size), you lose the win bet but collect on the place bet at reduced odds (usually 1/4 or 1/5 of win odds). Each way betting is most common in horse racing and golf.

Each Way

An each way bet gives you two chances to win: your selection can win outright or simply place in the top positions. You're betting twice—once on the win, once on the place—at different odds. It's insurance for when you like a selection but aren't confident it will win. Most popular in horse racing and golf, where fields are large and upsets common.

Table of Contents

How Each Way Works {#how-it-works}

An each way bet is two separate bets packaged together:

The Two Components

ComponentWhat It MeansOdds
Win betSelection must winFull odds
Place betSelection must finish in paying positionsFraction of win odds

Important: Your stake is doubled. A "$10 each way" costs $20 total.

Example: Horse Racing

Bet: $10 each way on "Lucky Star" at 10/1 (11.00 decimal) Place terms: 1/4 odds, places 1-3

Breakdown:

  • Win stake: $10 at 10/1
  • Place stake: $10 at 10/4 (2.5/1 or 3.50 decimal)

Outcomes:

ResultWin BetPlace BetTotal ReturnProfit
Wins (1st)$110$35$145+$125
Places (2nd/3rd)$0$35$35+$15
Unplaced (4th+)$0$0$0-$20

Why Bet Each Way?

ReasonExplanation
Reduce varianceGet paid even if selection doesn't win
Long shot protectionInsurance on unlikely winners
Field size advantageMore paying places in big fields
Value on place oddsSometimes place component is +EV alone

Each Way Terms Explained {#terms}

Standard Place Terms by Sport

Horse Racing (UK/Ireland):

Field SizePaying PlacesOdds Fraction
2-4 runnersWin onlyNo each way
5-7 runners1-21/4
8-15 runners1-31/4
16+ runners (handicap)1-41/4 or 1/5
16+ runners (non-handicap)1-31/4

Golf:

Tournament TypePaying PlacesOdds Fraction
Standard eventTop 51/4
Major championshipTop 6-81/4 or 1/5
Large fieldTop 8-101/5

Enhanced Each Way:

Some bookmakers offer enhanced terms as promotions:

  • Extra places (top 6 instead of top 4)
  • Better fractions (1/3 instead of 1/4)

Always compare terms—they directly impact value.

Understanding Odds Fractions

Win Odds1/4 Place Odds1/5 Place Odds
4/1 (5.00)1/1 (2.00)4/5 (1.80)
10/1 (11.00)5/2 (3.50)2/1 (3.00)
20/1 (21.00)5/1 (6.00)4/1 (5.00)
50/1 (51.00)25/2 (13.50)10/1 (11.00)

Calculating Each Way Returns {#calculation}

Each Way Return Formula

If selection wins:

Total Return=Stake×Win Odds+Stake×Place Odds\text{Total Return} = \text{Stake} \times \text{Win Odds} + \text{Stake} \times \text{Place Odds} Place Odds=Win Odds1Fraction+1\text{Place Odds} = \frac{\text{Win Odds} - 1}{\text{Fraction}} + 1

If selection places (but doesn't win):

Total Return=Stake×Place Odds\text{Total Return} = \text{Stake} \times \text{Place Odds}

Step-by-Step Calculation

Example: $20 each way at 12/1 (13.00), 1/4 odds, 3 places

Step 1: Calculate place odds

Place Odds=124+1=3+1=4.00\text{Place Odds} = \frac{12}{4} + 1 = 3 + 1 = 4.00

Step 2: Calculate returns for each outcome

OutcomeWin Bet ($20)Place Bet ($20)Total
1st place$260$80$340
2nd/3rd$0$80$80
4th+$0$0$0

Total stake: $40 Maximum profit: $300 (win) Place profit: $40 (2nd/3rd) Maximum loss: $40 (unplaced)

Each Way at Short Odds

Each way becomes problematic at short odds:

$10 each way at 2/1 (3.00), 1/4 odds:

  • Win odds: 3.00
  • Place odds: (2/4) + 1 = 1.50
  • Win return: $30 + $15 = $45 (profit: $25)
  • Place return: $15 (loss: $5)

At short odds, placing still loses money. Each way works best for longer shots.

Finding Each Way Value {#value}

The Value Equation

Each way bet has value when:

Win EV+Place EV>0\text{Win EV} + \text{Place EV} > 0

Calculate each component separately:

Win EV=(Pwin×Win Odds)1\text{Win EV} = (P_{win} \times \text{Win Odds}) - 1 Place EV=(Pplace×Place Odds)1\text{Place EV} = (P_{place} \times \text{Place Odds}) - 1

When Each Way Beats Win Only

ScenarioWin Only BetterEach Way Better
Strong favoriteUsuallyRarely
Mid-range (4/1-10/1)OftenSometimes
Long shot (10/1-25/1)SometimesOften
Outsider (25/1+)RarelyUsually

Place Probability Estimation

For each way value, estimate place probability:

Rough formula for horse racing:

PplacePwin×Field Size÷Paying PlacesP_{place} \approx P_{win} \times \text{Field Size} \div \text{Paying Places}

Example: Horse at 10/1 in 12-horse field, 3 places

  • Implied win prob: 1/11 = 9.1%
  • Estimated place prob: 9.1% × 12 / 3 = 36.4%
  • Place odds: 3.50 (implied: 28.6%)

Place probability (36.4%) > Implied (28.6%) = Value on place component

Each Way Value Sweet Spots

Win Odds RangeField SizePlace TermsLikely Value?
6/1-12/112-161/4, 3 placesOften
14/1-25/116+1/4, 4 placesVery often
25/1+20+1/5, 5 placesUsually
Under 4/1AnyAnyRarely

Each Way Strategy {#strategy}

Strategy 1: Big Field Hunting

Large fields = more place opportunities. Target:

  • Horse racing handicaps (20+ runners)
  • Golf majors (150+ players)
  • Mass participation events

Strategy 2: Enhanced Place Terms

Compare bookmakers for:

  • Extra places promotions
  • Better fractions (1/3 vs 1/4)
  • Non-runner money back on place bet

Enhanced terms can flip -EV to +EV.

Strategy 3: Place-Only Betting

Some situations favor place-only bets (no win component):

When to ConsiderReasoning
Very short oddsWin component has negative value
Place odds are generousPositive place EV alone
Maximum exposure limitsReduce stake requirement

Strategy 4: Each Way Doubles/Trebles

Combine selections with each way terms:

  • Both must win for win double to pay
  • Both must place for place double to pay
  • Mixed results (one wins, one places) still returns

More complex but higher upside.

Each Way Accumulators {#accumulators}

How Each Way Accas Work

Two parallel accumulators run simultaneously:

SelectionResultWin AccaPlace Acca
Horse 1WinsContinues at win oddsContinues at place odds
Horse 2PlacesFAILSContinues at place odds
Horse 3WinsFAILSContinues at place odds

Example: Each Way Treble

Selections:

  • Horse A: 8/1, places
  • Horse B: 10/1, wins
  • Horse C: 6/1, wins

Win treble: FAILS (A only placed)

Place treble (1/4 odds):

  • A: 2/1 + 1 = 3.00
  • B: 5/2 + 1 = 3.50
  • C: 3/2 + 1 = 2.50

Place treble odds: 3.00 × 3.50 × 2.50 = 26.25

$5 each way ($10 total):

  • Win treble: $0
  • Place treble: $5 × 26.25 = $131.25
  • Profit: $121.25

Each Way Acca Considerations

ProCon
Placed selections still payDouble the stake
Higher variance upsideComplexity in tracking
Good for long shotsWin acca often fails

Common Mistakes {#mistakes}

Mistake 1: Each Way on Short Prices

At odds below 3/1, the place component often shows a loss even when placing. Avoid each way under 4/1.

Mistake 2: Ignoring Place Terms

Not all 1/4 odds are equal—3 places vs 4 places is a massive difference.

Mistake 3: Forgetting Double Stake

"$10 each way" = $20 bet. Bankroll accordingly.

Mistake 4: Assuming Fixed Place Probability

Place probability isn't just a fraction of win probability—field composition matters.

  • Each Way Calculator - Calculate each way returns
  • Parlay Calculator - For each way accumulators
  • Value Bet Calculator - Find each way value
FAQ

Frequently Asked Questions

An each way bet splits your stake into two equal parts: one on your selection to win, one on it to place (finish in top positions). If it wins, both pay. If it only places, you lose the win stake but collect place returns at fractional odds. A $10 each way bet costs $20 total ($10 win + $10 place).
Terms vary by sport and field size. Horse racing: 1/4 odds for 2-4 places (8+ runners), 1/5 odds for 5 places (16+ runners handicaps). Golf: 1/4 or 1/5 odds for top 5-8 finishers. Always check place terms before betting—they significantly affect value.
Each way offers value when place odds exceed fair probability. Big-field horse races with long shots, golf majors with 150+ players, and any event where place terms are generous. Calculate implied place probability: if your selection places more often than implied, it's +EV.
Yes, each way accumulators multiply both win and place components separately. If one selection places but doesn't win, the accumulator continues at place odds. This dramatically increases complexity but also profit potential from placed selections.
Evgeniy Volkov

Evgeniy Volkov

Verified Expert
Fullstack Developer

Fullstack developer with a background in mathematics. I build the calculators and game-style tools on ToolsGambling with Pixi.js and modern web tech, and every result uses transparent probability formulas you can verify yourself.

EducationMathematics
SpecializationiGaming
StatusActive
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