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UpdatedFeb 2026

Dutching

dutch bettingdutching systemdutch bookmultiple selection betting
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Definition

Dutching is a betting strategy where you back multiple selections in the same event with calculated stake amounts so that each winning outcome returns the same profit. Named after Dutch Schultz who allegedly used the technique in 1930s horse racing, dutching allows bettors to spread risk across several outcomes they believe are overpriced while ensuring equal returns regardless of which selection wins.

Dutching

Dutching lets you back multiple runners in the same race (or selections in the same event) with stakes calculated so you profit the same amount whichever one wins. Named after Dutch Schultz, a 1930s gangster who allegedly used this technique at the racetrack, dutching is the mathematical solution to "I like three horses but can't pick between them." Instead of choosing one and hoping, you back all three with proportional stakes, guaranteeing equal profit from any of them.

Table of Contents

How Dutching Works {#how-it-works}

Dutching distributes your total stake across multiple selections with smaller stakes on favorites (lower odds) and larger stakes on longshots (higher odds).

Basic Example: Horse Racing

Budget: $100 Selections: 3 horses you believe have value

HorseOddsDutch StakePotential Return
A3.00$44.44$133.33
B4.00$33.33$133.33
C6.00$22.22$133.33
Total$100$133.33

Result: $33.33 profit whichever horse wins

Why This Works

Stakes are inversely proportional to odds:

Stakei=Total BudgetOddsi×j=1n1Oddsj\text{Stake}_i = \frac{\text{Total Budget}}{\text{Odds}_i \times \sum_{j=1}^{n} \frac{1}{\text{Odds}_j}}

Higher odds → smaller stake needed for same return

The Dutching Principle

Equal Return=Stakei×Oddsi=Stakej×Oddsj\text{Equal Return} = \text{Stake}_i \times \text{Odds}_i = \text{Stake}_j \times \text{Odds}_j

For any two selections i and j, their potential returns must be equal.

Calculating Dutch Stakes {#calculation}

Step-by-Step Method

  1. Sum the implied probabilities:
Sum=1Odds1+1Odds2+...+1Oddsn\text{Sum} = \frac{1}{\text{Odds}_1} + \frac{1}{\text{Odds}_2} + ... + \frac{1}{\text{Odds}_n}
  1. Calculate each stake:
Stakei=Budget×(1/Oddsi)Sum\text{Stake}_i = \frac{\text{Budget} \times (1/\text{Odds}_i)}{\text{Sum}}
  1. Calculate return:
Return=BudgetSum\text{Return} = \frac{\text{Budget}}{\text{Sum}}

Worked Example

Budget: $200 Selections: Odds 2.50, 3.50, 5.00

Step 1: Sum implied probabilities

Sum=12.50+13.50+15.00=0.40+0.286+0.20=0.886\text{Sum} = \frac{1}{2.50} + \frac{1}{3.50} + \frac{1}{5.00} = 0.40 + 0.286 + 0.20 = 0.886

Step 2: Calculate stakes

  • Stake A = $200 × (0.40 / 0.886) = $200 × 0.451 = $90.27
  • Stake B = $200 × (0.286 / 0.886) = $200 × 0.323 = $64.56
  • Stake C = $200 × (0.20 / 0.886) = $200 × 0.226 = $45.17

Step 3: Calculate return

\text{Return} = \frac{$200}{0.886} = $225.73

Verification:

  • $90.27 × 2.50 = $225.68 ✓
  • $64.56 × 3.50 = $225.96 ✓
  • $45.17 × 5.00 = $225.85 ✓

(Minor differences due to rounding)

Quick Reference Table

Odds% of Budget (if only 2 selections at equal odds)
2.0050%
3.0033.3%
4.0025%
5.0020%
10.0010%

Dutching Profitability {#profitability}

The Break-Even Point

Dutching is profitable only if combined implied probability < 100%:

Profitable when:1Oddsi<1\text{Profitable when:} \sum \frac{1}{\text{Odds}_i} < 1

Profit/Loss Calculation

Profit %=1(1/Oddsi)1\text{Profit \%} = \frac{1}{\sum(1/\text{Odds}_i)} - 1

Example:

  • Sum of implied probs: 0.886
  • Profit = (1/0.886) - 1 = 0.129 = 12.9% profit

Profitability Table

Sum of Implied ProbsStatusReturn on $100
0.80Highly profitable$125 (+25%)
0.90Profitable$111 (+11%)
0.95Marginally profitable$105 (+5%)
1.00Break-even$100 (0%)
1.05Loss$95 (-5%)
1.10Significant loss$91 (-9%)

Why Dutching Usually Loses

Bookmaker margins mean selections are overpriced:

Typical 8-runner race:

SelectionTrue ProbBookmaker OddsImplied Prob
Favorite30%2.8035.7%
2nd choice20%4.0025.0%
3rd choice15%5.5018.2%
Others35%various~34%
Total100%~113%

The 13% overround means dutching all selections guarantees ~13% loss.

Dutching vs Other Strategies {#vs-other}

Dutching vs Arbitrage

FactorDutchingArbitrage
Bookmakers usedOneMultiple
RiskPresent (all can lose)None (guaranteed)
Profit sourceFinding underpriced oddsOdds discrepancies
DifficultyModerateHigher (need multiple accounts)
Account riskLowHigh (books ban arbers)

Dutching vs Hedging

FactorDutchingHedging
TimingBefore eventAfter bet placed
PurposeSpread risk across selectionsLock in existing profit
Original betMultiple simultaneousSingle original
Profit distributionEqual across winnersVariable based on timing

Dutching vs Each-Way

FactorDutchingEach-Way
CoverageMultiple win betsSingle win + place
ReturnsEqual from any winnerDifferent win vs place
FlexibilityChoose any selectionsOnly one horse
When betterMultiple contendersOne standout with place safety

When to Dutch {#when-to-use}

Good Dutching Scenarios

SituationWhy Dutch Works
Multiple overpriced selectionsExploit several value opportunities
Can't decide between favoritesSpread risk, equal returns
Competitive race with no standoutCover multiple contenders
Found value across different outcomesMaximize exposure to value

Bad Dutching Scenarios

SituationWhy Not to Dutch
One clear value betSingle stake more profitable
All selections fairly pricedNo edge, guaranteed loss
Combined implied prob > 100%Mathematically losing proposition
Different confidence levelsConfidence-based staking better

The 100% Rule

Always check before dutching:

If 1Oddsi>1, DO NOT DUTCH\text{If } \sum \frac{1}{\text{Odds}_i} > 1 \text{, DO NOT DUTCH}

Advanced Dutching {#advanced}

Target Profit Dutching

Instead of using full budget, calculate stakes for desired profit:

Required Budget=Target Return×1Oddsi\text{Required Budget} = \text{Target Return} \times \sum \frac{1}{\text{Odds}_i}

Example: Want $50 profit from selections at 3.00, 4.00, 5.00

Sum = 0.333 + 0.25 + 0.20 = 0.783 Budget needed = $50 / (1 - 0.783) = $50 / 0.217 = $230

Dutching with Different Bookmakers

Combine dutching with line shopping:

SelectionBook ABook BBest Odds
Horse A3.003.203.20
Horse B4.003.804.00
Horse C5.005.505.50

Using best odds: Sum = 0.313 + 0.25 + 0.182 = 0.745 vs single book: Sum = 0.833

Much better return by shopping lines.

Partial Dutching

Don't have to cover all fancied selections equally. Adjust for confidence:

SelectionConfidenceAdjusted Stake
Horse AHigh150% of dutch stake
Horse BMedium100% of dutch stake
Horse CLower50% of dutch stake

Returns won't be equal, but reflects your analysis better.

Live Dutching

Adjust dutch positions during an event:

Pre-race: Dutch horses A, B, C During race: Horse A struggling, B and C looking good

Option: Lay horse A in-play to reduce that exposure.

Common Dutching Mistakes {#mistakes}

Mistake 1: Ignoring the Sum

Dutching selections that sum > 100% guaranteed loss. Always calculate first.

Mistake 2: Too Many Selections

Dutching 5+ selections rarely profitable:

SelectionsMinimum Avg Odds for Profit
22.10 each
33.10 each
44.10 each
55.10 each

More selections = harder to find enough value.

Mistake 3: Forgetting Opportunity Cost

Dutching $100 across 3 horses at 12% expected profit = $12 vs Single $100 bet on 20% value = $20

Sometimes concentration beats diversification.

Mistake 4: Dutching Favorites Only

Low odds have highest margin. Dutching favorites often yields negative expected value even when you're "right."

  • Dutching Calculator - Calculate optimal stakes
  • Arbitrage Calculator - Compare to arb opportunities
FAQ

Frequently Asked Questions

Dutching can be profitable if the combined implied probability of your selections is less than 100%. This means you've found multiple overpriced outcomes. If combined implied probability exceeds 100%, you're guaranteed to lose money regardless of outcome. Profitable dutching requires identifying value across multiple selections.
Stakes are inversely proportional to odds. Higher odds = smaller stake. Formula: Individual Stake = (Total Budget × Target Return) / (Odds × Sum of all 1/Odds). Use a dutching calculator for accuracy. The goal is equal profit from any winning selection.
Dutching backs multiple outcomes at one bookmaker when you believe several selections have value. Arbitrage backs opposite outcomes at different bookmakers to guarantee profit. Dutching involves risk (all selections could lose). Arbitrage is risk-free but requires odds discrepancies between bookmakers.
Use dutching when: (1) You can't decide between selections, (2) Multiple outcomes seem overpriced, (3) You want to reduce variance on races with several contenders, or (4) You're unsure which of your fancied selections will win but confident the winner is among them.
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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