House Edge, Fully Explained: How Every Casino Actually Profits
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Written by James Thornton
Contributor at UK Casino Wizard focusing on probability, game mechanics, and decision-making.
Defining the House Edge
The house edge is simply the gap between the true odds of a bet and what the casino actually pays out on it. There's nothing sneaky about it — it's baked openly into every payout table, sitting there for anyone willing to check the sums.
Picture it this way: if a casino paid perfectly fair odds on everything, it would break exactly even over time. No margin means no business. The house edge is the modest slice they keep from each bet to cover rent, staff, the free drinks, and — naturally — their own profit.
How the Mechanism Actually Works
Every game is built so its payouts fall just shy of the true probability. That shortfall is the edge.
A quick illustration: suppose a casino offers a coin-flip game. Fair odds would pay 1:1. Instead they offer 0.95:1. On average, every £1 you bet returns £0.975. The house pockets 2.5% of your action. That's the house edge in its most stripped-down form.
House Edge Across the Casino Floor
| Game | Typical House Edge |
|---|---|
| Blackjack (basic strategy) | 0.5% |
| Craps (Pass/Don't Pass) | 1.36–1.41% |
| Baccarat (Banker) | 1.06% |
| European Roulette | 2.70% |
| American Roulette | 5.26% |
| Slots | 2–15% (varies widely) |
| Keno | 20–40% |
Quite a spread, isn't it. Playing blackjack with basic strategy costs roughly 80 times less per bet than a poor keno game. Which game you choose matters far more than most people ever stop to consider.
House Edge vs. Hold — Not the Same Thing
These two get muddled constantly:
- House edge: the theoretical disadvantage baked into a single bet
- Hold: the share of a player's total buy-in that the casino ends up keeping by the night's end
Hold tends to run higher because players routinely re-bet their winnings. Buy in for £200, put it all on roulette, win, and then bet those winnings again, and you've now exposed £400 to the house edge — not £200. Your original £200 buy-in ends up facing a bigger effective hold than the edge on any individual spin would suggest.
What Three Hours of Play Actually Costs
Consider three players, each spending a Tuesday evening at £10 average bets:
Player A — Blackjack (60 hands/hour, 0.5% edge):
- Total action: 180 × £10 = £1,800
- Expected loss: £1,800 × 0.005 = £9
- Roughly the price of two pints
Player B — European Roulette (30 spins/hour, 2.7% edge):
- Total action: 90 × £10 = £900
- Expected loss: £900 × 0.027 = £24.30
Player C — Slots (600 spins/hour at £1.50 a spin, 5% edge):
- Total action: 1,800 × £1.50 = £2,700
- Expected loss: £2,700 × 0.05 = £135
Notice the slot player's expected loss is roughly 15 times the blackjack player's, despite the individual stake being smaller. Speed of play is doing the heavy lifting here — more bets per hour means more exposure to the edge, full stop. See expected value for the underlying calculation.
Time Is an Amplifier
Worth repeating, because it catches people off guard: house edge applies per bet, but time multiplies its effect.
- 100 bets × £10 × 2% edge = £20 expected loss
- 500 bets × £10 × 2% edge = £100 expected loss
A slot running at 500-plus spins an hour is a fundamentally different financial exercise to a blackjack table ticking along at 60 hands an hour — even setting aside that the slot's edge is usually higher anyway.
Why Winners Still Exist
"But I won last month!" Absolutely — and that fits the maths perfectly well. Short-term variance means individual outcomes scatter widely around the expected figure. Winning sessions happen constantly. What the house edge guarantees is that across every player and every session combined, the casino ends up ahead.
Your £500 Saturday win doesn't undermine the model — it's already absorbed by someone else's losses, or by your own results over a longer stretch of play. The Law of Large Numbers spells out exactly how that convergence happens.
The house edge isn't out to get you personally — it's the price of the entertainment on offer. Once you know the price, you can decide whether it's worth paying, which games offer the best value for your money, and what a sensible expectation actually looks like.
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