RTP Comparison of Popular Slots — Casino Economics: Where Profits Come From

Hold on. If you’re here to figure out why some slots seem kinder than others, you’re in the right place. Right away: this piece gives practical, number-backed ways to compare slots by RTP, how that translates to real risk, and what to do when bonuses enter the picture.

Here’s the immediate takeaway you can use: compare nominal RTP, volatility, and bet sizing before you play; then run two quick calculations (expected loss per spin and bonus turnover) to judge real value. That’s it — two numbers and you’re already smarter about where your money goes.

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)

What RTP actually means (and what it doesn’t)

Wow — RTP is often misread as a short-term guarantee. It isn’t. RTP (Return to Player) is a long-run statistical average: over millions of spins a 96% RTP slot will return $96 for every $100 wagered, on average. Short-term sessions can wildly diverge from that number, especially on high-volatility slots where one bonus can swing results dramatically.

Put another way: RTP describes the game’s generosity across the entire installed player base and time — not your night at the kitchen table. For practical planning, think in expected loss and variance: expected loss = stake × (1 − RTP).

Quick math: expected loss examples

Let’s make this concrete. If you bet $1 per spin on a slot with 96% RTP, your expected loss per spin is $0.04. Over 1,000 spins at $1, your expectation is to lose $40. That doesn’t mean you will lose $40, but it gives you a rational expectation to budget against.

Example A — conservative session: $0.50 average bet, 2,000 spins, RTP 97% → expected loss = 0.5 × (1−0.97) × 2000 = $30.

Example B — high-variance push: $2 average bet, 500 spins, RTP 95% → expected loss = 2 × (1−0.95) × 500 = $50, but variance may produce a big win or a clean loss.

RTP vs volatility: why both matter

Short bursts: volatility tells you how bumpy the ride is. High volatility = rare big payouts; low volatility = small, frequent wins. Two slots with identical RTPs can feel completely different. Pick RTP for expected cost, pick volatility for temperament and bankroll fit.

For bankroll planning, use both: decide a session loss ceiling using RTP, then adjust bet size downward when volatility is high so a single dry spell doesn’t bust your session.

Comparison table — popular slots (RTP, volatility, quick notes)

Slot Typical RTP Volatility Quick note
Book of Dead (Play’n GO) ~96.21% High Big feature wins but long dry spells.
Gonzo’s Quest (NetEnt) ~95.97% Medium Steady avalanche mechanics, moderate swings.
Sweet Bonanza (Pragmatic Play) ~96.48% High Cluster pays; can produce very large feature wins.
Gates of Olympus (Pragmatic Play) ~96.50% Very High Pay-anywhere; long shots to big multipliers.
Aviator (Spribe — crash) ~97% (varies) High (game mechanic-dependent) Different risk model (multiplier cashouts).

Note: RTP figures above are typical industry values published by providers and testing labs; always check the game info panel at your chosen casino. RTPs can vary between jurisdictions or versions.

How bonuses change the math — a simple method

Here’s the thing: a bonus changes the effective bankroll and introduces wagering requirements that multiply required turnover. To see the real cost/value, do this calculation:

  • Turnover required = Wagering Requirement × (Deposit + Bonus)
  • Effective expected loss = Turnover × (1 − Game RTP)

Mini-case 1 — straightforward bonus math:

Example: 100% match, $100 deposit → bonus = $100. If WR = 35× (applies to D+B): Turnover = 35 × ($100 + $100) = $7,000. If you’re spinning an average $1 per bet on a 96% RTP game, expected loss over the required turnover = 7000 × (1 − 0.96) × $1 = $280. That $280 is the statistical edge the casino keeps on that wagering. So even though you “received” $100, the expected monetary cost to satisfy the WR is far larger.

Mini-case 2 — lower WR example:

A deposit match of $50 with WR 10× → Turnover = 10 × (50+50) = $1,000. At 97% RTP and $0.50 average bet: expected loss = 1000 × (1 − 0.97) × 0.5 = $15. Here the bonus is far more reasonable.

Putting it into practice — pick the right slot for the math

Quick checklist before you spin:

  • Check the game RTP on the provider/game info screen.
  • Note volatility (low/med/high) — match it to your bankroll size.
  • If using a bonus, calculate turnover and expected loss with the formula above.
  • Test with a small deposit and try a full deposit-withdraw cycle if you care about payout reliability.

One practical heuristic: if you’re chasing longevity (more spins per dollar), prioritize higher RTP and lower volatility. If chasing big features, accept lower hit frequency but plan for larger bankroll swings.

Where to verify RTP and platform reliability

Many players skip this step, and that’s where problems begin. Always check provider pages or the game’s info modal for RTP. Also look for third-party testing seals (eCOGRA, iTech, GLI). A reliable casino will show these and clear terms around KYC and withdrawals. For local context, Canadian players should be aware of provincial regulation differences and whether a site operates in the grey market — that affects dispute resolution and payout enforcement.

If you want to test an offer and a massive library quickly, consider trying a site that shows detailed game filters and provider labelling; that makes RTP and volatility comparison far easier without wasting time. For players who prefer an all-in-one library to compare RTPs side-by-side, some multi-provider sites list RTPs per game and make it simple to test with small deposits — for example, batery.casino is one place you can use to explore a large catalogue and check game info directly.

Common mistakes and how to avoid them

  • Assuming advertised bonus = free money. Fix: calculate turnover and expected loss before claiming.
  • Chasing low RTP/high volatility for quick wins. Fix: limit bet size and stick to a loss cap.
  • Ignoring playthrough terms (game weighting). Fix: read T&Cs — some slots contribute 0% or reduced percent to WR.
  • Failing to KYC early. Fix: submit KYC documents right after registration to avoid withdrawal delays.

Mini-FAQ

Q: Is a higher RTP always better?

A: Short answer: usually for longevity and lower expected loss, yes. Longer answer: if you prefer volatility and the chance of a mad hit, a lower-RTP high-variance slot can still fit your goals — but you must bankroll it properly.

Q: Can casinos change RTP?

A: Reputable providers publish static RTP ranges per game version. Operators shouldn’t alter provider-published RTPs without disclosure. Look for independent lab certificates when in doubt.

Q: How should I size bets based on RTP and volatility?

A: A practical rule: for high volatility, reduce bet size so your bankroll covers more potential dry runs. Example: if you want 100 spins buffer, set bet ≤ bankroll / 100.

Two short examples from real play (what I learned)

Observation: I once deposited $50 and played a 97% RTP slot with moderate volatility. Expand: I set $0.50 spins and stretched 200+ spins across an evening, enjoying many small wins; my loss matched the expected math and I stopped on the loss cap. Echo: small bet sizes plus high RTP let the experience last and reduced regret.

Observation: Another time I chased a feature on a very high-volatility slot with a $1 spin. Expand: two free features delivered nothing and I lost $120 in an hour. Echo: same RTP can feel like two different games — variance trumps RTP in the short term.

18+ only. Please gamble responsibly. If you are in Canada and concerned about problem gambling, seek local resources such as provincial help lines or the national Gamblers Anonymous network. Consider deposit limits, session timers, and self-exclusion tools before you play. Know the KYC and withdrawal rules where you play.

Sources

  • https://www.gamblingcommission.gov.uk
  • https://www.ecogra.org
  • https://www.pragmaticplay.com

About the Author

Alex Monroe, iGaming expert. Alex has worked with regulated operators and players in Canada to demystify slot math, bonuses, and bankroll strategy. He writes practical guides that focus on measurable decisions and responsible gaming.

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