Quantum Roulette Overview — Microgaming Platform: 30 Years of Innovation

Hold on. If you’ve heard “quantum” tossed around in roulette lobbies and wondered what it means for your bankroll, this piece gives you the practical bits first: how the mechanic changes math, what a typical house edge looks like, and three clear play adjustments you can make right away.

Here’s the value up front. Quantum features add random multipliers to straight-up hits and sometimes other markets; that can produce rare, large wins but usually at the cost of slightly lower baseline RTP or altered volatility. Read the short checklist below, then use the examples and table to test ideas on paper before staking real cash.

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)

What is “Quantum” in Roulette — quick, practical definition

Wow. Quantum roulette is a design layer added to traditional roulette that randomly awards multiplier boosts to specific numbers (or outcomes) after the spin. It’s not a different wheel. It’s an overlay: same wheel physics, extra RNG that multiplies winning payouts when triggered.

At first glance it looks like a friendly upsell — you can win 50×, 100×, sometimes more. But then you realize the provider offsets those rare outsized pays with either stricter multiplier odds or slightly different base returns.

How Microgaming’s platform context matters

Microgaming’s platform (30+ years of continuous tech evolution) is built for modular game features: unified wallet, RNG certification hooks, and flexible bet-weighting rules. That means a quantum-style mechanic is technically simple to add while retaining audit trails and provable RNG logs for regulators.

To be honest, Microgaming historically focuses on slots and digital RNG tables, but the platform’s architecture supports feature overlays similar to “quantum” — and that’s why operators can offer hybrid experiences without breaking certification chains.

Key mechanics and math (with a mini worked example)

Short note. The core components you need to model are: base payout schedule, multiplier distribution (probability of each multiplier), and betting mix.

  • Base European roulette payout for single-number (straight) = 35:1 (house edge ≈ 2.70%, RTP ≈ 97.30%).
  • Quantum overlay: when a straight-up wins, an additional multiplier M may be applied with probability p(M). Multipliers are independent of wheel outcome and applied after the normal payout.
  • Effective expected payout on a straight becomes: E = base_payout + Σ[p(M) × (base_payout × (M − 0))].

Mini-case (simple): Suppose multipliers are: 50× with 0.5% chance, 25× with 1% chance, otherwise none. If you bet $1 on a straight (p(win)=1/37 for single-zero European), compute expected win contribution from multipliers:

– Base expected return from straight without quantum = (1/37) × 35 = 0.9459.

– Expected multiplier bonus = (1/37) × [0.005 × 50 + 0.01 × 25] = (1/37) × [0.25 + 0.25] = (1/37) × 0.5 = 0.01351.

– Total expected return = 0.9459 + 0.01351 ≈ 0.9594 → RTP contribution from this bet type becomes ≈ 95.94% (note: this considers only straight bets; overall site RTP depends on all markets and how multipliers are applied).

That small increase from multipliers looks attractive, but remember: if the multiplier probabilities are low and the provider adjusts other bets (or increases the effective house edge elsewhere), the overall casino-level RTP may remain similar. Always check provider RTP or audited reports if available.

Volatility, bankroll planning, and a simple rule

Hold on — volatility rises. When a product offers infrequent large multipliers, variance increases. That affects session planning and bet sizing more than long-term EV for many casual players.

Practical rule: reduce your base flat bet by roughly √(1 + variance_increase_factor). If quantum multipliers double the standard deviation of outcomes (plausible when high multipliers exist), you should reduce bet size by ~1/√2 ≈ 0.71 to keep similar risk of ruin for short sessions.

Comparison table — three roulette approaches

Approach Typical RTP (example) Volatility Best use
Classic European Roulette (RNG) ≈97.30% Low–Medium Steady play, bankroll testing, basic strategies
Live Roulette (no multipliers) ≈97.30% (depends on rules) Medium Social experience, higher stakes sessions
Quantum-style Roulette (multipliers) Varies — can be slightly higher or lower depending on multiplier model High High-variance entertainment; chase rare big payouts

Here’s the practical bit: if you want to try a quantum table responsibly, simulate 1,000 spins on paper (or with the casino’s demo if provided for base markets), include the multiplier probabilities you see in rules, and check estimated bankroll drawdowns.

Where to check RTP and credibility (CA context)

Quick note. Canadian players should verify game and operator certifications before staking real money. Microgaming-powered platforms typically publish RNG certifications and RTPs, and independent auditors like eCOGRA and GLI often test multiplier features and RNG integration.

If you’re curious about operator details or looking for a platform summary, a practical resource is villentoslots.com/betting which aggregates operator payment options, licensing notes, and typical RTP reporting — useful when you want one place to compare how a quantum variant sits within a larger casino offering.

Quick Checklist — what to look for before you play

  • 18+. Confirm jurisdictional legality where you live.
  • Find official RTP or auditor reports for the specific game variant.
  • Read multiplier distribution rules (probability table or wording in T&Cs).
  • Check cashout/withdrawal limits — rare wins may trigger KYC/verification.
  • Adjust bet size for higher variance (reduce stakes, cap session length).
  • Prefer regulated sites with visible auditing (eCOGRA/GLI/UKGC/MGA/KGC listings).

Common Mistakes and How to Avoid Them

Here’s the thing. Players assume multipliers make a game “better” and immediately raise stakes. Big mistake. Higher volatility can wreck short-term sessions.

  • Mistake: Betting larger because you saw a big multiplier hit on stream. Fix: Base bet adjustments — cut flat bet by 25–50% when trying quantum tables for the first time.
  • Mistake: Ignoring the T&Cs around multipliers and promotional triggers. Fix: Read multiplier rules and any capped payouts; many tables cap multiplier wins per round or per day.
  • Mistake: Confusing demo-mode impressions with real play. Fix: Use demo only to understand speed and UI; multipliers may not show in demo or could behave differently in live-participation contexts.

Mini-examples — two short cases

Case A — Conservative slot-to-roulette crossover player: Sarah bets $1 per spin on straights occasionally. She tries quantum roulette with a 100× rare multiplier and finds her bankroll swings violently. She drops to $0.50 straight bets and caps sessions to 30 minutes. Result: more enjoyable variance and preserved bankroll for future sessions.

Case B — Tournament-style approach: Miguel targets leaderboard events that reward big multiplier hits. He increases stake but only within a pre-funded tournament budget, avoiding bank funds for everyday play. Result: focused play and no spillover into regular bankroll.

Mini-FAQ (3–5 questions)

Q: Does quantum increase expected value?

A: Not necessarily. Multipliers can increase expected payout for specific bet types, but providers typically balance that by altering the multiplier probabilities or adjusting other payouts. Check audited RTP for the complete game suite.

Q: Are quantum multiplier results provable or fair?

A: Reputable platforms run the overlay RNG under the same certification regime as the primary game. Look for GLI/eCOGRA/ISO audit statements and game history logs. In Canada, operator licensing bodies and third-party auditors are the primary checks.

Q: Should I use betting systems (Martingale, Fibonacci) on Quantum tables?

A: Avoid Martingale on high-variance quantum tables—multiplier-driven payouts are infrequent and a string of losses will deplete a Martingale sequence quickly. Use flat or proportional staking instead.

Responsible play and CA regulatory notes

To be clear: this is entertainment, not an income plan. 18+ only. Canadian players should confirm provincial legality and operator licensing (e.g., Kahnawake listings, provincial registries). Be prepared for standard KYC: ID, proof of address, and source-of-funds checks if you hit a large multiplier win — those verifications are routine and can delay withdrawals briefly.

Use session timers, deposit limits, and reality checks. If gambling stops being fun, use self-exclusion and seek local resources (e.g., provincial gambling help lines). If you’re unsure where to start comparing operators or want consolidated payment/RTP notes for platforms that host quantum-style games, villentoslots.com/betting can be a helpful aggregator for CA-focused players.

Hold on — one last pragmatic point: if a bonus explicitly excludes multiplier wins or applies wagering requirements that treat multiplier wins differently, calculate the impact before you accept. Big multiplier wins counted toward wagering can be treated differently and may be subject to additional rules.

Bottom-line play tips

  • Simulate multiplier distributions before staking live money.
  • Lower base bet to manage higher standard deviation.
  • Keep short, timed sessions and strict loss limits.
  • Confirm operator certification and auditor reports.
  • Expect KYC for large multiplier payouts; plan withdrawals accordingly.

Responsible gaming: 18+. Play within your means. If you need help, contact your provincial gambling support service or visit Canada’s online gambling help resources. Set deposit limits, session timers, and use self-exclusion if needed.

Sources

  • https://www.microgaming.co.uk/
  • https://www.gamblingcommission.gov.uk/
  • https://www.ecogra.org/

About the Author

Daniel Reid, iGaming expert. Daniel has worked with casino operators and audited game features for the past decade, focusing on RNG mechanics, payments, and player protection for Canadian audiences.

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