How the Crash Simulator Works
Our simulator uses the standard provably fair Crash mathematical model with a 1% house edge. The crash point formula is: max(1, (2^32 / (int + 1)) × 0.99), producing a distribution where P(crash > x) = 0.99/x. Approximately 1% of all games crash instantly at 1.00x. All results are simulated locally in your browser.
Understanding Crash Points
In Crash, a multiplier starts at 1.00x and increases until it "crashes" at a random point. Your goal is to cash out before the crash. The probability of the game reaching any given multiplier follows this formula:
P(crash > 2.00x) = 0.99 / 2.00 = 49.5%
P(crash > 3.00x) = 0.99 / 3.00 = 33.0%
P(crash > 10.0x) = 0.99 / 10.0 = 9.9%
Strategies You Can Test
Fixed Bet
Bet the same amount every round. The simplest strategy — good baseline for comparison.
Martingale
Double your bet after every loss, reset after a win. Recovers losses quickly but risks exponential bet growth. Our simulator includes a max bet safety cap.
Paroli (Reverse Martingale)
Double your bet after every win, reset after a loss. Capitalizes on win streaks while limiting downside.
Key Metrics Explained
- Win Rate: Percentage of rounds where the crash point exceeded your auto-cashout target.
- Max Drawdown: The largest peak-to-trough decline in your balance — measures worst-case risk.
- Average Crash Point: The mean crash multiplier across all rounds (theoretical average is ~33x).
- Streak Data: Longest consecutive wins and losses — critical for Martingale risk assessment.
Disclaimer: This simulator is for educational purposes only. Past simulated results do not guarantee future outcomes. The house always has a mathematical edge (~1% in Crash). Please gamble responsibly.