How the Multiplier and Probability Work
In every round, the multiplier starts at 1.00x and increases. The crash point is determined by a Random Number Generator (RNG). The probability of the round reaching a specific multiplier x is inversely proportional to that multiplier. The formula typically used is:
- P(crash ≤ x) = 1 - (1 / (x * (1 - House Edge)))
With a ~3% house edge, the probability of the multiplier reaching 2.00x is roughly 48.5%. The chance of it reaching 10.00x drops to about 9.5%. This heavy-tailed distribution means low multipliers are frequent, but high multipliers are rare.
Why the House Edge Matters
The house edge of ~3% means that for every 100 units wagered, the platform expects to keep 3 units in the long run. This is not a guarantee for any single session, but it is a statistical expectation over thousands of rounds. If you play indefinitely, your expected return will converge to 97% of your total wagers.
This edge is built into the game’s design. Even if you win several rounds in a row, the rare but possible "instant crash" (e.g., at 1.00x) will eventually erase those gains if your strategy relies on high-risk, high-reward multipliers.
The Martingale Strategy: Why It Fails
Martingale is a common strategy where you double your bet after every loss, aiming to recover all previous losses with a single win. While it works in theory for a game with infinite bankroll and no table limits, it fails in real-world crash games for two reasons:
- Exponential Growth: After just 10 consecutive losses, your bet size increases by 1,024 times. A starting bet of 100 units becomes 102,400 units.
- Bankroll Limits: Most players do not have infinite funds. If you hit a losing streak that exceeds your bankroll or the platform’s maximum bet limit, you cannot double down. You are left with a significant net loss that one win cannot recover.
In this crash game, a streak of 10 crashes at low multipliers (1.00x–1.50x) is not uncommon. Martingale turns a manageable loss into a catastrophic one.
Expected Value (EV) Examples
Expected Value (EV) calculates the average amount you expect to win or lose per bet. For this crash game, the EV is always negative due to the house edge.
| Bet Size | Win Probability | Payout Multiplier | Expected Return | Net EV |
|---|---|---|---|---|
| 100 units | 48.5% | 1.94x | 94.03 units | -5.97 units |
| 100 units | 9.5% | 9.70x | 92.15 units | -7.85 units |
As shown, even with a high probability of winning (48.5%), the EV is negative. The higher the multiplier you chase, the lower the EV becomes relative to the risk.
How to Verify Fairness Yourself
Since the game uses an RNG, you can verify fairness by checking the operator’s provably fair system, if available. Look for a "Fairness" or "Provably Fair" section on the operator’s official site. You can also track your own results over 1,000+ rounds to see if your actual win rate aligns with the theoretical 97% return. Keep in mind that short-term variance can lead to significant wins or losses, so patience is key.
