Romanovsky

36.00

ALERT: Make sure you have downloaded the main app before downloading this strategy.

The Romanovsky System covers 32 out of 37 roulette numbers by combining Dozens and Corner bets, ensuring an 86.48% win probability per round. Bets are chosen randomly, with a multiplier applied after losses, resetting once the last winning balance is surpassed.

 

Romanovsky System Explained

The Romanovsky System is a strategic roulette betting method designed to maximize the chances of winning by covering a large portion of the table. This system leverages a combination of Dozens bets and Corner bets, offering an 86.48% probability of winning each round while maintaining structured risk management. Below is a detailed breakdown of how it works.

How It Works

Bet Placement

  • The player covers 32 out of 37 numbers on the roulette table.
  • Instead of betting on single numbers, the player places:
    • Three units on two of the three Dozens (1-12, 13-24, 25-36).
    • One unit each on two non-overlapping corner bets within the remaining dozen (covering 8 of the last 12 numbers).

This setup ensures that the player only loses if the ball lands on one of the five uncovered numbers (including zero).

Bet Selection & Multiplier Adjustment

  • The choice of which Dozens and Corners to bet on is random, providing flexibility.
  • If a player loses, they can apply a multiplier to increase their next bet and attempt to recover losses.
  • The betting amount resets once the player’s balance surpasses their last winning balance.

Conclusion

The Romanovsky System provides a structured approach to roulette betting by covering a vast majority of the table, significantly increasing the probability of winning each round. However, it still requires careful bankroll management, as losses can accumulate quickly if an unfavorable streak occurs. By strategically adjusting the multiplier after a loss and resetting after surpassing the last winning balance, players can maintain better control over their wagers while optimizing their chances of success.

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