Master Craps with Game Theory Optimal Play
At 4D Craps, we use a Game Theory Optimal (GTO) approach built on probability, positioning, and execution. Rather than relying on fixed systems, we teach a dynamic strategy that adapts in real time—adding, reducing, and repositioning bets to take advantage of favorable situations as they develop. Our method focuses on identifying advantageous bets, positioning for intelligent hedges, and structuring multi-bet payouts from a single roll, all while using odds and probability to control variance and manage risk. Modeled after the logic of Blackjack Basic Strategy, every decision is strategically driven, every wager has a purpose, and every adjustment is intentional. This approach is about reducing risk, managing variance, and capitalizing on opportunity—one deliberate roll at a time.
4D CRAPS
Craps isn’t chess—but it rewards the same thinking.
Both games rely on structure, positioning, and foresight. Most players react emotionally, but strategic players think ahead—using probabilities and position to create opportunities where multiple bets can be paid.
Craps will always involve randomness, but understanding the game’s structure lets you navigate that chaos with purpose. When you stop reacting and start anticipating, you stop gambling—and start executing.
4D CRAPS
▶ Applying GTO
- Methodical, probability-driven approach to the game
- Focused on maximizing long-term results and lowering risk
- Every bet is placed with intention
- Play in position to favor the player, not the casino
- Emphasis on exploiting existing mathematical advantages
- No reliance on chasing lucky rolls or short-term variance
4D CRAPS
Flat Betting System
Benefits of a Flat Betting System in Craps
- Strong bankroll management through consistent bet sizing
- Lower variance and more predictable outcomes
- Minimized losses by limiting exposure per decision
- Scalable across any bankroll or table limit
- Encourages discipline and removes emotional betting
- Extends time at the table and supports long-term play
▶Variance in Craps
Applying Game Theory Optimal helps by: Reducing exposure to high-house-edge bets lowering volatility compared to riskier wagers. Preserving bankroll during unfavorable runs Increasing the number of decisions a player can survive. While variance ensures the casino still has the advantage, disciplined, low-edge betting slows losses and improves long-term sustainability. The goal is not to beat variance, but to manage it—giving the player more time, more control, and more consistent outcomes over repeated play.