Numerical Simulation Convergence

Definition

Numerical simulation convergence describes the mathematical condition where iterative computational models stabilize as the number of trials increases, effectively minimizing the discrepancy between predicted outcomes and actual probability distributions. In the context of crypto derivatives, this process ensures that option pricing engines and risk management frameworks produce reliable estimates for Greeks like delta or gamma. Traders rely on this stability to identify fair value and ensure that simulation-based strategies remain statistically sound during high market volatility.