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How Does the Black-Scholes Model Adapt to the 24/7 Nature of Crypto Markets?

The traditional Black-Scholes model, designed for conventional finance, assumes continuous trading and uses a "risk-free" rate. In the 24/7 crypto market, the model's application is adapted by using a continuously compounding risk-free rate and accounting for the non-stop nature of trading.

However, a major challenge is accurately defining the risk-free rate in DeFi, which often involves using stablecoin lending rates. The model is often modified or replaced by more complex models to better handle crypto's extreme volatility and continuous market access.

Which ‘Greek’ Is Directly Influenced by the Risk-Free Interest Rate Assumption in Black-Scholes?
How Is the ‘Risk-Free Rate’ Assumption in Black-Scholes Adapted for Crypto Options?
How Can Mutability Help a Derivatives Platform Adapt to Extreme Market Volatility?
How Does the ‘Black-Scholes’ Model Adapt to the Unique Characteristics of Crypto Options?