How Can the Pricing Model for a Cryptocurrency Option Be Compromised by the Threat of a 51% Attack?

Standard option pricing models, like Black-Scholes, assume market efficiency and a continuous, log-normal distribution of price movements. The threat of a 51% attack introduces a non-standard, discontinuous jump risk ⎊ the possibility of a sudden, massive, and artificial price drop or spike.

This tail risk is not captured by the standard model, leading to mispricing. Traders often use jump-diffusion models or adjust implied volatility (volatility smile/skew) to account for this systemic threat.

What Is the Difference between a Margin Account and a Cash Account regarding Recourse?
How Does the ‘Greeks’ Calculation Become More Complex for Exotic Options?
How Does a Time-Lock Protect against a Compromised Owner Key?
What Is the Term for the Risk of a Sharp, Unexpected Price Jump?
What Is the Main Advantage of Using a Synthetic Future over a Standard Futures Contract for Hedging?
What Are the Main Limitations of the ‘Black-Scholes’ Model for Pricing Crypto Options?
What Is the Risk If a Block’s Merkle Root Is Compromised?
How Does a Margin Model Account for the Jump Risk Inherent in Cryptocurrency Markets?

Glossar