How Does a Margin Model Account for the Jump Risk Inherent in Cryptocurrency Markets?

Margin models account for jump risk (sudden, large, discontinuous price movements) by using extreme stress scenarios in their calculation. They often employ historical data that includes major price crashes or 'fat-tail' events.

The model's confidence interval is set higher (e.g. 99.9%) or a specific 'jump' parameter is added to the model to ensure the required margin is sufficient to cover losses from these unpredictable events.

How Do Margin Models Account for Concentration Risk during a Stress Period?
How Do ‘Fat Tails’ in Asset Price Distributions Affect Option Pricing?
What Is the Role of Stress Testing in a CCP’s Risk Management Framework?
How Does a Large, Sudden Price Jump (Jump Risk) Affect a Gamma-Neutral Portfolio?
Define the Concept of a “Tail Risk” in the Context of Financial Derivatives
What Is the Purpose of a Stress Testing Framework in Calculating Margin Requirements?
How Do CCPs Handle Margin for Options during Periods of Extreme, Sudden Volatility?
Differentiate between Historical and Hypothetical Stress Testing Scenarios

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