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FRM VaR Method Map: When to Use Historical Simulation, Delta-Normal, Monte Carlo, Expected Shortfall, and Stress Tests

AcadiFi Editorial·2026-05-20·18 min read

The real question behind every VaR problem

FRM candidates rarely struggle because they forgot that VaR is a quantile. They struggle because they apply the wrong measurement framework to the wrong portfolio.

A risk manager might ask:

  1. What is the likely one-day loss under ordinary market variation?
  2. What happens if the portfolio is nonlinear and must be fully repriced?
  3. How bad are losses once the VaR threshold has already been breached?
  4. What if markets move in a way the recent sample barely contains?
  5. What if management wants a severe but plausible scenario rather than a probability-based tail metric?

Those are different questions. One metric will not answer all of them well.

flowchart TD A["Start with the portfolio and the decision"] --> B{"Mostly linear exposures and quick daily estimate?"} B -->|Yes| C["Delta-normal VaR"] B -->|No| D{"Can you reprice the current portfolio on historical factor moves?"} D -->|Yes| E["Historical simulation VaR"] D -->|No| F{"Need flexible nonlinear revaluation under modeled distributions?"} F -->|Yes| G["Monte Carlo VaR / ES"] F -->|No| H["Revisit model design"] C --> I{"Need more information beyond the cutoff loss?"} E --> I G --> I I -->|Yes| J["Add Expected Shortfall"] J --> K{"Tail data sparse or unusually heavy?"} K -->|Yes| L["Consider EVT overlay"] K -->|No| M["Standard tail estimation may be enough"] A --> N{"Need severe scenario narrative rather than quantile?"} N -->|Yes| O["Stress testing"]

Delta-normal VaR is fast because it simplifies the world

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