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Value at Risk

Statistical estimate of maximum potential loss over a time period at a given confidence level.

Investment ManagementInsurance & Risk

FAQs

What does a 99% one-day VaR of $500,000 mean?

It means there is a 99% probability that the portfolio will not lose more than $500,000 in a single day. Conversely, there is a 1% chance (roughly 2–3 trading days per year) that losses could exceed $500,000.

What are the main weaknesses of VaR?

VaR doesn't reveal how large losses can be beyond the threshold—two portfolios with the same VaR can have very different tail risks. It also assumes historical return distributions apply to the future, which breaks down during crises when correlations spike and volatility surges.

What is Conditional VaR (CVaR)?

Conditional VaR, or Expected Shortfall, measures the average loss in the worst-case scenarios beyond the VaR threshold. For a 95% VaR, CVaR shows the expected loss in the worst 5% of outcomes—making it a more complete picture of tail risk than VaR alone.

Related Terms

Monte Carlo Simulation

Computational technique using random sampling to model probability distributions of financial outcomes.

Sharpe Ratio

Risk-adjusted return metric measuring excess return earned per unit of total volatility.

Sortino Ratio

Risk-adjusted return metric using only downside deviation rather than total standard deviation.

Financial Modeling

Building quantitative representations of a company's finances to support decision-making and valuation.

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Value at Risk (VaR) is a widely used risk management metric that quantifies the maximum expected loss of a portfolio over a specified time horizon at a given confidence level. For example, a one-day 95% VaR of $1 million means there is a 95% probability that the portfolio will not lose more than $1 million in a single trading day (equivalently, a 5% chance of losing more). VaR can be calculated using three main approaches: the historical simulation method (replaying actual historical returns), the variance-covariance method (assuming normal distribution of returns), and the Monte Carlo simulation method (generating thousands of random return scenarios). VaR is used by banks, asset managers, and regulators to assess and communicate market risk. Under Basel regulations, banks are required to hold capital reserves tied to their VaR estimates. Despite its widespread adoption, VaR has significant limitations. It says nothing about the magnitude of losses in the tail beyond the confidence threshold—two portfolios can have the same VaR but wildly different worst-case losses. This weakness led to the development of Conditional Value at Risk (CVaR), also called Expected Shortfall, which measures the expected loss given that the VaR threshold has been breached. VaR also assumes that past return distributions are representative of future risks, which can fail during market crises. The 2008 financial crisis exposed VaR's inadequacy when correlations across asset classes converged to 1 and tail losses far exceeded model predictions. Stress testing and scenario analysis are typically used alongside VaR to address these gaps.