Quantify maximum potential portfolio downside across Parametric (Variance-Covariance), Historical Simulation, and Monte Carlo frameworks with Conditional Value at Risk (Expected Shortfall).
Value at Risk (VaR) & CVaR Engine
Unlock Institutional Risk Management
Access Stressed VaR historical overlays, Component & Marginal risk contributions, and downloadable institutional PDF audit reports.
How It Works in 4 Steps
Set Portfolio Capital
Enter total portfolio market value and annual realized or implied asset volatility.
Choose Confidence Level
Select risk thresholds: 95% standard regulatory, 99% Basel institutional, or 99.5% tail risk.
Define Time Horizon
Scale potential drawdown over 1 day, 1 trading week (5D), 1 month (21D), or 1 financial year.
Review CVaR Shortfall
Examine Expected Shortfall tail risk if catastrophic downside breaches standard VaR limits.
Understanding Value at Risk: The Three Institutional Methodologies
Value at Risk (VaR) is the standard statistical framework adopted by institutional trading desks, mutual funds, and SEBI-regulated Portfolio Management Services to quantify potential portfolio loss over a defined timeframe at a specified confidence level.
1. Parametric (Variance-Covariance) VaR
Parametric VaR assumes asset returns follow a normal bell-curve distribution. By multiplying portfolio volatility by the statistical standard score (Z = 1.645 for 95%, Z = 2.326 for 99%), it produces instant analytical risk figures. While computationally efficient, it can understate extreme tail risks in volatile Indian equity markets.
2. Historical Simulation VaR
Rather than assuming theoretical normal distributions, Historical Simulation evaluates your current portfolio against actual historical daily returns of the Nifty 50 or underlying stocks over past market cycles (such as the 2008 Lehman collapse or March 2020 crash), capturing authentic market skewness and kurtosis.
3. Monte Carlo Simulation & CVaR (Expected Shortfall)
Monte Carlo modeling simulates 10,000 randomized stochastic price paths using Brownian motion. Conditional VaR (CVaR), or Expected Shortfall, answers the critical question: “When an extreme market crash breaches the 95% VaR barrier, what is the average catastrophic loss?”
📋 Regulatory References & Data Sources
- SEBI risk management framework guidelines
- Reserve Bank of India (RBI) financial market benchmark data
- Income Tax Department of India rules & circulars
Disclaimer: This calculator is for educational and planning purposes only. It does not constitute financial advice. Consult a SEBI-registered investment advisor for personalised guidance. Tax rules are updated as per the latest Finance Act — verify with a qualified CA before filing.