
CVaR minimizes tail risk by estimating the average loss beyond the VaR cutoff point
CVaR minimizes tail risk by estimating the average loss beyond the VaR cutoff point
What Modern Portfolio Theory says — diversification reduces risk without reducing expected return
MPT asserts that diversification lowers unsystematic risk while maintaining expected return
What the Sharpe ratio measures — excess return per unit of risk: (R - Rf) / σ
Sharpe ratio: Excess return per standard deviation of portfolio returns
What the Markowitz mean-variance optimization does — finds the portfolio with minimum variance for a given return
Determines optimal asset allocation for desired return with minimal portfolio risk
What the Sortino ratio improves over Sharpe — only penalizes downside volatility
Sortino ratio focuses on downside deviation, unlike Sharpe ratio
What the Sharpe ratio's limitation is — it penalizes upside volatility as much as downside
Sharpe ratio doesn't differentiate between positive and negative volatility impacts on returns
What the Greeks portfolio risk measures together — Delta (direction), Gamma (convexity), Theta (time), Vega (volatility), Rho (rates)
Greeks combine to assess portfolio sensitivity: Delta, Gamma, Theta, Vega, Rho
Educational content, not financial advice.
One email a day: 5 concepts + the 5 stories that matter →
Swipe through 100 ML concepts daily
Open TickerNews