Correlation
Measures how two assets move together. Ranges from -1 (opposite) to +1 (identical). Key for diversification.
What it means
Correlation measures how two assets move together, ranging from -1 (perfectly opposite) to +1 (perfectly together). A correlation of 0 means the assets move independently. It's the foundation of diversification.
The math
Correlation normalizes the covariance between two assets by their individual volatilities, producing a standardized measure from -1 to +1.
How to read it
- -1 to -0.5Strong negative - assets move in opposite directions
- -0.5 to 0Weak negative - some diversification benefit
- 0Uncorrelated - independent movements
- 0 to 0.5Weak positive - limited diversification benefit
- 0.5 to 1Strong positive - assets tend to move together
Worked example
US stocks and bonds historically have correlation around 0.2. During market stress, this often becomes negative (bonds rise when stocks fall), providing diversification exactly when you need it most.
In context
Correlation is the key to diversification. Adding assets with low or negative correlation to your portfolio can reduce overall risk without sacrificing expected returns—the free lunch of investing.
Common mistakes to avoid
- Assuming correlations are stable (they change, especially during crises)
- Only looking at historical correlation without understanding drivers
- Ignoring that correlations tend to increase during market stress
Keep exploring
Diversification
Spreading investments across different assets to reduce risk without sacrificing expected returns.
Beta
Measures how much a portfolio moves relative to the market. Beta of 1 means it moves with the market.
Modern Portfolio Theory (MPT)
Framework for constructing portfolios that maximize expected return for a given level of risk through diversification.
Tracking Error
The standard deviation of the difference between portfolio returns and benchmark returns.
Capital Asset Pricing Model (CAPM)
A model relating expected return to systematic risk (beta). Foundation for understanding alpha and beta.
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See Correlation in action
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