Skip to main content
The Treynor Ratio measures return per unit of systematic (market) risk, focusing only on risk that can’t be diversified away. It’s best suited for evaluating well-diversified portfolios.

Beginner

What It Means

The Treynor Ratio tells you how much return you’re getting for each unit of market risk (beta) you’re taking. Unlike the Sharpe Ratio which uses total volatility, Treynor only considers systematic risk.

Portfolio Example

*Assuming 2% risk-free rate Portfolio B is better - generating more return per unit of market risk taken, despite lower absolute returns.

When to Use It

Best for evaluating well-diversified portfolios where unsystematic (stock-specific) risk has been eliminated through diversification. If your portfolio is well-diversified, beta is what matters most.

Why It Matters

If your portfolio is part of a larger, diversified allocation, the Treynor Ratio tells you if you’re being compensated fairly for market exposure. Unsystematic risk can be diversified away, so only systematic risk matters.

Advanced

Mathematical Definition

Historical Context

Developed by Jack Treynor (1965), one of the developers of CAPM alongside Sharpe, Lintner, and Mossin. While less famous than the Sharpe Ratio, it provides complementary insights for portfolio evaluation.

What Makes It Useful

  • Focus on Systematic Risk: For well-diversified portfolios, only systematic risk matters
  • Complements Sharpe Ratio: Sharpe uses total risk (σ), Treynor uses systematic risk (β)
  • Portfolio Comparison: Compare portfolios with different diversification levels
  • Theoretical Foundation: Direct link to CAPM expected return framework

Sharpe vs. Treynor: Key Insight

Data Requirements

Treynor Ratio reliability depends entirely on beta estimation quality. Beta instability makes Treynor Ratio time-varying.

When Treynor is Better Than Sharpe

When Sharpe is Better Than Treynor

Limitations

  • Assumes Good Diversification: Misleading for concentrated portfolios with significant idiosyncratic risk
  • Beta Limitations: Inherits all limitations of beta (time-varying, single-factor, etc.)
  • Less Intuitive: Denominator (beta) is more abstract than volatility
  • Limited Usage: Less common in practice than Sharpe Ratio

Alternatives

Beta

The denominator of Treynor

Sharpe Ratio

Uses total risk instead

Alpha

Related performance measure