Risk & Modeling

Sharpe Ratio

TL;DR

The Sharpe ratio measures return per unit of risk — how much excess return you earn for each unit of volatility you accept. It helps compare portfolios on equal footing: a lower-return portfolio with much lower volatility may have a superior Sharpe ratio, meaning it uses risk more efficiently.

The Sharpe ratio is a measure of risk-adjusted return developed by Nobel laureate William Sharpe. It is calculated as the portfolio's excess return (above the risk-free rate) divided by its standard deviation. A higher Sharpe ratio means more return per unit of risk taken.

How It Works

Sharpe Ratio = (Portfolio Return − Risk-Free Rate) / Portfolio Standard Deviation

For example, comparing two portfolios:

PortfolioReturnVolatilityRisk-Free RateSharpe Ratio
Aggressive (90/10)9.5%18%2%0.42
Balanced (60/40)7.5%10%2%0.55

The balanced portfolio has a higher Sharpe ratio despite lower returns — it earns more per unit of risk. This matters for retirement because unnecessary volatility increases variance drain and sequence-of-returns risk without proportionally increasing returns.

Why It Matters for Retirement Planning

The Sharpe ratio helps answer a key asset allocation question: "Am I being compensated for the risk I'm taking?"

For retirees, risk efficiency matters more than raw returns because:

  • Variance drain means higher volatility reduces compound growth even with the same average return
  • Sequence-of-returns risk makes drawdown-phase portfolios more vulnerable to volatility
  • Diversification across correlated asset classes improves the Sharpe ratio by reducing portfolio volatility more than it reduces returns

However, the Sharpe ratio has limitations: it treats upside and downside volatility equally, doesn't capture skewness or kurtosis, and only measures risk-adjusted return — not whether the absolute return is sufficient to fund retirement.

Frequently Asked Questions

What is a good Sharpe ratio for a retirement portfolio?
A Sharpe ratio above 0.5 is considered acceptable, above 0.7 is good, and above 1.0 is excellent. A diversified 60/40 stock/bond portfolio has historically achieved a Sharpe ratio around 0.5-0.7. Values above 1.0 are rare for passive portfolios and should be viewed with skepticism over short measurement periods.
Does a higher Sharpe ratio mean a better retirement plan?
Not necessarily. The Sharpe ratio measures risk-adjusted return but doesn't account for the magnitude of returns needed to fund retirement. A cash portfolio has low volatility and a decent Sharpe ratio but won't grow enough to sustain 30 years of withdrawals. For retirement planning, you need both an adequate return level and good risk efficiency.