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Sharpe Ratio

The Sharpe ratio measures how much return an investment earned for each unit of risk it took, where risk is measured by how much the returns bounced around. It compares the return above a safe benchmark such as government bills with the volatility of those returns.

A higher Sharpe ratio means the investor was better paid for the uncertainty they accepted.

What it means

Raw return figures are misleading on their own, because a fund can post a spectacular year simply by taking enormous risks that happened to pay off. The Sharpe ratio corrects for that by dividing the excess return by the standard deviation, a statistic that measures how widely returns swing around their average.

The excess return is the part that actually rewards risk-taking. If government bills pay 3% and a portfolio returns 12%, only the 9 point gap is compensation for the risk taken, since the 3% was available without any risk at all.

Interpretation is comparative rather than absolute. A ratio around 1.0 is generally considered decent, above 2.0 is strong, and below 0.5 suggests the investor is not being paid much for the turbulence they are enduring, though these rules of thumb vary by asset class and time period.

Business users meet the Sharpe ratio outside investment portfolios too. Treasury teams comparing where to hold surplus cash, and finance directors comparing project returns with different risk profiles, use the same logic of return per unit of variability.

The measure has a well-known flaw: standard deviation treats upside and downside swings identically, so a fund that occasionally posts a huge gain is penalised as though it had posted a huge loss. That criticism led to the Sortino ratio, which counts only downside volatility in the denominator.

In practice

Real-world examples.

1

Example

A pension trustee board compares two equity managers with identical 11% five-year returns. One has a Sharpe ratio of 0.9 and the other 0.5, so the trustees allocate more of the fund to the manager achieving the same result with far less volatility.

2

Example

A corporate treasurer choosing between a short-dated bond fund and a money market fund calculates that the bond fund's extra 1.4 points of return come with three times the volatility. The Sharpe comparison supports staying in the money market fund, since the cash is needed within a year.

3

Example

A family office reviews a hedge fund reporting a Sharpe ratio of 2.8 and treats the figure as a prompt for questions rather than reassurance. Its due diligence finds that the fund's strategy produces small steady gains punctuated by rare large losses, which standard deviation understates.

Think of it

The Sharpe ratio is like miles per gallon for investments. It measures how far (return) you get for each unit of fuel (risk) you burn.

Formula

Calculation

Sharpe Ratio = (Portfolio Return - Risk-Free Rate) / Standard Deviation of Portfolio Returns Consider a balanced investment fund that returned 12% over the year. Short-term government bills returned 3% over the same period, and the fund's annualised standard deviation of returns was 15%. Step 1, find the excess return: 12% - 3% = 9%. Step 2, divide by the volatility: 9% / 15% = 0.60. The fund therefore delivered 0.60 units of excess return for every unit of risk taken, which is a modest result. Compare that with a second fund returning 9% with a standard deviation of only 6%. Its excess return is 9% - 3% = 6%, and its Sharpe ratio is 6% / 6% = 1.00. The second fund earned less in headline terms but was considerably more efficient with risk, which is precisely what the ratio is designed to reveal.

Case study

Seen in the real world.

The following is an illustrative and fictional scenario. The Ashcroft Foundation, a fictional charitable endowment, held $60,000,000 and reviewed its two external managers each year. Manager A had returned 14% and Manager B 9.5%, and the investment committee's instinct was to move money towards A.

The finance director ran the numbers properly. With a risk-free rate of 3%, Manager A's standard deviation of 22% gave a Sharpe ratio of 0.50, while Manager B's standard deviation of 8% gave 0.81. Manager A was producing bigger numbers by accepting far bigger swings, which mattered because the foundation drew 4% of its capital every year to fund grants.

The committee kept both managers but rebalanced towards B, reasoning that a portfolio it had to draw from annually could not afford deep drawdowns. Two years later a sharp market fall cut Manager A's holdings by 19% while Manager B's fell 7%, and the grant programme continued uninterrupted.

Watch out

Common mistakes.

  • Comparing Sharpe ratios calculated over different time periods or with different risk-free rates, which makes the comparison meaningless.
  • Assuming a very high Sharpe ratio proves skill, when it can also signal a strategy that hides rare but severe losses behind long calm periods.
  • Applying the ratio to illiquid assets such as property or private equity, where infrequent valuations artificially smooth returns and understate true volatility.

Questions

People also ask.

What is a good Sharpe ratio?

Around 1.0 is generally regarded as solid and above 2.0 as excellent, but the sensible benchmark is what comparable strategies achieved over the same period.

Can the Sharpe ratio be negative?

Yes, and it simply means the investment returned less than the risk-free rate, so the investor took risk and was worse off for it.

How is the Sortino ratio different?

It replaces total volatility with downside volatility only, so an investment is not penalised for unusually good months.

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Last updated · September 4, 2026
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