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Developed by Nobel laureate William Sharpe in 1966, the Sharpe ratio answers a fundamental question: how much return is a stock or portfolio generating per unit of risk taken? Two stocks might both return 20% in a year — but if one did it with 15% volatility and the other with 45% volatility, the first delivered far better risk-adjusted returns. The Sharpe ratio makes this comparison precise.
Sharpe Ratio = (Portfolio Return − Risk-Free Rate) ÷ Portfolio Standard Deviation. The risk-free rate is typically the 3-month US Treasury bill yield. If a stock returned 12% when T-bills yielded 4%, and had annualised volatility of 20%, the Sharpe ratio is (12% − 4%) ÷ 20% = 0.40. The ratio tells you that for every 1% of risk (volatility) taken, the investor earned 0.40% of excess return above the risk-free rate.
There are no universal benchmarks, but practical reference points:
The Sharpe ratio penalises both upside and downside volatility equally. The Sortino ratio is a refinement that only counts downside deviation in the denominator — volatility below the target return. This is arguably more logical because investors do not usually mind upside surprises. A stock with large upside moves but controlled drawdowns will have a better Sortino than Sharpe ratio, which may be the fairer picture for growth-oriented investors.
The Sharpe ratio assumes returns are normally distributed — they are not. Stocks exhibit "fat tails," meaning extreme events happen more often than a bell curve predicts. Strategies that look excellent on Sharpe ratio can still blow up in tail events (as happened to many quantitative hedge funds in 2007–2008). Also, Sharpe ratios are backwards-looking; a high Sharpe ratio in one period offers no guarantee of the same in the next. Use it as a comparative ranking tool, not an absolute predictor.
Check these stocks as live examples — compare their metrics side by side.
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