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RISKTOOL 08 / 09

Sharpe ratio calculator

Measure how efficiently a trading strategy generates return relative to the risk it takes. Enter annual return, risk-free rate, and volatility.

Annual returnStrategy or portfolio annual return
%
Risk-free rateCurrent 3-month T-bill rate, approximately 4–5%
%
Annual volatilityAnnualized standard deviation of returns. BTC ~60%, S&P500 ~15%.
%
OUTPUT · LIVESH-08
SHARPE RATIO
1.17
Good (1.0 – 2.0) — the return justifies the volatility.
EXCESS RETURN21.0%
VOLATILITY18.0%
RATINGGOOD
Sharpe above ~2 sustained over years is rare. Backtests showing 4+ usually signal overfitting, not genius.

What the Sharpe ratio really measures

The Sharpe ratio, developed by economist William Sharpe in 1966, answers a simple but essential question: how much return are you getting for the risk you are taking? Two strategies can both return 25% per year, but if one does so with 10% volatility and the other with 50% volatility, they are fundamentally different propositions. The Sharpe ratio captures this difference in a single number.

The formula is: (Strategy Return − Risk-Free Rate) / Annualized Volatility. The numerator is the excess return — what you earn above what you could earn with no risk at all. The denominator is the annualized standard deviation of your returns. Dividing the first by the second gives return per unit of risk.

Interpreting Sharpe ratios in context

A Sharpe ratio of 1.0 means you earn 1% of excess return for every 1% of volatility — neutral efficiency. A ratio of 2.0 doubles that efficiency — you earn 2% of excess return per 1% of volatility. Ratios above 3.0 are exceptional and typically associated with market-making or statistical arbitrage strategies rather than directional trading.

For context: the S&P 500 has historically generated a Sharpe ratio of approximately 0.4–0.6 over long periods. Well-run systematic strategies target 0.8–1.5. Strategies above 2.0 are either genuinely exceptional or benefiting from look-ahead bias in their backtest.

Why volatility symmetry is a problem

Standard deviation penalizes both upside and downside volatility equally. A strategy that has large winning months alongside some losing months will show higher volatility than a strategy with consistent small gains — even if the large winners are desirable. This is why the Sortino ratio was developed: it measures only downside deviation in the denominator, rewarding strategies that have volatile gains but consistent losses of modest size.

For most purposes, Sharpe ratio remains the standard comparison metric because it is universally understood and consistently calculated. Supplement it with maximum drawdown and worst-month statistics for a more complete risk picture.

Sharpe ratio in backtesting vs. live trading

Backtest Sharpe ratios are almost always higher than live trading Sharpe ratios. The reasons are structural: overfitting (the parameters were chosen on the same data used to evaluate them), look-ahead bias (using data that would not have been available), and survivorship bias (testing only strategies that showed promise in initial screening). A realistic expectation is that live Sharpe ratios will be 30–50% lower than backtest Sharpe ratios for well-constructed strategies.

Walk-forward analysis — where the strategy is tested on data it has never seen during parameter optimization — is the most reliable way to estimate live Sharpe ratio from historical data.

Run a walk-forward backtest to measure your strategy's Sharpe ratio →

Frequently asked questions

The Sharpe ratio measures how much return you earn per unit of risk taken. It computes the excess return above the risk-free rate divided by the annualized standard deviation of returns (volatility). A Sharpe ratio of 1.0 means you earn one unit of return for every unit of risk. A ratio of 2.0 means you earn two units of return per unit of risk — twice as efficient.