Glossary/Performance

Sortino Ratio

Also known as Downside risk-adjusted return, Sortino measure

The Sortino ratio measures return above a target or required return per unit of downside deviation. Unlike the Sharpe ratio, it penalizes returns below the chosen target rather than treating all variability, including unusually strong gains, as risk.

Editorially reviewed 2026-07-29

Why sortino ratio matters

Many investors care more about failing to meet a spending, liability, or preservation objective than about upside fluctuation. The Sortino ratio aligns risk adjustment with that asymmetry. It can be useful for strategies with skewed returns and for mandates framed around a minimum acceptable return. Its result nevertheless depends on the target, so comparisons are meaningful only when the same target and calculation method are used.

How it is applied

Choose a minimum acceptable return for each measurement period. Calculate portfolio return minus that target for the numerator, then calculate downside deviation using observations below the target according to the stated convention. Annualize consistently. Some systems include zero values for non-breaching periods while others condition only on downside observations, producing different answers. Reports should disclose the target, frequency, denominator convention, fees, and sample period.

Formula

Sortino ratio = (Rp - T) / downside deviation
Rp
Average portfolio return
T
Minimum acceptable or target return
Downside deviation
Root mean square of returns below the target under the chosen convention

Portfolio example

A fund returns 8% with a 3% target and 7% annualized downside deviation, giving a Sortino ratio near 0.71. Another fund also returns 8% but has 4% downside deviation, giving 1.25. The second looks better against that target. If its losses are rare but catastrophic, the sample may contain too few events to estimate downside deviation reliably, so stress losses remain important.

How to interpret it

A higher ratio indicates more return above the target per unit of measured downside variation. Changing the target can materially change rankings. A ratio based on zero as the target answers a different question from one based on inflation or a liability return. Investors should review the frequency and severity of shortfalls, not only their summary. Negative numerators require care because ratio rankings may behave counterintuitively.

Limitations and common misconceptions

Downside deviation is estimated from fewer observations than total volatility and can be unstable. The measure may miss losses beyond the historical sample, liquidity problems, and path-dependent drawdowns. Calculation conventions are not uniform, limiting comparability. A manager can select a favorable target or period. The ratio does not reveal the economic source of return. Expected shortfall, maximum drawdown, scenarios, and mandate-specific objectives should complement it.

Sources and further reading