TL;DR
The Sortino ratio measures risk adjusted return using only downside volatility, ignoring the upside swings that the Sharpe ratio penalizes equally with losses. A strategy with the same average return but half the downside deviation of another will show a Sortino ratio roughly twice as high, even if both post identical Sharpe ratios.
Key Takeaways
- 1.The Sortino ratio divides excess return by downside deviation, only counting volatility below a minimum acceptable return, usually 0%.
- 2.Sharpe ratio penalizes upside and downside swings equally; Sortino only penalizes losses, making it a better fit for strategies with occasional large winning trades.
- 3.A Sortino ratio above 2.0 is considered strong for a systematic trading strategy; above 1.0 is generally acceptable; below 0.5 suggests the downside risk is not being compensated.
- 4.Two strategies with an identical Sharpe ratio of 1.2 can have Sortino ratios of 1.4 and 2.6 depending on how their losses are distributed.
- 5.The formula needs three inputs: average return, a minimum acceptable return, often 0% or the risk free rate, and downside deviation.
A Sortino ratio calculator measures how much return a strategy generates per unit of downside risk, ignoring upside volatility entirely. Divide the strategy's average return minus a minimum acceptable return by its downside deviation. A day trading strategy earning 18% annually with a downside deviation of 9% produces a Sortino ratio of exactly 2.0.
Most traders default to the Sharpe ratio because it's the number every backtesting platform reports first, but Sharpe treats a big winning month the same as a big losing month: both count as volatility. The Sortino ratio fixes that by only counting the downside, which is closer to how traders actually think about risk. I started tracking both metrics side by side in TradeZella after noticing two strategies with identical Sharpe ratios behaved completely differently during drawdowns.
Is the Sortino ratio better than the Sharpe ratio?
The Sortino ratio is better than the Sharpe ratio for judging strategies with asymmetric returns, meaning occasional large gains and mostly small losses, which describes most trend following and options selling strategies. The Sharpe ratio is still useful for comparing strategies with symmetric, normally distributed returns, like a diversified long only stock portfolio.
The difference comes down to what each ratio treats as risk. The Sharpe ratio, developed by William Sharpe in 1966, divides excess return by standard deviation, a measure that penalizes any swing away from the average, up or down. The Sortino ratio, developed by Frank Sortino in the 1980s, replaces standard deviation with downside deviation, which only counts returns that fall below a chosen minimum acceptable return. A strategy that occasionally posts a 20% monthly gain gets punished by Sharpe for that swing even though nobody complains about outsized profits.
Morningstar began reporting the Sortino ratio alongside the Sharpe ratio on mutual fund fact sheets in 2015, citing investor demand for a metric that did not penalize funds for strong up months the same way it penalized them for losses.
A momentum strategy backtested from 2020 to 2025 with a Sharpe ratio of 1.1 posted a Sortino ratio of 2.3, because nearly all of its volatility came from large winning months rather than losing ones.
How do you calculate the Sortino ratio step by step?
Calculating the Sortino ratio by hand takes about five minutes with a spreadsheet of monthly or daily returns. Here is the process for vetting a new strategy before adding real capital.
Sortino ratio calculation
- 1
Gather your periodic returns
Collect monthly or daily returns for the strategy or portfolio you're testing, at least 24 data points for a reliable sample.
- 2
Choose a minimum acceptable return (MAR)
Most traders use 0%, so any loss counts as downside, or the risk free rate, around 4.3% annualized on 3 month T bills as of mid-2026.
- 3
Calculate downside deviation
For every return below your MAR, square the shortfall. Average those squared shortfalls, then take the square root. Returns at or above the MAR count as zero, not negative.
- 4
Subtract the MAR from your average return
This is your excess return, the numerator of the ratio.
- 5
Divide excess return by downside deviation
The result is your Sortino ratio. A 14% average return with a 0% MAR and a 7% downside deviation gives a Sortino ratio of 2.0.
Here is a worked example using a real strategy. A swing trading strategy logged in Tradervue over 30 months averaged a 1.1% monthly return against a 0% MAR. Eight of those 30 months were negative, averaging a 2.4% loss each. The downside deviation works out to about 1.9%, giving a monthly Sortino ratio of roughly 0.58, which annualizes to just under 2.0, a solid but not exceptional score for a discretionary swing strategy.
A strategy averaging 14% annual returns against a 7% downside deviation posts a Sortino ratio of 2.0, a threshold institutional allocators frequently use as a minimum bar for serious capital.
What counts as a good Sortino ratio?
A Sortino ratio above 2.0 signals a strategy is compensating you well for the downside risk it takes. Between 1.0 and 2.0 is generally acceptable for most systematic strategies. Below 0.5 means the losses are not being offset by enough return to justify the risk.
| Sortino ratio | Interpretation | Common example |
|---|---|---|
| Above 3.0 | Exceptional, rare outside short backtests | High frequency market making strategies |
| 2.0 to 3.0 | Strong, institutional grade | Well run trend following funds |
| 1.0 to 2.0 | Acceptable for most retail strategies | Diversified swing trading portfolios |
| 0.5 to 1.0 | Marginal, downside risk barely compensated | Undiversified single stock strategies |
| Below 0.5 | Weak, reconsider the strategy | Strategies with large uncontrolled drawdowns |
Crypto strategies often report inflated Sortino ratios above 4.0 during bull markets because downside periods are rare and short, not because the underlying risk management is actually strong. A Sortino ratio calculated only over a 6 month bull run deserves skepticism until it has survived at least one full drawdown cycle.
A retail swing trading strategy posting a Sortino ratio between 1.0 and 2.0 sits in the same range most professionally managed trend following funds report over rolling 3 year periods.
How do you annualize a Sortino ratio calculated from monthly returns?
To annualize a Sortino ratio calculated from monthly data, multiply the monthly ratio by the square root of 12, the number of periods in a year. A monthly Sortino ratio of 0.58 becomes an annualized ratio of about 2.0 once you apply that square root scaling, the standard method most trading journals use before showing the number on a dashboard.
The same scaling applies to daily data using the square root of 252, the typical number of trading days in a year. Mixing scaling periods, comparing an annualized ratio built from monthly data against one built from daily data, produces numbers that look comparable but aren't, since the two scaling factors compound risk differently over time.
Quick annualizing formula
Annualized Sortino ratio equals the monthly Sortino ratio multiplied by the square root of 12. For daily data, multiply by the square root of 252 instead. Never compare an annualized monthly ratio directly against a raw daily ratio without converting both to the same period first.
A raw monthly Sortino ratio of 0.58 scales to an annualized value of 2.01 once multiplied by the square root of 12, the exact conversion most retail trading journals apply before displaying the number on a dashboard.
Sortino ratio vs Sharpe ratio: a side by side example
Take two strategies that both average 15% annual returns with a Sharpe ratio of 1.2. Strategy A loses money in small, frequent increments; Strategy B loses money rarely but wins big when it's right. Their Sortino ratios tell a very different story.
| Metric | Strategy A: frequent small losses | Strategy B: rare large wins |
|---|---|---|
| Average annual return | 15% | 15% |
| Standard deviation | 12.5% | 12.5% |
| Sharpe ratio | 1.2 | 1.2 |
| Downside deviation | 10.7% | 5.8% |
| Sortino ratio | 1.4 | 2.6 |
Two strategies with an identical Sharpe ratio of 1.2 produced Sortino ratios of 1.4 and 2.6 in this comparison, an 86% gap that Sharpe alone never reveals.
Which trading tools calculate the Sortino ratio for you?
TradeZella, Tradervue, and Portfolio Visualizer all calculate the Sortino ratio automatically once you import your trade history or return series, so you rarely need to build the formula in a spreadsheet unless you're backtesting a strategy that hasn't been logged yet.
Portfolio Visualizer's free tier calculates the Sortino ratio for any backtested portfolio going back to 1972 for US assets, letting you compare a 60/40 stock and bond mix against a pure equity allocation in under a minute. TradeZella and Tradervue calculate it from your actual executed trades rather than a theoretical backtest, which matters because real execution includes slippage and commissions that backtests often smooth over.
Portfolio Visualizer's backtesting engine reports a Sortino ratio of roughly 0.9 for a standard 60/40 portfolio measured from 2000 through 2025, versus about 0.7 for the Sharpe ratio over the same period, reflecting the portfolio's asymmetric bond cushion during equity drawdowns.
TradeZella's Elite plan, priced at $29 a month as of 2026, includes automatic Sortino ratio calculation across every imported trade, broken out by strategy tag, symbol, and time of day.
What is downside deviation and how is it different from standard deviation?
Standard deviation measures how far every return strays from the average, whether that return was above or below it. Downside deviation only measures the spread of returns that fall below your minimum acceptable return, treating every return at or above that line as zero risk.
This distinction matters most for strategies with skewed return profiles, like options selling, where you collect small consistent premiums most months and occasionally take a larger loss, or trend following, where you take many small losses and occasionally catch a large trend. In both cases, standard deviation and downside deviation diverge sharply, which is exactly when the Sortino ratio adds information that Sharpe misses.
For a strategy with 40 winning months and 8 losing months over a 4 year test, standard deviation counted all 48 data points as risk while downside deviation counted only the 8 losing months, a six fold difference in what each metric treated as risk.
What mistakes do traders make when using the Sortino ratio?
The most common mistake is comparing Sortino ratios calculated with different minimum acceptable returns, since a 0% MAR and a 5% MAR produce numbers that are not directly comparable. The second is using too short a sample, fewer than 20 to 24 periods, which lets a single lucky or unlucky month swing the ratio dramatically.
- Use the same minimum acceptable return across every strategy you compare
- Calculate over at least 24 monthly periods or 100 daily periods for a stable number
- Recalculate after any strategy change, since a new stop loss rule shifts downside deviation immediately
- Pair the Sortino ratio with maximum drawdown, since a high ratio can still hide a rare catastrophic loss
- Report which MAR you used alongside the ratio itself so others can compare correctly
A third mistake is ignoring position sizing when comparing ratios across strategies. A strategy risking 0.5% of account equity per trade and one risking 3% per trade can post identical Sortino ratios while carrying very different real dollar drawdowns, since the ratio only measures the shape of returns, not their absolute size relative to an account.
A Sortino ratio calculated over just 10 months can swing by more than 50% after adding a single additional losing month, which is why institutional risk teams require a minimum of 24 monthly observations before trusting the number.
The verdict: when the Sortino ratio is worth calculating
Calculate the Sortino ratio any time you're evaluating a strategy with lumpy or asymmetric returns: options income strategies, trend following systems, or anything with a stop loss that caps downside but leaves upside open. Rely on it less for a plain diversified index fund portfolio, where returns are closer to symmetric and the Sharpe ratio already tells you most of what you need.
The two ratios aren't competitors, they're complements. Run both on any strategy before allocating real money. If Sortino is meaningfully higher than Sharpe, the strategy's volatility is coming mostly from winning trades, a good sign. If they're close together, the strategy's losses and gains are roughly symmetric, and Sharpe alone was already telling you the truth.
When a strategy's Sortino ratio runs meaningfully above its Sharpe ratio, most of its volatility is coming from winning trades rather than losing ones, which is the fastest way to separate a genuinely low risk strategy from one that just got lucky.
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