What is the deflated Sharpe ratio?
Reviewed against the platform's code on Sep 23, 2026
The deflated Sharpe ratio (DSR) is the probability that a strategy's true Sharpe ratio is positive after accounting for how many strategies were tried to find it, and for the skewness and fat tails of its returns; it deflates an impressive-looking Sharpe ratio by the size of the search behind it.
Why it matters
The best Sharpe ratio among many tries is biased upward even if none of them has skill. Without deflation, a wider search reliably produces a more impressive — and more misleading — winner.
How it works
The DSR compares the observed Sharpe ratio with the expected maximum Sharpe ratio of the number of independent trials, adjusting the variance for sample length, skewness and kurtosis (Bailey & López de Prado, 2014).
How Opulence Alpha applies it
In Opulence Alpha the number of trials is a required input — there is no default of one — so a wider search must clear a higher observed Sharpe ratio for the same threshold. Searching harder makes the bar harder.
Where the DSR sits in the Promotion Gate →Related concepts
Questions
- Why does the number of trials matter?
- Because the maximum of many noisy estimates is inflated. The more you try, the higher the best result will be by chance alone.
- What is the difference between the probabilistic and the deflated Sharpe ratio?
- The probabilistic Sharpe ratio adjusts for sample length and non-normal returns; the deflated version also adjusts for the number of trials.
- What is a good deflated Sharpe ratio?
- It is a probability, so values close to 1 mean the result is unlikely to be luck; thresholds such as 0.95 are common.
References
- Bailey, D. & López de Prado, M. (2014). The Deflated Sharpe Ratio. Journal of Portfolio Management.
Educational content about research methods. Not investment advice.