sizing
Skill17 starsChanged 6 days agoMITView on GitHub
Turns an expected return and a risk estimate into a position size using fractional Kelly, a volatility target, and a maximum weight. Use when asked how large a position should be, how to size or scale a strategy, what the Kelly fraction is, or how to bring a position to a target volatility.
2 other projects use a version of this.
Adopted by
Most recently taken up by
- flightctl/ai-workflowstheir own version, first seen Oct 22, 2026
- y0n1n1/financial-skillstheir own version, first seen Oct 11, 2026
Other versions2 projects use a version of this.
Word for word · 0
None found.
Edited · 0
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Wrote their own version · 2
- flightctl/ai-workflows★ 10same name
- y0n1n1/financial-skills★ 1same name
How matches are found. Word for word: the exact same text. Edited: shares passages with this file (“99% same” means 99% of its five-word phrases also appear here; 10% or more counts). Their own version: similar meaning, or, weakest, the same name. We can’t tell which project had it first. Projects are counted among the 200 most-starred candidates, and mentions are links to the repository we found, up to 50 per site, so both counts are a floor.
In this repository5 other files it gives its agents.
- earningsSkill
- eventsSkill
- regimesSkill
- riskSkill
- validationSkill
The file
We split this skill into the rules it gives an agent
1 rule. About 0 are common, 0 are distinctive, and 1 is very specific to this project.
≈0
Common · estimate
Many files like this have a rule of this kind.
≈0
Distinctive · estimate
This author's own choices. Worth a look.
1
Very specific
Tied to their project's names, files or tools. Probably skip.
- Common
- Distinctive
- Very specific
- Very specific: line 34
Read the JSON. If passed is false, report the failed check and stop.
≈ “Common” is an estimate: at least 1 in 5 of the 350,495 skill files we read have a rule of the same kind, not the same words. “Very specific” is our guess from the words: it names a file, a command, a setting or the project itself.
Files
Position sizing
Answers one question: how large should this position be? Combines the Kelly criterion (Kelly, 1956) with volatility targeting. Every number comes from scripts/size.py.
Inputs
mu: annual expected return in excess of cash, as a decimal. This is the user's own estimate. Never supply one yourself; if it is missing, ask.- Risk, one of:
sigma: annual volatility as a decimal, or- a returns file (date column, then simple returns) plus the column to use. Daily data is assumed; set
--periods-per-yearotherwise.
- Optional: Kelly fraction (default 0.5), target volatility for the position, maximum absolute weight (default 1.0).
Procedure
- Confirm mu, its horizon (annual), and that it is in excess of cash.
- Run the sizing:
or estimate sigma from history:python scripts/size.py --mu 0.06 --sigma 0.25 --kelly-fraction 0.5 --target-vol 0.10python scripts/size.py --mu 0.06 --returns returns.csv --column XYZ --halflife 63 --target-vol 0.10 - Read the JSON. If
passedis false, report the failed check and stop. - Report the weight, which constraint set it, and the inputs behind it.
Checks
- The full Kelly fraction satisfies its closed form, mu = f* sigma squared.
- The weight respects the maximum weight.
- Position volatility does not exceed the target, when one is given.
Output
results.weight (signed fraction of capital), results.binding_constraint (kelly, target_vol, or max_weight), full_kelly, fractional_kelly, vol_target_weight, position_volatility, expected_growth, and share_of_max_growth, plus checks and passed.
Explaining the result
- Lead with the weight and the constraint that set it. Kelly sizes the conviction; the volatility target and maximum weight cap the risk.
- Half Kelly earns three quarters of the maximum growth rate with half the volatility of full Kelly, which is why fractional Kelly is the default when mu is uncertain.
- The result is only as good as mu. Show how the weight changes if mu is half as large; rerun the script for that case rather than estimating it.
- This sizes one position in isolation. For a portfolio, use the risk skill to see how the position changes total risk.
For the mathematics, see references/methodology.md.
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