How to use this tool
- Enter unadjusted p-values, adjustment method, significance level.
- Select Calculate to view the result.
- Check the method and assumptions below before using the result.
The method, explained
Bonferroni multiplies by the number of tests. Holm uses sorted step-down factors with a cumulative maximum. Benjamini–Hochberg uses sorted p × m/rank with a reverse cumulative minimum. All adjusted values are capped at 1.
Using unadjusted p-values = .001, .02, .03, .2, adjustment method = holm, significance level = 0.05, the result is 1 probability. Change these example inputs to match your task; use the method above to check each step.
What to keep in mind
Bonferroni and Holm control family-wise error under arbitrary dependence. Benjamini–Hochberg controls FDR under independence or specified positive dependence; it is not a family-wise guarantee. A descriptive or probability calculation under the stated assumptions. Check the sample design and model before interpreting results.
Reference: SciPy: false discovery control
Common questions
Which error rate does each method control?
Bonferroni and Holm address the chance of any false rejection in the test family. Benjamini–Hochberg addresses the expected false-discovery proportion under its dependence assumptions. They answer different error-control questions.
Do I need to sort the p-values first?
No. Enter them in your preferred order. The calculation sorts internally where needed and maps every adjusted value back to its original test number.
Methodology maintained by ClarityKit. How these tools are built and checked.