K-Fold Sample Counts
Count larger and smaller validation folds and their training sizes without losing remainder samples or claiming to select an optimal fold count.
Use this result well
- Inputs that matter
- Total samples, Number of folds
- Output to expect
- Validation fold sizes
- Check the units and required inputs before comparing results.
- Keep the assumptions with a copied result so you can reproduce the calculation later.
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Reference & details
How it works
Updated September 2026
How it works
Updated September 2026K-fold sample counts with remainder folds
q = floor(N/k), r = N mod k; r validation folds contain q+1 samples, and k−r contain q. Each training fold contains N minus its validation size Ordinary K-fold counts, following the larger-first remainder convention. GroupKFold, stratified, time-series and repeated validation may use different allocations. This neither chooses k nor estimates validation accuracy or uncertainty. Model selection reuses validation results; a final assessment must respect the chosen evaluation design.
Updated: September 2026
Example Scenarios
Show the larger and smaller fold counts for ordinary K-fold splitting when the sample count is not divisible by the chosen number of folds.
Common Mistakes to Avoid
Common Mistakes to Avoid
Applying k-fold sample counts with remainder folds outside its stated assumptions
GroupKFold, stratified, time-series and repeated validation may use different allocations. This neither chooses k nor estimates validation accuracy or uncertainty. Model selection reuses validation results; a final assessment must respect the chosen evaluation design.
FAQ
About K-Fold Sample Counts
Count larger and smaller validation folds and their training sizes without losing remainder samples or claiming to select an optimal fold count. Choose the mode that matches your measurements or study design, enter the stated units and keep the method and limits with the result.