How to use this calculator
- Enter the count that meets the measured condition.
- Enter the complete valid sample count.
- Choose a confidence level and, if known, the eligible population.
- Calculate and report both interval bounds with the observed rate.
Estimate the observed customer segmentation rate and a confidence interval for the underlying population proportion. Enter the condition count, sample size, confidence level, and an optional finite population. The calculator reports a Wilson score interval, its bounds, and sampling uncertainty so analysts can distinguish a precise measurement from a noisy point estimate.
The interval estimates uncertainty in one segment's population share. Classification error or drift in the segmentation model is outside this sampling interval.
This is a sampling estimate. Biased selection, tracking defects, dependence between observations, and model error can matter more than the displayed interval.
With 240 records in a selected segment out of 1,200, the observed share is 20.00%. At 95% confidence, the Wilson interval is approximately 17.83% to 22.36%.
Include them if they are eligible population records; excluding unassigned customers can inflate the selected segment's share.
Yes, but simultaneous comparisons may require multiplicity adjustments if you need joint confidence across all segments.
No. It covers sampling uncertainty only; mislabeled or unstable segment assignments require separate validation.
The Wilson method still returns a bounded interval rather than a misleading zero-width result.
Refresh them when the sample, eligibility rules, or segmentation model changes enough to affect the decision.
| Input | Role |
|---|---|
| Condition count | Numerator of the observed proportion |
| Total sample | Determines observed rate and sampling uncertainty |
| Confidence level | Selects the critical z value |
| Population | Optional finite-population adjustment |