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Determine if your A/B test shows a real winner or just random noiseβwith instant decision guidance, business impact calculations, and visual evidence.
Select a preset scenario to explore real-world A/B testing situations with authentic marketing metrics and business context.
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Required columns: group (two labels) and conversion (0 or 1).
Drag & Drop raw data file (.csv, .tsv, .txt)
Two columns: group label and conversion (0 or 1). Up to 2,000 rows.
Apply FPC when population size is known or approximately known. Used for sampling without replacement from a finite population. FPC reduces standard error when sample size is >5% of total population.
We'll calculate significance and show you what to do next
When to use this calculator:
When NOT to use this calculator:
Many valuable A/B tests don't have explicit dollar values attachedβthat's perfectly fine! Skip this section if your test measures engagement, awareness, or other non-revenue metrics.
The fan charts show the uncertainty around your estimates. Narrower fans = more precision.
β οΈ Small Sample Warning
| Measure | Label | Proportion / Ξ | CI Lower | CI Upper | n |
|---|
Use the two-proportion z-test when:
Core test (two-proportion z-test with hypothesized difference \(\Delta_0\)):
$$z = \frac{P_2 - P_1 - \Delta_0}{\sqrt{\dfrac{P_1(1-P_1)}{n_1} + \dfrac{P_2(1-P_2)}{n_2}}} \quad\text{(Wald / unpooled)}$$
Null hypothesis: \(H_0:\ \Delta = \Delta_0\). By default \(\Delta_0 = 0\) (no difference).
Confidence interval for the difference (\(\Delta = P_2 - P_1\)): $$\Delta \pm z_{1-\alpha/2}\sqrt{\frac{P_1(1-P_1)}{n_1}+\frac{P_2(1-P_2)}{n_2}}$$
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