Concluding an A/B test
Decide whether the observed difference is significant or could be chance.
Check whether the difference between your control and your variant is statistically significant. Two-proportion z-test, p-value, z-score, uplift and confidence interval.
The observed difference is significant at the 5% threshold.
Two-sided (or one-sided) z-test on two independent proportions. Not a substitute for in-depth analysis or a Bayesian approach for long or multi-variant tests.
The calculator compares two observed conversion rates and computes the probability that the difference is due to chance.
Visitors and conversions observed in the control group over the test period.
Visitors and conversions in the variant group exposed to the change under test.
5% is the standard. 1% for critical decisions. 10% for iterative testing.
If p-value < alpha, the difference is statistically significant. Otherwise, keep collecting.
z = (pv − pc) / √(p̄ · (1−p̄) · (1/nc + 1/nv))
Where pc, pv are the observed rates, p̄ the pooled rate, nc and nv the visitor counts. p-value = 2 · (1 − Φ(|z|)) two-sided. Variant CI: pv ± Zα/2 · √(pv(1−pv)/nv).
Decide whether the observed difference is significant or could be chance.
Document p-value, uplift and CI for every test shipped to the leadership team.
Check the statistical robustness of tests run in-house.
Before shipping a variant to production, make sure it actually beats the control.
Full CRO audit: roadmap, hypotheses, tracking and execution. 5 days, €0 for B2B scale-ups.