Compare Variant A vs B, calculate conversion uplift, and see if your test result is statistically significant at 95% confidence.

Running experiments is easy. Knowing whether the result actually means something is the hard part. This A/B Test Calculator helps marketers, product teams, and CRO specialists compare two variants using visitor and conversion data, then quickly check whether the difference is statistically significant.
Instead of stopping at raw conversion rates, the tool gives you a clearer read on performance. You can see each variant’s conversion rate, the absolute gap between them, relative uplift, z-score, and p-value in one place. That makes it easier to answer the question that matters most: is Variant B really better, or could this result be random?
A good split test calculator should be simple enough to use in seconds but rigorous enough to support real decision-making. This one validates your inputs, prevents impossible values, and explains the result in plain English. Whether you're reviewing landing page experiments, signup flows, pricing tests, or ad campaigns, it gives you a fast way to judge experiment performance without digging through spreadsheets or doing manual stats.
It uses a two-proportion z-test, which compares the conversion rates of two variants and estimates whether the gap between them is likely due to chance. If the p-value is below 0.05, the result is treated as statistically significant at the 95% confidence level. That means there’s strong evidence the difference is real, not just random variation in your sample.
Uplift shows the relative improvement of Variant B compared with Variant A. It’s calculated from the difference between the two conversion rates, divided by Variant A’s conversion rate. For example, if A converts at 4% and B converts at 5%, the uplift is 25%. If Variant A has a 0% conversion rate, the tool won’t force a misleading percentage and will explain that uplift can’t be expressed that way.
A higher conversion rate doesn’t automatically mean you’ve found a reliable winner. If your sample size is small, the observed difference may still be within the range of normal randomness. This is why significance testing matters: it helps you separate promising-looking results from outcomes that need more traffic or more data before you can trust them.
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