The standard test
A pooled two-proportion z-test, which is what most A/B testing platforms report under the hood.
Tools / Statistical Significance Calculator
Enter visitors and conversions for both variants. Get the p-value, the relative lift, and a straight answer on whether the difference is significant.
z = (p̂B − p̂A) ÷ √( p̄(1 − p̄)(1/nA + 1/nB) )
Enter values to see the result
Visitors who saw the control and how many of them converted.
Same two numbers for the challenger. Conversions cannot exceed visitors.
You get both conversion rates, the relative lift, the z-statistic, the p-value, and whether it clears 0.05.
Variant B being ahead is not the same as variant B being better. This separates a real difference from ordinary noise.
A pooled two-proportion z-test, which is what most A/B testing platforms report under the hood.
A significant 0.2% lift and a non-significant 40% lift call for very different decisions. Both numbers are shown.
The verdict uses the conventional 0.05 cutoff and says so, rather than hiding the p-value behind a badge.
Compare signup or purchase rates between two page versions.
Check whether an open or click rate difference is more than noise.
Compare the yes rate between two phrasings of the same question.
z = (p̂_B − p̂_A) ÷ √( p̄(1 − p̄) × (1/n_A + 1/n_B) ) where p̄ = (x_A + x_B) ÷ (n_A + n_B)
p̄ is the pooled conversion rate across both variants, used because the null hypothesis is that the two rates are equal. The p-value is the two-tailed normal probability for that z.
Use a two-proportion z-test. Pool the conversion rates across both variants, compute the standard error of the difference, divide the observed difference by it, and convert that z to a two-tailed p-value.
If p is below 0.05, the difference is conventionally called statistically significant.
That a difference this large would be unlikely if the two variants really performed identically. It does not mean the difference is large or that it matters commercially.
Always read the lift next to the p-value before deciding to ship.
It depends on your baseline rate and the smallest lift worth detecting. Detecting a small relative lift on a low base rate can take tens of thousands of visitors per variant.
The sample size calculator gives a starting figure for a target margin of error.
No. Peeking repeatedly and stopping at the first green result inflates your false positive rate well above 5%.
Set the sample size in advance, run to it, then read the result once.
The verdict uses the standard 95% level, meaning p < 0.05. The exact p-value is always shown, so you can apply a stricter threshold if your context calls for it.
You do not have enough evidence that the variants differ. That is not proof they are the same. Either keep running to a larger sample or accept that any real difference is probably too small to be worth chasing.
Not directly. Comparing several variants at once raises the chance of a false positive, so you need an adjustment or an omnibus test. The chi square calculator handles a multi-variant conversion table.
No. Everything runs in your browser.
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