Statistical Significance and Sample Size
A number that looks good on day two of a test is not a result - it's noise that hasn't had time to average out yet. Sample size and run time, calculated before a test launches, are what separate a real answer from a confident guess that happened to look right for a moment.
Common questions
It means the observed difference between two variants is unlikely to be explained by random chance alone, at a defined confidence level (typically 95%). It does not mean the difference is guaranteed to be real, or that it's large enough to matter practically - those are separate questions from whether it's statistically significant.
Because significance calculated before a test reaches its pre-determined sample size is unreliable - random early fluctuation can cross a significance threshold temporarily and then regress as more data comes in. Checking results repeatedly and stopping the moment a result looks good, sometimes called peeking, inflates the rate of false positives well beyond the stated confidence level.
Statistical significance means a result is unlikely to be due to chance. Practical significance means the size of that result is actually large enough to matter for the business. A test can be statistically significant with a lift so small it isn't worth the effort of implementing, which is why both questions need answering, not just the statistical one.
Calling tests early because a number looked good?
We calculate sample size and run time before a test launches, so a result can actually be trusted when it comes in.
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