Test Results Calculator
Analyze your test results and calculate statistical significance
Results
Difference
+5.00
(+5.00%)
95% Confidence Interval
Absolute
[4.22, 5.78]
Relative
[4.22%, 5.78%]
P-value
0.000000
✓ Significant
at α = 0.050
How the Calculation Works
Statistical Testing Overview
This calculator performs hypothesis testing to determine if your observed difference between variants is statistically significant. The process:
- Calculate the observed difference between variants
- Compute a test statistic (t-test for continuous, z-test for binary)
- Calculate the p-value: probability of observing this result if there's no real difference
- Compare p-value to significance level (α) to determine significance
Understanding Your Results
- Difference: The observed change between control and treatment. Positive means treatment is better; negative means it's worse.
- P-value: The probability of seeing this difference (or larger) if there's actually no real effect. Smaller p-values provide stronger evidence of a real effect.
- Confidence Interval: A range of plausible values for the true effect. Narrower intervals indicate more precise estimates. If the interval doesn't cross zero, the effect is significant.
- Significant: p-value is less than α, meaning we reject the null hypothesis and conclude there's a real difference.
Continuous Metrics (T-test)
For metrics like revenue, time on page, or other numerical measures. We compare means and account for variability:
Where SE (standard error) is calculated from your sample sizes and standard deviation.
Binary Metrics (Z-test)
For metrics like click rate, conversion rate, or other proportions. We compare success proportions:
Where SE accounts for both proportions and sample sizes.
Multiple Comparison Correction
When testing multiple variants, we apply Bonferroni correction to reduce false positives:
This makes it stricter to achieve significance. For example, with 3 pairwise comparisons and α=0.05, the adjusted threshold is 0.05/3 ≈ 0.0167.
Important Notes
- A non-significant result doesn't mean there's no effect; it may mean your sample size was too small
- Confidence intervals are often more informative than p-values alone
- Always check practical significance: Is a 0.1% improvement worth implementing?
- Be cautious of p-hacking or multiple testing without proper corrections
Want to understand the theory behind these calculations?
Learn About Null Hypothesis and Significance Testing →