Compare differences between two independent groups (Non-parametric).
Supports up to 5,000 rows per group.
The Mann-Whitney U test (also known as the Wilcoxon rank-sum test) is a non-parametric statistical test used to determine whether there is a statistically significant difference between the distributions of two independent groups. Unlike the t-test, it does not compare mean values. Instead, it ranks all data points combined and calculates a U-statistic based on the sum of ranks for each group. It tests the null hypothesis that the probability of a randomly selected value from one group being larger than a value from the other group is 0.5.
You should choose this test over the standard t-test when:
We prioritize accuracy and transparency. Our backend runs on Google Cloud Functions using Python's SciPy library (scipy.stats.mannwhitneyu), the industry standard for scientific computing. We have rigorously cross-validated our algorithms against The R Project to ensure result consistency up to 4 decimal places.
This provides the same statistical rigor as paid software like SPSS or GraphPad Prism, but entirely free. Specifically for this tool, we generate the following visualizations:
All results, including Test Statistics, P-values, and charts, can be exported in a comprehensive PDF Report.
To ensure optimal browser performance and interactivity for our high-resolution charts, we enforce the following data limits:
Data can be entered manually or imported via CSV. Note that your data is processed strictly in memory and is never stored on our servers.
The Student's t-test compares means and assumes the data follows a normal bell curve. The Mann-Whitney U compares medians (rank sums) and makes no assumptions about the distribution shape. If your data is normally distributed, the t-test is slightly more powerful. However, for skewed data or small sample sizes with outliers, the Mann-Whitney U is the mathematically superior choice.