biostats.friedman_test#
- biostats.friedman_test(data, variable, between, subject)[source]#
Test whether the mean values of a variable are different between several groups on repeated measured data with nonparametric methods.
- Parameters:
- data
pandas.DataFrame
The input data. Must contain at least one numeric column and one categorical column, as well as a column specifying the subjects.
- variable
str
The numeric variable that we want to calculate mean values of.
- between
str
The categorical variable that specifies which group the samples belong to. Maximum 20 groups.
- subject
str
The variable that specifies the subject ID. Samples measured on the same subject should have the same ID. Maximum 2000 subjects.
- data
- Returns:
- summary
pandas.DataFrame
The counts, mean values, standard deviations, minimums, first quartiles, medians, third quartiles, and maximums of the variable in each group.
- result
pandas.DataFrame
The degree of freedom, chi-square statistic, and p-value of the test.
- summary
See also
kruskal_wallis_test
Test whether the mean values of a variable are different between groups with nonparametric methods.
repeated_measures_anova
The parametric version of Friedman Test.
Examples
>>> import biostats as bs >>> data = bs.dataset("friedman_test.csv") >>> data response drug patient 0 30 A 1 1 28 B 1 2 16 C 1 3 34 D 1 4 14 A 2 5 18 B 2 6 10 C 2 7 22 D 2 8 24 A 3 9 20 B 3 10 18 C 3 11 30 D 3 12 38 A 4 13 34 B 4 14 20 C 4 15 44 D 4 16 26 A 5 17 28 B 5 18 14 C 5 19 30 D 5
We want to test whether the mean values of response in each drug are different with nonparametric methods, when the samples are repeatedly measured on the four patient.
>>> summary, result = bs.friedman_test(data=data, variable="response", between="drug", subject="patient") >>> summary drug Count Mean Std. Deviation Minimum 1st Quartile Median 3rd Quartile Maximum 1 A 5 26.4 8.763561 14 24 26 30 38 2 B 5 25.6 6.542171 18 20 28 28 34 3 C 5 15.6 3.847077 10 14 16 18 20 4 D 5 32.0 8.000000 22 30 30 34 44
The mean values and some descriptive statistics of each group are given.
>>> result D.F. Chi Square p-value Model 3 13.56 0.00357 **
The p-value < 0.01, so the mean values of response in each group are significantly different.