fligner(*samples, center='median', proportiontocut=0.05)
Fligner's test tests the null hypothesis that all input samples are from populations with equal variances. Fligner-Killeen's test is distribution free when populations are identical .
As with Levene's test there are three variants of Fligner's test that differ by the measure of central tendency used in the test. See levene for more information.
Conover et al. (1981) examine many of the existing parametric and nonparametric tests by extensive simulations and they conclude that the tests proposed by Fligner and Killeen (1976) and Levene (1960) appear to be superior in terms of robustness of departures from normality and power .
Arrays of sample data. Need not be the same length.
Keyword argument controlling which function of the data is used in computing the test statistic. The default is 'median'.
When center is 'trimmed', this gives the proportion of data points to cut from each end. (See scipy.stats.trim_mean.) Default is 0.05.
Perform Fligner-Killeen test for equality of variance.
bartlett
levene
import numpy as np
from scipy.stats import fligner
a = [8.88, 9.12, 9.04, 8.98, 9.00, 9.08, 9.01, 8.85, 9.06, 8.99]
b = [8.88, 8.95, 9.29, 9.44, 9.15, 9.58, 8.36, 9.18, 8.67, 9.05]
c = [8.95, 9.12, 8.95, 8.85, 9.03, 8.84, 9.07, 8.98, 8.86, 8.98]
stat, p = fligner(a, b, c)
p
[np.var(x, ddof=1) for x in [a, b, c]]
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scipy.stats._morestats:bartlett
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