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scipy tutorial - Baustatik-Info-Server

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SciPy Reference Guide, Release 0.8.dev<br />

Notes<br />

As with Levene’s test there are three variants of Fligner’s test that differ by the measure of central tendency used<br />

in the test. See levene_ for more information.<br />

References<br />

[R19], [R20]<br />

mood(x, y)<br />

Perform Mood’s test for equal scale parameters<br />

Mood’s two-sample test for scale parameters is a non-parametric test for the null hypothesis that two samples<br />

are drawn from the same distribution with the same scale parameter.<br />

See Also:<br />

Parameters<br />

x, y : array_like<br />

arrays of sample data<br />

Returns<br />

p-value : float<br />

The p-value for the hypothesis test<br />

fligner<br />

A non-parametric test for the equality of k variances<br />

ansari<br />

A non-parametric test for the equality of 2 variances<br />

bartlett<br />

A parametric test for equality of k variances in normal samples<br />

levene<br />

A parametric test for equality of k variances<br />

Notes<br />

The data are assumed to be drawn from probability distributions f(x) and f(x/s)/s respectively, for some probability<br />

density function f. The null hypothesis is that s = 1.<br />

oneway(*args, **kwds)<br />

Test for equal means in two or more samples from the normal distribution.<br />

If the keyword parameter is true then the variances are assumed to be equal, otherwise they are not<br />

assumed to be equal (default).<br />

Return test statistic and the p-value giving the probability of error if the null hypothesis (equal means) is rejected<br />

at this value.<br />

glm(data, para) Calculates a linear model fit ...<br />

anova<br />

glm(data, para)<br />

Calculates a linear model fit ... anova/ancova/lin-regress/t-test/etc. Taken from:<br />

Peterson et al. Statistical limitations in functional neuroimaging I. Non-inferential methods and statistical models.<br />

Phil Trans Royal Soc Lond B 354: 1239-1260.<br />

Returns: statistic, p-value ???<br />

668 Chapter 3. Reference

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