mne.stats.permutation_t_test¶
-
mne.stats.
permutation_t_test
(X, n_permutations=10000, tail=0, n_jobs=1, seed=None, verbose=None)[source]¶ One sample/paired sample permutation test based on a t-statistic.
This function can perform the test on one variable or simultaneously on multiple variables. When applying the test to multiple variables, the “tmax” method is used for adjusting the p-values of each variable for multiple comparisons. Like Bonferroni correction, this method adjusts p-values in a way that controls the family-wise error rate. However, the permutation method will be more powerful than Bonferroni correction when different variables in the test are correlated (see [1]).
- Parameters
- X
array
, shape (n_samples, n_tests) Samples (observations) by number of tests (variables).
- n_permutations
int
| ‘all’ Number of permutations. If n_permutations is ‘all’ all possible permutations are tested. It’s the exact test, that can be untractable when the number of samples is big (e.g. > 20). If n_permutations >= 2**n_samples then the exact test is performed.
- tail-1 or 0 or 1 (default = 0)
If tail is 1, the alternative hypothesis is that the mean of the data is greater than 0 (upper tailed test). If tail is 0, the alternative hypothesis is that the mean of the data is different than 0 (two tailed test). If tail is -1, the alternative hypothesis is that the mean of the data is less than 0 (lower tailed test).
- n_jobs
int
The number of jobs to run in parallel (default 1). Requires the joblib package.
- seed
None
|int
| instance ofRandomState
If
seed
is anint
, it will be used as a seed forRandomState
. IfNone
, the seed will be obtained from the operating system (seeRandomState
for details). Default isNone
.- verbosebool,
str
,int
, orNone
If not None, override default verbose level (see
mne.verbose()
and Logging documentation for more). If used, it should be passed as a keyword-argument only.
- X
- Returns
Notes
If
n_permutations >= 2 ** (n_samples - (tail == 0))
,n_permutations
andseed
will be ignored since an exact test (full permutation test) will be performed.References
- 1
Nichols, T. E. & Holmes, A. P. (2002). Nonparametric permutation tests for functional neuroimaging: a primer with examples. Human Brain Mapping, 15, 1-25.