ICA decomposition using fastICA.
import os.path as op
import mne
from mne.preprocessing import ICA
from mne.parallel import parallel_func
from library.config import meg_dir, random_state, N_JOBS
# Here we always process with the 1 Hz highpass data (instead of using
# l_freq) because ICA needs a highpass.
def run_ica(subject_id, tsss=None):
subject = "sub%03d" % subject_id
print("Processing subject: %s%s"
% (subject, (' (tSSS=%d)' % tsss) if tsss else ''))
data_path = op.join(meg_dir, subject)
raws = list()
print(" Loading runs")
for run in range(1, 7):
if tsss:
run_fname = op.join(data_path, 'run_%02d_filt_tsss_%d_raw.fif'
% (run, tsss))
else:
run_fname = op.join(data_path, 'run_%02d_filt_sss_highpass-%sHz'
'_raw.fif' % (run, 1))
raws.append(mne.io.read_raw_fif(run_fname))
raw = mne.concatenate_raws(raws)
# SSS reduces the data rank and the noise levels, so let's include
# components based on a higher proportion of variance explained (0.999)
# than we would otherwise do for non-Maxwell-filtered raw data (0.98)
n_components = 0.999
if tsss:
ica_name = op.join(meg_dir, subject,
'run_concat-tsss_%d-ica.fif' % tsss)
else:
ica_name = op.join(meg_dir, subject, 'run_concat-ica.fif')
# Here we only compute ICA for MEG because we only eliminate ECG artifacts,
# which are not prevalent in EEG (blink artifacts are, but we will remove
# trials with blinks at the epoching stage).
print(' Fitting ICA')
ica = ICA(method='fastica', random_state=random_state,
n_components=n_components)
picks = mne.pick_types(raw.info, meg=True, eeg=False, eog=False,
stim=False, exclude='bads')
ica.fit(raw, picks=picks, reject=dict(grad=4000e-13, mag=4e-12),
decim=11)
print(' Fit %d components (explaining at least %0.1f%% of the variance)'
% (ica.n_components_, 100 * n_components))
ica.save(ica_name)
# Memory footprint: around n_jobs * 4 GB
parallel, run_func, _ = parallel_func(run_ica, n_jobs=N_JOBS)
parallel(run_func(subject_id) for subject_id in range(1, 20))
parallel(run_func(3, tsss) for tsss in (10, 1)) # Maxwell filtered data
Total running time of the script: ( 0 minutes 0.000 seconds)