diff --git a/actions/stimulus-spike-lfp-response-reduced-transient-cut/attributes.yaml b/actions/stimulus-spike-lfp-response-reduced-transient-cut/attributes.yaml new file mode 100644 index 000000000..f71807bff --- /dev/null +++ b/actions/stimulus-spike-lfp-response-reduced-transient-cut/attributes.yaml @@ -0,0 +1,5 @@ +registered: '2021-01-18T18:02:05' +data: + results: results.csv + notebook: 10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.ipynb + html: 10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.html diff --git a/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.html b/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.html new file mode 100644 index 000000000..9a47d5ba1 --- /dev/null +++ b/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.html @@ -0,0 +1,14103 @@ + + + + +10-calculate-stimulus-spike-lfp-response-reduced-transient-cut + + + + + + + + + + + + + + + + + + + + + + + +
+
+ +
+
+
In [1]:
+
+
+
%load_ext autoreload
+%autoreload 2
+
+ +
+
+
+ +
+
+
+
In [2]:
+
+
+
import matplotlib.pyplot as plt
+%matplotlib inline
+import spatial_maps as sp
+import septum_mec.analysis.data_processing as dp
+import septum_mec.analysis.registration
+import expipe
+import os
+import pathlib
+import scipy
+import scipy.signal
+import numpy as np
+import exdir
+import pandas as pd
+import optogenetics as og
+import quantities as pq
+import shutil
+from distutils.dir_util import copy_tree
+import elephant as el
+import neo
+from scipy.signal import find_peaks
+from scipy.interpolate import interp1d
+from matplotlib import mlab
+
+from tqdm import tqdm_notebook as tqdm
+from tqdm._tqdm_notebook import tqdm_notebook
+tqdm_notebook.pandas()
+
+ +
+
+
+ +
+
+ + +
+ +
+ + +
+
16:15:36 [I] klustakwik KlustaKwik2 version 0.2.6
+/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/ipykernel_launcher.py:25: TqdmDeprecationWarning: This function will be removed in tqdm==5.0.0
+Please use `tqdm.notebook.*` instead of `tqdm._tqdm_notebook.*`
+
+
+
+ +
+
+ +
+
+
+
In [3]:
+
+
+
data_loader = dp.Data()
+actions = data_loader.actions
+project = data_loader.project
+
+ +
+
+
+ +
+
+
+
In [4]:
+
+
+
output = pathlib.Path('output/stimulus-spike-lfp-response-reduced-transient-cut')
+(output / 'data').mkdir(parents=True, exist_ok=True)
+
+ +
+
+
+ +
+
+
+
In [5]:
+
+
+
identify_neurons = actions['identify-neurons']
+# sessions = pd.read_csv(identify_neurons.data_path('sessions'))
+units = pd.read_csv(identify_neurons.data_path('units'))
+
+ +
+
+
+ +
+
+
+
In [6]:
+
+
+
def get_lim(action_id):
+    stim_times = data_loader.stim_times(action_id)
+    if stim_times is None:
+        return [0, np.inf]
+    stim_times = np.array(stim_times)
+    return [stim_times.min(), stim_times.max()]
+
+def get_mask(lfp, lim):
+    return (lfp.times >= lim[0]) & (lfp.times <= lim[1])
+
+def zscore(a):
+    return (a - a.mean(0)) / a.std(0)
+
+def compute_stim_freq(action_id):
+    stim_times = data_loader.stim_times(action_id)
+    if stim_times is None:
+        return np.nan
+    stim_times = np.array(stim_times)
+    return 1 / np.mean(np.diff(stim_times))
+
+ +
+
+
+ +
+
+
+
In [7]:
+
+
+
def signaltonoise(a, axis=0, ddof=0):
+    a = np.asanyarray(a)
+    m = a.mean(axis)
+    sd = a.std(axis=axis, ddof=ddof)
+    return np.where(sd == 0, 0, m / sd)
+
+ +
+
+
+ +
+
+
+
In [8]:
+
+
+
def compute_energy(p, f, f1, f2):
+    if np.isnan(f1) or np.all(np.isnan(p)):
+        return np.nan
+    mask = (f > f1) & (f < f2)
+    df = f[1] - f[0]
+    return np.sum(p[mask]) * df
+
+ +
+
+
+ +
+
+
+
In [9]:
+
+
+
def find_theta_peak(p, f, f1, f2):
+    if np.all(np.isnan(p)):
+        return np.nan, np.nan
+    mask = (f > f1) & (f < f2)
+    p_m = p[mask]
+    f_m = f[mask]
+    peaks, _ = find_peaks(p_m)
+    idx = np.argmax(p_m[peaks])
+    return f_m[peaks[idx]], p_m[peaks[idx]]
+
+ +
+
+
+ +
+
+
+
In [10]:
+
+
+
def compute_half_width(p, f, m_p, m_f):
+    if np.isnan(m_p):
+        return np.nan, np.nan
+    m_p_half = m_p / 2
+    half_p = p - m_p_half
+    idx_f = np.where(f <= m_f)[0].max()
+    idxs_p1, = np.where(np.diff(half_p[:idx_f + 1] > 0) == 1)
+    if len(idxs_p1) == 0:
+        return np.nan, np.nan
+    m1 = idxs_p1.max()
+    idxs_p2, = np.where(np.diff(half_p[idx_f:] > 0) == 1)
+    m2 = idxs_p2.min() + idx_f
+    assert p[m1] < m_p_half < p[m1+1], (p[m1], m_p_half, p[m1+1])
+    assert p[m2] > m_p_half > p[m2+1], (p[m2], m_p_half, p[m2+1])
+    
+    f1 = interp1d([half_p[m1], half_p[m1 + 1]], [f[m1], f[m1 + 1]])(0)
+    f2 = interp1d([half_p[m2], half_p[m2 + 1]], [f[m2], f[m2 + 1]])(0)
+    return f1, f2
+
+ +
+
+
+ +
+
+
+
In [11]:
+
+
+
# p = np.load('debug_p.npy')
+# f = np.load('debug_f.npy')
+# compute_half_width(p, f, 0.01038941, 30.30187709636872)
+
+ +
+
+
+ +
+
+
+
In [12]:
+
+
+
# plt.plot(f, p)
+# plt.xlim(29.9,30.6)
+
+ +
+
+
+ +
+
+
+
In [13]:
+
+
+
def compute_stim_peak(p, f, s_f):
+    if np.isnan(s_f):
+        return np.nan
+    return interp1d(f, p)(s_f)
+
+ +
+
+
+ +
+
+
+
In [14]:
+
+
+
def compute_spike_lfp_coherence(anas, sptr, NFFT):
+
+    sigs, freqs = el.sta.spike_field_coherence(anas, sptr, **{'nperseg': NFFT})
+    return sigs, freqs
+
+ +
+
+
+ +
+
+
+
In [15]:
+
+
+
def butter_bandpass(lowcut, highcut, fs, order=5):
+    nyq = 0.5 * fs
+    low = lowcut / nyq
+    high = highcut / nyq
+    b, a = scipy.signal.butter(order, [low, high], btype='band')
+    return b, a
+
+
+def butter_bandpass_filter(data, lowcut, highcut, fs, order=5):
+    b, a = butter_bandpass(lowcut, highcut, fs, order=order)
+    y = scipy.signal.filtfilt(b, a, data)
+    return y
+
+# def compute_spike_phase_func(lfp, times, return_degrees=False):
+#     x_a = hilbert(lfp)
+#     x_phase = np.angle(x_a)
+#     if return_degrees:
+#         x_phase = x_phase * 180 / np.pi
+#     return interp1d(times, x_phase)
+
+
+def vonmises_kde(data, kappa=100, n_bins=100):
+    from scipy.special import i0
+    bins = np.linspace(-np.pi, np.pi, n_bins)
+    x = np.linspace(-np.pi, np.pi, n_bins)
+    # integrate vonmises kernels
+    kde = np.exp(kappa * np.cos(x[:, None] - data[None, :])).sum(1) / (2 * np.pi * i0(kappa))
+    kde /= np.trapz(kde, x=bins)
+    return bins, kde
+
+
+def spike_phase_score(phase_bins, density):
+    import math
+    import pycircstat as pc
+    ang = pc.mean(phase_bins, w=density)
+    vec_len = pc.resultant_vector_length(phase_bins, w=density)
+    # ci_lim = pc.mean_ci_limits(head_angle_bins, w=rate)
+    return ang, vec_len
+
+ +
+
+
+ +
+
+
+
In [16]:
+
+
+
def compute_clean_lfp(anas, width=50, threshold=2):
+    anas = np.array(anas)
+    idxs, = np.where(abs(anas) > threshold)
+    for idx in idxs:
+        anas[idx-width:idx+width] = 0 # TODO AR model prediction
+    percentage_removed = len(idxs) * width * 2 / len(anas)
+    return anas, idxs, percentage_removed
+
+
+def compute_clean_spikes(spikes, idxs, times, width=50):
+
+    for idx in idxs:
+        t0 = times[idx-width]
+        stop = idx + width
+        if stop > len(times) - 1:
+            stop = len(times) - 1 
+        t1 = times[stop]
+        mask = (spikes > t0) & (spikes < t1)
+        spikes = spikes[~mask]
+    spikes = spikes[spikes <= times[-1]]
+    return spikes
+
+
+def prepare_spike_lfp(anas, sptr, t_start, t_stop):
+
+    t_start = t_start * pq.s if t_start is not None else 0 * pq.s
+    sampling_rate = anas.sampling_rate
+    units = anas.units
+    times = anas.times
+    if t_start is not None and t_stop is not None:
+        t_stop = t_stop * pq.s
+        mask = (times > t_start) & (times < t_stop)
+        anas = np.array(anas)[mask,:]
+        times = times[mask]
+    
+    # take best channel from other drive
+    best_channel = np.argmax(signaltonoise(anas))
+#     best_channel = np.random.choice(anas.shape[1])
+    
+    cleaned_anas, idxs, percentage_removed = compute_clean_lfp(anas[:, best_channel])
+    cleaned_anas = neo.AnalogSignal(
+        signal=cleaned_anas * units, sampling_rate=sampling_rate, t_start=t_start
+    )
+    
+    spike_units = sptr.units
+    spike_times = sptr.times
+    spike_times = compute_clean_spikes(spike_times, idxs, times)
+
+    sptr = neo.SpikeTrain(
+        spike_times[(spike_times > t_start) & (spike_times < times[-1])], units=spike_units,
+        t_start=t_start, t_stop=times[-1]
+    )
+
+    return cleaned_anas, sptr, best_channel, percentage_removed
+
+ +
+
+
+ +
+
+
+
In [17]:
+
+
+
def compute_spike_phase_func(lfp, times, return_degrees=False):
+    from scipy.fftpack import next_fast_len
+    x_a = scipy.signal.hilbert(
+        lfp, next_fast_len(len(lfp)))[:len(lfp)]
+#     x_a = hilbert(lfp)
+    x_phase = np.angle(x_a, deg=return_degrees)
+    return interp1d(times, x_phase)
+
+
+def compute_spike_phase(lfp, spikes, flim=[6,10]):
+    
+    sample_rate = lfp.sampling_rate.magnitude
+    
+    # sometimes the position is recorded after LFP recording is ended
+    times = np.arange(lfp.shape[0]) / sample_rate
+     
+    spikes = np.array(spikes)
+    spikes = spikes[(spikes > times.min()) & (spikes < times.max())]
+    
+    filtered_lfp = butter_bandpass_filter(
+        lfp.magnitude.ravel(), *flim, fs=sample_rate, order=3)
+
+    spike_phase_func = compute_spike_phase_func(filtered_lfp, times)
+    
+    return spike_phase_func(spikes), filtered_lfp
+
+ +
+
+
+ +
+
+
+
In [18]:
+
+
+
plt.figure(figsize=(16,9))
+lfp = data_loader.lfp('1833-200619-2', 6)
+# lfp = data_loader.lfp('1834-220319-3', 6)
+# lfp = data_loader.lfp('1849-010319-4', 6)
+times = np.arange(lfp.shape[0]) / lfp.sampling_rate.magnitude
+clean_lfp, _, _ = compute_clean_lfp(lfp.magnitude[:, 0], threshold=2)
+plt.plot(times,lfp[:,0])
+plt.plot(times,clean_lfp)
+
+plt.figure(figsize=(16,9))
+plt.psd(lfp[:,0].ravel(), Fs=1000, NFFT=10000)
+plt.psd(clean_lfp, Fs=1000, NFFT=10000)
+plt.xlim(0,100)
+
+ +
+
+
+ +
+
+ + +
+ +
Out[18]:
+ + + + +
+
(0, 100)
+
+ +
+ +
+ +
+ + + + +
+ +
+ +
+ +
+ +
+ + + + +
+ +
+ +
+ +
+
+ +
+
+
+
In [19]:
+
+
+
# plt.figure(figsize=(16,9))
+
+# plt.plot(times,lfp[:,0])
+# # plt.plot(clean_lfp*100)
+# plt.plot(times[:-1], np.diff(lfp[:,0].magnitude.ravel()))
+# plt.xlim(64.5,65.5)
+# # plt.ylim(-250,250)
+
+ +
+
+
+ +
+
+
+
In [20]:
+
+
+
# action_id_0, channel_0, unit_0 = '1833-200619-1', 6, 163
+# action_id_1, channel_1, unit_1 = '1833-200619-2', 6, 28
+action_id_0, channel_0, unit_0 = '1834-220319-3', 2, 46
+action_id_1, channel_1, unit_1 = '1834-220319-4', 2, 60
+
+# change data loader to get all LFPs and then selecte the best form the other
+lfp_0 = data_loader.lfp(action_id_0, channel_0)
+lfp_1 = data_loader.lfp(action_id_1, channel_1)
+
+sample_rate_0 = lfp_0.sampling_rate
+sample_rate_1 = lfp_1.sampling_rate
+
+lim_0 = get_lim(action_id_0)
+lim_1 = get_lim(action_id_1)
+
+sptrs_0 = data_loader.spike_trains(action_id_0, channel_0)
+
+sptrs_1 = data_loader.spike_trains(action_id_1, channel_1)
+
+cleaned_lfps_0, sptr_0, best_channel_0, percentage_removed_0 = prepare_spike_lfp(lfp_0, sptrs_0[unit_0], *lim_0)
+
+cleaned_lfps_1, sptr_1, best_channel_1, percentage_removed_1 = prepare_spike_lfp(lfp_1, sptrs_1[unit_1], *lim_1)
+
+coher_0, freq_0 = compute_spike_lfp_coherence(cleaned_lfps_0, sptr_0, 4096)
+
+coher_1, freq_1 = compute_spike_lfp_coherence(cleaned_lfps_1, sptr_1, 4096)
+
+spike_phase_0, filtered_lfp_0 = compute_spike_phase(cleaned_lfps_0, sptrs_0[unit_0], flim=[6,10])
+
+spike_phase_1, filtered_lfp_1 = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[6,10])
+
+# spike_phase_1_stim, filtered_lfp_1_stim = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[10.5,11.5])
+spike_phase_1_stim, filtered_lfp_1_stim = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[29.5,30.5])
+
+plt.figure()
+plt.plot(freq_0, coher_0.ravel())
+plt.plot(freq_1, coher_1.ravel())
+plt.xlim(0,20)
+
+plt.figure()
+bins_0, kde_0 = vonmises_kde(spike_phase_0, 100)
+ang_0, vec_len_0 = spike_phase_score(bins_0, kde_0)
+plt.polar(bins_0, kde_0, color='b')
+plt.polar([ang_0, ang_0], [0, vec_len_0], color='b')
+
+bins_1, kde_1 = vonmises_kde(spike_phase_1, 100)
+ang_1, vec_len_1 = spike_phase_score(bins_1, kde_1)
+plt.polar(bins_1, kde_1, color='r')
+plt.polar([ang_1, ang_1], [0, vec_len_1], color='r')
+
+bins_1_stim, kde_1_stim = vonmises_kde(spike_phase_1_stim, 100)
+ang_1_stim, vec_len_1_stim = spike_phase_score(bins_1_stim, kde_1_stim)
+plt.polar(bins_1_stim, kde_1_stim, color='k')
+plt.polar([ang_1_stim, ang_1_stim], [0, vec_len_1_stim], color='k')
+
+ +
+
+
+ +
+
+ + +
+ +
Out[20]:
+ + + + +
+
[<matplotlib.lines.Line2D at 0x7fd29009a710>]
+
+ +
+ +
+ +
+ + + + +
+ +
+ +
+ +
+ +
+ + + + +
+ +
+ +
+ +
+
+ +
+
+
+
In [21]:
+
+
+
percentage_removed_1
+
+ +
+
+
+ +
+
+ + +
+ +
Out[21]:
+ + + + +
+
0.0
+
+ +
+ +
+
+ +
+
+
+
In [22]:
+
+
+
# TODO fix artefact stuff from phase precession
+
+ +
+
+
+ +
+
+
+
In [23]:
+
+
+
NFFT = 8192
+theta_band_f1, theta_band_f2 = 6, 10 
+
+ +
+
+
+ +
+
+
+
In [24]:
+
+
+
coherence_data, freqency_data = {}, {}
+theta_kde_data, theta_bins_data = {}, {}
+stim_kde_data, stim_bins_data = {}, {}
+
+def process(row):
+    action_id = row['action']
+    channel_group = row['channel_group']
+    unit_name = row['unit_name']
+    
+    name = f'{action_id}_{channel_group}_{unit_name}'
+    
+    # select 
+    lfp = data_loader.lfp(action_id, channel_group) # TODO consider choosing strongest stim response
+    
+    sptr = data_loader.spike_train(action_id, channel_group, unit_name)
+       
+    lim = get_lim(action_id)
+    
+    cleaned_lfp, sptr, best_channel, percentage_removed = prepare_spike_lfp(lfp, sptr, *lim)
+       
+    p_xys, freq = compute_spike_lfp_coherence(cleaned_lfp, sptr, NFFT=NFFT)
+    
+    p_xy = p_xys.magnitude.ravel()
+    freq = freq.magnitude
+    
+    theta_f, theta_p_max = find_theta_peak(p_xy, freq, theta_band_f1, theta_band_f2)
+    
+    theta_energy = compute_energy(p_xy, freq, theta_band_f1, theta_band_f2) # theta band 6 - 10 Hz
+    
+    theta_half_f1, theta_half_f2 = compute_half_width(p_xy, freq, theta_p_max, theta_f)
+    
+    theta_half_width = theta_half_f2 - theta_half_f1
+    
+    theta_half_energy = compute_energy(p_xy, freq, theta_half_f1, theta_half_f2) # theta band 6 - 10 Hz
+    
+    theta_spike_phase, _ = compute_spike_phase(cleaned_lfp, sptr, flim=[theta_band_f1, theta_band_f2])
+    theta_bins, theta_kde = vonmises_kde(theta_spike_phase)
+    theta_ang, theta_vec_len = spike_phase_score(theta_bins, theta_kde)
+    theta_kde_data.update({name: theta_kde})
+    theta_bins_data.update({name: theta_bins})
+
+    # stim
+    
+    stim_freq = compute_stim_freq(action_id)
+    
+    stim_p_max = compute_stim_peak(p_xy, freq, stim_freq)
+    
+    stim_half_f1, stim_half_f2 = compute_half_width(p_xy, freq, stim_p_max, stim_freq)
+    stim_half_width = stim_half_f2 - stim_half_f1
+    
+    stim_energy = compute_energy(p_xy, freq, stim_half_f1, stim_half_f2)
+    
+    if np.isnan(stim_freq):
+        stim_spike_phase, stim_bins, stim_kde, stim_ang, stim_vec_len = [np.nan] * 5
+    else:
+        stim_spike_phase, _ = compute_spike_phase(cleaned_lfp, sptr, flim=[stim_freq - .5, stim_freq + .5])
+        stim_bins, stim_kde = vonmises_kde(stim_spike_phase)
+        stim_ang, stim_vec_len = spike_phase_score(stim_bins, stim_kde)
+        stim_kde_data.update({name: stim_kde})
+        stim_bins_data.update({name: stim_bins})
+        
+    coherence_data.update({name: p_xy})
+    freqency_data.update({name: freq})
+    
+    result = pd.Series({
+        'percentage_removed': percentage_removed,
+        'best_channel': best_channel,
+        'theta_freq': theta_f,
+        'theta_peak': theta_p_max,
+        'theta_energy': theta_energy,
+        'theta_half_f1': theta_half_f1, 
+        'theta_half_f2': theta_half_f2,
+        'theta_half_width': theta_half_width,
+        'theta_half_energy': theta_half_energy,
+        'theta_ang': theta_ang, 
+        'theta_vec_len': theta_vec_len,
+        'stim_freq': stim_freq,
+        'stim_p_max': stim_p_max,
+        'stim_half_f1': stim_half_f1, 
+        'stim_half_f2': stim_half_f2,
+        'stim_half_width': stim_half_width,
+        'stim_energy': stim_energy,
+        'stim_ang': stim_ang, 
+        'stim_vec_len': stim_vec_len
+    })
+    return result
+
+ +
+
+
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results = units.merge(
+    units.progress_apply(process, axis=1), 
+    left_index=True, right_index=True)
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/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/scipy/signal/spectral.py:1577: RuntimeWarning: invalid value encountered in true_divide
+  Cxy = np.abs(Pxy)**2 / Pxx / Pyy
+/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/ipykernel_launcher.py:28: RuntimeWarning: invalid value encountered in true_divide
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pd.DataFrame(coherence_data).to_feather(output / 'data' / 'coherence.feather')
+pd.DataFrame(freqency_data).to_feather(output / 'data' / 'freqs.feather')
+pd.DataFrame(theta_kde_data).to_feather(output / 'data' / 'theta_kde.feather')
+pd.DataFrame(theta_bins_data).to_feather(output / 'data' / 'theta_bins.feather')
+pd.DataFrame(stim_kde_data).to_feather(output / 'data' / 'stim_kde.feather')
+pd.DataFrame(stim_bins_data).to_feather(output / 'data' / 'stim_bins.feather')
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+ +
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+

Save to expipe

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action = project.require_action("stimulus-spike-lfp-response-reduced-transient-cut")
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action.modules['parameters'] = {
+    'NFFT': NFFT,
+    'theta_band_f1': theta_band_f1,
+    'theta_band_f2': theta_band_f2
+}
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action.data['results'] = 'results.csv'
+results.to_csv(action.data_path('results'), index=False)
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copy_tree(output, str(action.data_path()))
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septum_mec.analysis.registration.store_notebook(action, "10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.ipynb")
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In [ ]:
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+
 
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+ + + + + + diff --git a/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.ipynb b/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.ipynb new file mode 100644 index 000000000..884238083 --- /dev/null +++ b/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.ipynb @@ -0,0 +1,808 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "%load_ext autoreload\n", + "%autoreload 2" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "16:15:36 [I] klustakwik KlustaKwik2 version 0.2.6\n", + "/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/ipykernel_launcher.py:25: TqdmDeprecationWarning: This function will be removed in tqdm==5.0.0\n", + "Please use `tqdm.notebook.*` instead of `tqdm._tqdm_notebook.*`\n" + ] + } + ], + "source": [ + "import matplotlib.pyplot as plt\n", + "%matplotlib inline\n", + "import spatial_maps as sp\n", + "import septum_mec.analysis.data_processing as dp\n", + "import septum_mec.analysis.registration\n", + "import expipe\n", + "import os\n", + "import pathlib\n", + "import scipy\n", + "import scipy.signal\n", + "import numpy as np\n", + "import exdir\n", + "import pandas as pd\n", + "import optogenetics as og\n", + "import quantities as pq\n", + "import shutil\n", + "from distutils.dir_util import copy_tree\n", + "import elephant as el\n", + "import neo\n", + "from scipy.signal import find_peaks\n", + "from scipy.interpolate import interp1d\n", + "from matplotlib import mlab\n", + "\n", + "from tqdm import tqdm_notebook as tqdm\n", + "from tqdm._tqdm_notebook import tqdm_notebook\n", + "tqdm_notebook.pandas()" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "data_loader = dp.Data()\n", + "actions = data_loader.actions\n", + "project = data_loader.project" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "output = pathlib.Path('output/stimulus-spike-lfp-response-reduced-transient-cut')\n", + "(output / 'data').mkdir(parents=True, exist_ok=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "identify_neurons = actions['identify-neurons']\n", + "# sessions = pd.read_csv(identify_neurons.data_path('sessions'))\n", + "units = pd.read_csv(identify_neurons.data_path('units'))" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "def get_lim(action_id):\n", + " stim_times = data_loader.stim_times(action_id)\n", + " if stim_times is None:\n", + " return [0, np.inf]\n", + " stim_times = np.array(stim_times)\n", + " return [stim_times.min(), stim_times.max()]\n", + "\n", + "def get_mask(lfp, lim):\n", + " return (lfp.times >= lim[0]) & (lfp.times <= lim[1])\n", + "\n", + "def zscore(a):\n", + " return (a - a.mean(0)) / a.std(0)\n", + "\n", + "def compute_stim_freq(action_id):\n", + " stim_times = data_loader.stim_times(action_id)\n", + " if stim_times is None:\n", + " return np.nan\n", + " stim_times = np.array(stim_times)\n", + " return 1 / np.mean(np.diff(stim_times))" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "def signaltonoise(a, axis=0, ddof=0):\n", + " a = np.asanyarray(a)\n", + " m = a.mean(axis)\n", + " sd = a.std(axis=axis, ddof=ddof)\n", + " return np.where(sd == 0, 0, m / sd)" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_energy(p, f, f1, f2):\n", + " if np.isnan(f1) or np.all(np.isnan(p)):\n", + " return np.nan\n", + " mask = (f > f1) & (f < f2)\n", + " df = f[1] - f[0]\n", + " return np.sum(p[mask]) * df" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "def find_theta_peak(p, f, f1, f2):\n", + " if np.all(np.isnan(p)):\n", + " return np.nan, np.nan\n", + " mask = (f > f1) & (f < f2)\n", + " p_m = p[mask]\n", + " f_m = f[mask]\n", + " peaks, _ = find_peaks(p_m)\n", + " idx = np.argmax(p_m[peaks])\n", + " return f_m[peaks[idx]], p_m[peaks[idx]]" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_half_width(p, f, m_p, m_f):\n", + " if np.isnan(m_p):\n", + " return np.nan, np.nan\n", + " m_p_half = m_p / 2\n", + " half_p = p - m_p_half\n", + " idx_f = np.where(f <= m_f)[0].max()\n", + " idxs_p1, = np.where(np.diff(half_p[:idx_f + 1] > 0) == 1)\n", + " if len(idxs_p1) == 0:\n", + " return np.nan, np.nan\n", + " m1 = idxs_p1.max()\n", + " idxs_p2, = np.where(np.diff(half_p[idx_f:] > 0) == 1)\n", + " m2 = idxs_p2.min() + idx_f\n", + " assert p[m1] < m_p_half < p[m1+1], (p[m1], m_p_half, p[m1+1])\n", + " assert p[m2] > m_p_half > p[m2+1], (p[m2], m_p_half, p[m2+1])\n", + " \n", + " f1 = interp1d([half_p[m1], half_p[m1 + 1]], [f[m1], f[m1 + 1]])(0)\n", + " f2 = interp1d([half_p[m2], half_p[m2 + 1]], [f[m2], f[m2 + 1]])(0)\n", + " return f1, f2" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "# p = np.load('debug_p.npy')\n", + "# f = np.load('debug_f.npy')\n", + "# compute_half_width(p, f, 0.01038941, 30.30187709636872)" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "# plt.plot(f, p)\n", + "# plt.xlim(29.9,30.6)" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_stim_peak(p, f, s_f):\n", + " if np.isnan(s_f):\n", + " return np.nan\n", + " return interp1d(f, p)(s_f)" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_spike_lfp_coherence(anas, sptr, NFFT):\n", + "\n", + " sigs, freqs = el.sta.spike_field_coherence(anas, sptr, **{'nperseg': NFFT})\n", + " return sigs, freqs" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [], + "source": [ + "def butter_bandpass(lowcut, highcut, fs, order=5):\n", + " nyq = 0.5 * fs\n", + " low = lowcut / nyq\n", + " high = highcut / nyq\n", + " b, a = scipy.signal.butter(order, [low, high], btype='band')\n", + " return b, a\n", + "\n", + "\n", + "def butter_bandpass_filter(data, lowcut, highcut, fs, order=5):\n", + " b, a = butter_bandpass(lowcut, highcut, fs, order=order)\n", + " y = scipy.signal.filtfilt(b, a, data)\n", + " return y\n", + "\n", + "# def compute_spike_phase_func(lfp, times, return_degrees=False):\n", + "# x_a = hilbert(lfp)\n", + "# x_phase = np.angle(x_a)\n", + "# if return_degrees:\n", + "# x_phase = x_phase * 180 / np.pi\n", + "# return interp1d(times, x_phase)\n", + "\n", + "\n", + "def vonmises_kde(data, kappa=100, n_bins=100):\n", + " from scipy.special import i0\n", + " bins = np.linspace(-np.pi, np.pi, n_bins)\n", + " x = np.linspace(-np.pi, np.pi, n_bins)\n", + " # integrate vonmises kernels\n", + " kde = np.exp(kappa * np.cos(x[:, None] - data[None, :])).sum(1) / (2 * np.pi * i0(kappa))\n", + " kde /= np.trapz(kde, x=bins)\n", + " return bins, kde\n", + "\n", + "\n", + "def spike_phase_score(phase_bins, density):\n", + " import math\n", + " import pycircstat as pc\n", + " ang = pc.mean(phase_bins, w=density)\n", + " vec_len = pc.resultant_vector_length(phase_bins, w=density)\n", + " # ci_lim = pc.mean_ci_limits(head_angle_bins, w=rate)\n", + " return ang, vec_len" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_clean_lfp(anas, width=50, threshold=2):\n", + " anas = np.array(anas)\n", + " idxs, = np.where(abs(anas) > threshold)\n", + " for idx in idxs:\n", + " anas[idx-width:idx+width] = 0 # TODO AR model prediction\n", + " percentage_removed = len(idxs) * width * 2 / len(anas)\n", + " return anas, idxs, percentage_removed\n", + "\n", + "\n", + "def compute_clean_spikes(spikes, idxs, times, width=50):\n", + "\n", + " for idx in idxs:\n", + " t0 = times[idx-width]\n", + " stop = idx + width\n", + " if stop > len(times) - 1:\n", + " stop = len(times) - 1 \n", + " t1 = times[stop]\n", + " mask = (spikes > t0) & (spikes < t1)\n", + " spikes = spikes[~mask]\n", + " spikes = spikes[spikes <= times[-1]]\n", + " return spikes\n", + "\n", + "\n", + "def prepare_spike_lfp(anas, sptr, t_start, t_stop):\n", + "\n", + " t_start = t_start * pq.s if t_start is not None else 0 * pq.s\n", + " sampling_rate = anas.sampling_rate\n", + " units = anas.units\n", + " times = anas.times\n", + " if t_start is not None and t_stop is not None:\n", + " t_stop = t_stop * pq.s\n", + " mask = (times > t_start) & (times < t_stop)\n", + " anas = np.array(anas)[mask,:]\n", + " times = times[mask]\n", + " \n", + " # take best channel from other drive\n", + " best_channel = np.argmax(signaltonoise(anas))\n", + "# best_channel = np.random.choice(anas.shape[1])\n", + " \n", + " cleaned_anas, idxs, percentage_removed = compute_clean_lfp(anas[:, best_channel])\n", + " cleaned_anas = neo.AnalogSignal(\n", + " signal=cleaned_anas * units, sampling_rate=sampling_rate, t_start=t_start\n", + " )\n", + " \n", + " spike_units = sptr.units\n", + " spike_times = sptr.times\n", + " spike_times = compute_clean_spikes(spike_times, idxs, times)\n", + "\n", + " sptr = neo.SpikeTrain(\n", + " spike_times[(spike_times > t_start) & (spike_times < times[-1])], units=spike_units,\n", + " t_start=t_start, t_stop=times[-1]\n", + " )\n", + "\n", + " return cleaned_anas, sptr, best_channel, percentage_removed" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_spike_phase_func(lfp, times, return_degrees=False):\n", + " from scipy.fftpack import next_fast_len\n", + " x_a = scipy.signal.hilbert(\n", + " lfp, next_fast_len(len(lfp)))[:len(lfp)]\n", + "# x_a = hilbert(lfp)\n", + " x_phase = np.angle(x_a, deg=return_degrees)\n", + " return interp1d(times, x_phase)\n", + "\n", + "\n", + "def compute_spike_phase(lfp, spikes, flim=[6,10]):\n", + " \n", + " sample_rate = lfp.sampling_rate.magnitude\n", + " \n", + " # sometimes the position is recorded after LFP recording is ended\n", + " times = np.arange(lfp.shape[0]) / sample_rate\n", + " \n", + " spikes = np.array(spikes)\n", + " spikes = spikes[(spikes > times.min()) & (spikes < times.max())]\n", + " \n", + " filtered_lfp = butter_bandpass_filter(\n", + " lfp.magnitude.ravel(), *flim, fs=sample_rate, order=3)\n", + "\n", + " spike_phase_func = compute_spike_phase_func(filtered_lfp, times)\n", + " \n", + " return spike_phase_func(spikes), filtered_lfp" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(0, 100)" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(16,9))\n", + "lfp = data_loader.lfp('1833-200619-2', 6)\n", + "# lfp = data_loader.lfp('1834-220319-3', 6)\n", + "# lfp = data_loader.lfp('1849-010319-4', 6)\n", + "times = np.arange(lfp.shape[0]) / lfp.sampling_rate.magnitude\n", + "clean_lfp, _, _ = compute_clean_lfp(lfp.magnitude[:, 0], threshold=2)\n", + "plt.plot(times,lfp[:,0])\n", + "plt.plot(times,clean_lfp)\n", + "\n", + "plt.figure(figsize=(16,9))\n", + "plt.psd(lfp[:,0].ravel(), Fs=1000, NFFT=10000)\n", + "plt.psd(clean_lfp, Fs=1000, NFFT=10000)\n", + "plt.xlim(0,100)" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "# plt.figure(figsize=(16,9))\n", + "\n", + "# plt.plot(times,lfp[:,0])\n", + "# # plt.plot(clean_lfp*100)\n", + "# plt.plot(times[:-1], np.diff(lfp[:,0].magnitude.ravel()))\n", + "# plt.xlim(64.5,65.5)\n", + "# # plt.ylim(-250,250)" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", 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EIhHCwsIQFhYGm82G2tpa5OTkICoqCjExMZ1uoE1NTcWXX34ZvWzZstfT09NH1dfXr3U3q1ilUk10/r/ZiuQrhmFWqFSqXwBMgcMIe0lxySsSABsB7GIYxgrACIeFu5JhmPcBnABgA/CeSqXK9GTSgQMHpsfGxn7x0ksvxY0aNYr3nULkKrqD//znP6irq0N8fDxWrVqFVatWQaFQAHAEolVWVkIikSA+Pt4V9NXTEIvFeOyxx2AymbBx40aEhoZi69at3abs/P39kZCQgPj4eNTV1SE3Nxfh4eGIi4vrVONsWFgY3nvvvajnnntu2b59+9IYhpmlUqkMPKdbDuDfDMPYAFQBuMt7knYNl+TWprMZPXr03TExMc++8847sgu3HK1RVVWFvLw8lJWVoaysDOXl5a7/l5aWoqKiAgEBAZg1axZuu+02TJ061fXU1Ov1qKiogJ+fHxQKBYKDgzv74wnC6bUhIqxcuRLbtm3DE088gfXr13e3aAAciru+vh7V1dWIiIhAXFxcp69QvvjiC8uWLVtK6uvrp/Z0o2hn4VMkzWAYxk8mk70+dOjQG15++eXI1m5qIkJeXh6OHj2Ko0eP4tixYygoKGjxHqlUil69ernGZZddhoULF0Imk7neYzabUV5eDiJCYmJij1cgTpq7fzmOw5133omdO3diy5YtWL2659gHiQh1dXWoqamBXC5HTExMp9pQzp49i/vuu69Go9HckJ2dfbTTTtRT6e6IuJ4ylEpl+NixY0+8/PLL+taiK/ft20fz5s2juLg4p6GM5HI5zZo1i7Zu3UrfffcdZWZmUmNj40XHNsdms1FJSQllZ2dTU1NTu+/tiVwY2Wq322nBggUEgD7++ONukqptWJalyspKyszMpPr6+k6NnK2qqqKZM2fWXXbZZfdQD7imu3J0uwA9YSiVyqixY8dm7d27t9WiHdu3byeRSESJiYm0ePFievPNNykrK8uji5LjONJoNJSZmUkajabHhIJ7Smsh8larlS677DJKSEggvV7fDVJ1jNVqpcLCQsrNzSWTydRp5zGZTPSPf/yj4fLLL3+EesC13VWj2wXo7qFUKqPHjh2rOnTokI1a4cUXXyQAdPXVV5PBYGjtLR1iMplIpVJRSUkJ2e12XnP0FNrKtfnpp58IAD3++ONdLJFn6HQ6ys7OpvLycsG1WdrCarXSnXfe2TBmzJgN1AOu8a4Yf2sbCcMw8TKZ7KfNmzf3njBhQosNNBHhmWeewWOPPYa5c+fiww8/RGCgZx5gIkJ1dTUaGhqQnJzcYz0xTjiOg9VqdZUSaP6vk9raWlctWLFYDIlE4soYvuOOO7Bv3z7k5OQgOTm5uz5Gh3TF92K327Fq1SrtyZMn36mvr3/wr14j9m+rSBiGUcTGxp7cvHlzfHp6+kVKZO3atdi8eTOWLFmCHTt2eGz5N5vNKC4uRlhYGOLj47utfURrWK1WGAwGmM1mV4o/y7IQi8UICAhwKQZnbZHmEaxlZWXo1asXgJZlA1iWRVFREa666ipMnToVmzZtalGLxFk2oCf9HZp/RwqFwusubI7jsHr1av2vv/76QU1NzT1/ZWXyt1QkDMPEyGSyn5966qneKSkpor59+7a4WbZv34677roLy5cvx7Zt2zy6+Ikc3oLa2toesQrhOA4Gg8E1LBYL/P39ERoaiqCgIAQFBSEwMNDtcPeOkvYeffRRPPvsszh+/DjS0tJgsVhgNptd9VAAICQkBKGhoZBKpXC3in5nQUSoqqpCY2Mjevfu7VV5dDodSkpK8PbbbzedOHFi+/Hjx3uOW8vL/O0UCcMwMplMdmLr1q19x40bJ66rq0NdXR2aK5MlS5bgyJEjKC0t9egpxbIsiouLIZFIkJSU1G1PX6vVisbGRjQ2NsJqtUIqlUIqlSIkJERwpbKOFIlOp4NSqURqaip++umni87FcRyMRiMMBgN0Op1LvoiIiE5LQHQHo9GI4uJixMXFtXDT80Wn06GsrAz9+vWDWCzGypUrG3/77bdXTpw48bgXxO15dLeRpiuHUqmMGDt2bPbhw4dbWDw1Gg2pVCqXITQtLY2mTZtGnmAwGCgrK4vq6uo8Os5bmM1mKi8vp6ysLMrNzaXq6upO8U64U9jonXfeIQD00UcfdfhelmWpsbGRSkpKKCsri/Ly8qiurq7TDKHtYbfbqaCggIqKigSdv6mpibKyslpU7rfZbE4D7MPUA+4Fb49uF6CrhlKpDBg7duzpb7/9tlXvjFOZWK1WCgkJoX/+85+tva1V6urqKCsrq1Pdiq1hs9mopqaGcnJyKDc3lzQaTad7hdxRJHa7nQYPHkwjR4702M1tMpmorKyMMjMzqbCwkJqamrrUVc5xHFVXV1NOTg6vwtutKREnVquVbrnlloZRo0YtpR5wT3hz9BzLVyfCMIxIJpN9sHTpUmb69OmtWk3lcjnkcjmOHTsGo9HoVvEeIkJ5eTnq6+uhVCq7bL9vNBpRVFSEvLw8sCyL1NRU9O/fH3K5vMtT+1tDIpHg3nvvxenTp/Hrr796dGxQUBASExMxcOBAyOVy1NfXIzs7G9XV1WBZtpMk/hORSITY2FgkJCQgPz8fBoP76TPNtzOt5fn4+/vj9ddfj4yJidk4cODAdG/K3d38LRRJRETE6vT09Gm33XZbu3HocrkcNTU1AACGYdqdk+M4qNVqAMCFxtrOgIjQ2NiI3NxcVFRUQC6XY8CAAYiPj+9xBZQBYNGiRQgNDcUbb7zB63hnhm9KSorru1CpVCgtLYXFYvGmqK0SFhaGvn37oqSkBA0NDR2+vyMl4iQkJATvvPOOTC6Xf8kwTC9vytyd/OUVyeDBg6cmJCQ8vHHjxgh3jIzl5eUAHE/Gtp6ANpsNeXl5iIiIQGJiYqdmvhI5ktBycnLQ2NiI5ORk9OvXD2FhYT2ivEBbhIeHY9GiRfj444/duhHbQyKRIC4uDgMHDoRUKkVRURHUajXMZrOXpG2dwMBAKJVKaDQaVFdXO2wBreCuEnGSkJCAl156KVYmkx1iGCbE23J3B39pRcIwTL/o6Oj/vP3221HuPrWzsrIQExOD/v37o6Cg4CJlYrVakZ+fD4VCgejo6M4QG8CfK5CcnBwYDAb069cPycnJ3e4u9YRly5bBZDLh/fc9rifVKiKRCFFRUWAYBjExMSguLkZxcTGsVqtX5m8NiUSCfv36wWQyuZIsm+OpEnEyevRo0b/+9a/eMplsN8MwPfeJ4CZ/WUXCMEy4TCY7+Nprr8V4csMXFhYiNTXVZTNprkzMZjPy8/ORnJyM8PDwzhIder0eubm5aGhoQN++fZGUlNRthY+FMHLkSIwZMwZvvPFGm09zvoSFhUGpVCIiIgIFBQUoKytrEYHrTUQiEVJSUgAAxcXFrs/CV4k4WbBgQeDUqVPHRUVFPeVVgbuBv6QiYRhGIpPJ9q1bt67X4MGDPTo2JSUFRUVFANBCmej1eqjVaqSmpnZakJnNZkNhYSGqqqqQnJyM3r1790j7hycsW7YM2dnZ+PHHH70+t0gkQmRkJAYMGIDg4GDk5uairq7O60rLea7ExEQEBgaisLAQTU1NgpSIk8cffzw8JSXl3hEjRszxorhdzl9Skchkspfmzp074pprrvH4Gx4+fDhqampQVVUFwKFMwsLCkJeXh5SUlE6pG0JE0Gg0yMvLQ1RUFPr163fJ1CfpiPnz5yMyMhJvvvlmp51DJBJBLpeDYRgYDAbk5eV1iv1EJBJBoVBAIpFArVajb9++gleKfn5+ePPNN6NkMtlbDMN49tTrQfzlFElaWtrNAwYMWPzAAw9I+Rw/bNgwAMDvvzsKzptMJjQ0NEChUKC8vNzrLkiz2Yy8vDyYTCYwDIPIyEivzt/dhISE4MYbb8S+fftgs9k69VwSiQTJyclITExEUVERKioqwHFulVJ1G51OB6PRiJiYGJSVlXll9RMZGYnt27dHy+XyAwzDtN/UqIfyl1IkDMMowsLCXnzllVci+YZaDx8+HICj4pXFYnHZTOLj4y+ymQjBuQopLCxEYmIikpKSekQMSGcwffp0NDU14cSJE11yvtDQUDAMA7FYjNzcXK+tTprbRJxV7UpKSryiTPr27YuHHnooXi6Xv+0FUbucv4wiYRhGJJfLP3n66aejw8LCeM8jk8nQq1cvnD59GgUFBS22M60ZYPlgt9tRWFgIg8EAhmG6PbGvs5kyZQokEgm+++67LjunSCRCfHw8kpKSUFhYiLo6j5sqtqA1w6ozq9sZMiCU66+/3p9hmClDhw6d6ZUJu5C/TNJeWlra7VdcccULzz//vOCl4cyZM5Gfn4/ffvsNrSml1hL93EWv16OkpAQKhQJRUVFCRfUKdrvdVU7AOWw2G+x2e4unrUgkgslkQnBwMIgIIpEIROQqOeDv7+/KJnYOZ6zL+PHjYbFYPI509QYsy6K0tBREhOTkZI+/s/a8M0SEoqIihISEwBuN02prazFnzpzK2traQSqVSit4wi7iL6FIGIZJiI+PP7Nv374YqZSXacQFEeGee+7B22+/Db1e32YxIz7KpLa2FvX19ejdu7fHRZK8BRG1KCtgNpshkUguUgD+/v6QSCQXZeNemP1LROA4Dna7HVar9SKFJBKJEBoaitdffx0bN25EdXW1qzBSV+MsBp2amup2PI47Ll6O45Cfn4/Y2Fiv2Li+/vpr26ZNm/b+9NNPcwVP1kVc8n1tnFuaZ555Ri5UiQBAaWkphg8fDrvdjuzsbIwYMaLV98nlcgBAQUFBh8qEiFBaWgqWZdG/f/8uT5W3Wq2uptwWiwWhoaEIDQ2FQqFAUFCQoAhZkUgEiUQCiUSCwMDAi1ZwLMvCYDBg/PjxICLs3LkTN910EyIiIiCVSrv0byGXyxEcHAy1Wo2kpKRWV5vNcTdORCwWo0+fPsjLy3PVehHCdddd579nz57JQ4cOvfbcuXN7BU3WRVzyNpLQ0NDbMzIyho4fP17wZ9FoNLDb7Zg0aRIAh8G1PdyxmbAsi/z8fPj7+6N3795dduPY7XbU1NRApVKhqKgILMsiISEBAwcOREpKCqKjoxEcHOyZErHbEZSVBfzwA+Bm8JdEIkF4eDimT58OuVyOP/74A+Hh4a6oXWdMRletjENCQtC/f3+Ul5dDo2m7D7inwWZ+fn7o06cPiouLBXunRCIRNm/eHBUREfEWwzCXhhuvu9OPhQylUpkwceLEGp1OR0JxFgVmWZbsdjuFh4fTHXfc4daxF9YzcWKxWOj333+nlStX0pkzZwTL2BEcx5FWq6X8/HzKzs6mqqqqVtPZPcJgIHr6aaIpU4ikUiLAMRQKotWric6dc3uqhQsXUnx8vKssAMdxpNPpqKioiDIzM6m0tJTMZrMwed2EZVkqKCig0tLSi8oUtFcKoCMaGxspJyfHK/VUvv76a2tGRsaX1APutY5GtwvAdyiVSlF6evqxY8eOCf7GrFYrZWZmtqg/ceONN5JCoXD7grhQmZjNZsrMzKSmpiZKTU2luLg4KiwsFCpqq7AsSzU1NZSVlUXFxcVkNBq9M3FZGVFaGpFIRDRiBNG991LZli1En31GNGsWkZ+f4xKaPZuopqbD6V544QUC0GrxJ5Zlqa6ujnJycqigoIC88XDoCI7jqKSkhIqLi13KRIgScVJZWUklJSVeke/222+vHzx48HXUA+659ka3C8B3jBgx4pbVq1drPfliWoPjOMrNzSWttuVU7777LgGgkydPuj2XU5no9XrKzMx0ta/IysqiyMhIGjBggFcrqNntdqqoqKDMzEyqqKggm63Vmk38+PVXx6pDKiX65hvXyy0KG9XUOFYrAQFE8fFEBw60O+UXX3xBAOi3335r9306nY4KCgooJyenw4ZjQuE4jsrKyqiwsJAaGxsFKxHnnHl5eVRfXy9YPo1GQ+PGjatQKpVS6gH3XVuj2wXgM5RKZWBGRka5N76oiooKKisru+j1mpoaEolEtH79eo/nO3Xq1EVP1B9++IECAgJo/PjxgiupsSxL1dXVlJmZSdXV1d4vS7hnD1FQEFHv3hdtXVqtkHb2LNHgwY7LaeVKojY+36lTpwgAff75526JYTabSa1WU25ubqc23uI4jqXsSjMAACAASURBVAoLC+n06dO8qqK1hs1mo8zMTK9s1Xbu3GkaM2bMs9QD7r22RrcLwGeMHj16zSuvvMKvW1Uz9Ho95eTktFnKLz09nS677DK35zMajZSZmUmVlZWt2kw+/vhjAkA33ngj75u/oaHBtQLplLKK33xD5O9PdPnlRNXVF/26zVKLRqNDiQCObVBOzkVvqa+vJwD0/PPPeySSwWCgvLw8Kigo8NqN3hzndqasrIwKCgq8VtpRp9ORSqUSPJ/FYqFJkybVKJXKaOoB919ro9sF8HQolcrw8ePHV/HteueEZdkO66w+88wzBIAqKys7nM9isVBmZqbLPtGWAXbr1q0EgO6//36P5LVYLJSfn09qtVq4AbUtvvvOsU0ZNYqooaHVt3RYs/Wbb4jkcqLQUKIdO4guuIkiIiLovvvu4yVeY2OjaxXmrZv9QptIeXl5C5uJUMrKyty6fjpiz549tvT09LepB9yDrY1uF8DTMWbMmK0ffPCB4PViSUkJ1XRgIDx79iwBoHfeeafd99lsNsrKyrpoO9OaMuE4jlasWEEA6KWXXupQTmcxYncalAvCuZ0ZNoyoHTuOO8WfqayMaPJkx+V17bVE5eWuXw0fPpyuvfZa3mKyLEtlZWWUnZ3Nu4Wqk9YMqxzHUVFRkVdufud82dnZgg3gLMvStGnTapVKZQr1gPvwwtHtAngylEpl3OTJk2uEPpHdXXJyHEdJSUk0Z86cNt/DsiypVCpqaOMJ3poysdvtNGfOHBKJRLR79+4257ZarZSbm0ulpaWd155BoyFatIhcW5IOlKtbioSIyG4nevFFouBgoshIop07iTiOZs2aRUOGDBEsttFopOzsbN6rk/a8M05jaW1trWA5if6UVegq5/vvv2czMjL2UA+4Fy8c3S6AJyMjI+PdvXv3CjIMOLc07hrBli9fTqGhoa2+n+M4Kigo6HBl05oyMRqNlJ6eTkFBQXTs2LGLjtFqtfxXIXV1RH/84TCCnjpF9Ntvjp/VaqLKSqLMTKL33ydatYooNtbhxn3iCSI37A9uKxInublE48c7LrVp0+ift91GUqnUK1sHlmWppKSE8vLyPPJYuePiZVnWq16j8vJyqqqqEjQHx3E0e/ZsjVKpHEI94H5sPrpdAHeHUqnsc/XVV9cKfTJXVFR4tGz95ptvCAD973//u+h3VVVVbscLtKZMamtrqX///iSTySjnvHHS6Y7Mzc31zBaSm0u0ZYvjphWLyRU41t4ICiK68kqHwnETjxUJERHLEr36KpFUSlsDAggAab3gcXPiNEC749nxJE6ktfgivjgfYELnOn36NGVkZPxIPeCebD66XQB3x7hx4/YdO3ZM0GPMbDZTVlaWR09DrVbbqhu4qanJ4wjG1pRJfn4+xcTEUGpqKpWXl1N+fj6VlZW5L+OZM46AMKdyGDGC6PHHiT75hGj3bqIvv3TYPz75hGjXLqLXXiN67z3HCoVH3AkvReKkuJheHTSIAFD1ZZe16tnhi/O7bS9Oh0+wWfOIZ6E0NjZSfn6+4HluueWWOqVSOY56wH3pHN0ugDtDqVQOv+GGGzT8/ux/kp+fT01NTR4fN3LkSLryyitdPzs9NHyeLq0pk59//pmCg4NpyJAhVFxc3PEkLEt06BDRnDmOrzAiwrE1KSryWJ7W4DiObDYb6fV60mq1VFdXR9XV1VRdXU1nz56l6upqqq2tpfr6empqaiKj0ej2jbb9rbcIAJVERBAFBjpWUV6y/9jtdsrLy6Py8nKvhr1XV1dTkZf+tgUFBYK3S/n5+ZSRkXFOqVSKqAfcn0SXSKe9mJiYTWvXrpULmUOn07maLnnKhAkTcPz4cVitVhARCgsLkZSUxKswc2uJfsOGDcOWLVuQlZWFe+65p+1q6EVFwOOPA6mpwFVXAYcPO34uKgLWrwfOVzr3BCKC0WhEbW0tioqKkJ2djezsbKjVamg0Guj1elitVojFYkgkEohEIojFYhARzGYztFotKisrkZubi6ysLOTm5qK8vBxarbbV5LWA8+UTrN9+C8yYATz4IDBtGuCF4kASiQR9+/Z1NXMn8k6195iYGHAc126Sn7v06tWr1bYWntC3b18MGzZMAWCcYIG8RXdrso6GUqlMvPrqq2uEGOecLji+UYa7d+8mAHT8+HGqqKigiooK3rI4aS2c/vXXXycAdNddd/35ROU4x+pj1iyH7UMkIpo2jeijjxxBYDywWq2k0WiooKCAMjMzSa1WU3V1Nen1+g5XFh1tbaxWK2m1WiovLyeVSkVZWVlUWlrq6uH70UcfEQDHPBxHtH07UUgIkUxGtH8/r89zIRzHUXl5OanVaq+Fvdvtdq9FqpaVlQn2CJ09e5bGjRt3mHrAPUp0CWxtxo4d+9KXX34pyFOj0WgEJVFVVVURANqwYYNX3HhOysvL6dSpUy2MhGvXriUA9Mwzzzi8L5df7viaoqOJHn6YyJ2tTys4k+Ly8vIoOzubKisryWg0evxZPLWR2O120mq1rgzft85vbVpkQ6tUjvgVkYjoySe9ttUpKiqi06dPey2j2FuRqk6lJDQy+ZprrqlRKpXJ1APu024XoL2hVCqDxo0bVy3E0s1xHGVmZgpOaGMYhiZPnuy1zNq2wulZlqVFixYRAHpPqXREmm7f3mb+SkdYrVYqKyujzMxMKisrE5znI8TYyrKsK03gs88+o/r6+j9vSoOBaMkScrqJmwex8cFpEykvL/dq2HtpaSlVt5I64ClVVVUXeQ9ZlqXHHnuM5s+fT4sXL77ILvPBBx/Q3Llzad68ebRv3z7au3evfcyYMW8qlcrPlUrlUaVSuV+pVMaQT5G0HMOHD1/64osvCsrWqq2tbTUpz1NuvvlmioiIEDwPUcfh9Bajka6IiSE/gA49+ijvcxQVFVF2djZpNBqvBbQJ8toQ0cGDB13u9JKSEsrMzKTa2lrHjc5xRG+84Qhik8mIPv2U1zk6M+zdndQKd+e5cFXy3Xff0UMPPUREDjfvsmXLXL+rq6uja665hqxWK+l0Opo4cSJZLBZKS0vTKZXKZ8jx4F2oVCpfpm64V3u0sTU0NHT1okWLeNetIyLU1NQILsprMpkQExODxsZGwX1m7XY7CgoKkJyc3GZ1+oBvv8UXtbUYEB+Puf/+t6vHjrvzl5WVoaCgABEREWAYBnK5vMvLO7aF00BNREhKSoJSqYTFYkFOTg4atFrQXXcBp08DffsC8+cDc+YAxcVuz9+aYVWhUICIUF1dLVh+sViM5ORkwW0oxGIxoqOjUVNT43rtt99+w4QJEwAAI0aMwB9//OH6nUwmw549e+Dv7w+NRoPAwEAEBAQgJiYm2M/PVTH1AICreAslgJ5xdbUCwzDD+/fvLxNSKLi+vh4RERFo9of2GCJCWVkZEhISAAAGg0HQXGq1GgqFAhfWl22uTDiVCpEA9h8+jLCwMMycORNlZWUdzl1XV4fc3FwEBwdjwIABiIyMFFSPtTNwKk9nrxk/Pz8kJiaiX79+aGpqQn5+PswpKcBPPwEbNwIHDwIDBwLPPddhece2vDMikQjJycnQ6/Wor68X/BlCQ0MREBCAxsZGQfNER0ejoaHB1cRLr9e3uC4kEkkLD56fnx8++OADLFiwANdffz0AICoqShIWFrbw/Ft0ALqlwVaPVSQxMTEP3n777e53/74A52okNjZWkByNjY3w9/d3FXvW6XS85yovL0d4eHiblcadyqQxKwsUHo6kgQOxf/9+NDU1YcaMGW1euBaLBXl5ea4+OXK53KsKhAjQah3/CuVCReLE398fKSkpUCgUKCwsRKVGA1qzBsjJcbiJH3kEmDQJKCxsdd6OXLwikQipqamorq6G0WgU/DkSExMFd/ITi8WIiopyuZWlUmmLBxXHcRc9BBcvXoyjR4/i119/xYkTJyCXyxEXFyc73+4zDEC3tLDokYqEYZgQsVg8bdw4/m7ypqYmhISECOrNynEcKioqkJiY6HpS6PV6XnM1NDTAYrF0uM2Sy+UIqa+HNTYWLMti2LBh+PLLL5GTk4O5c+detLWqr69HQUEBEhISePVsaYuSEuD554GZM4G4OCAqCoiJAW6/PRnvvstfqTjbQJhMplZ/L5VKMWDAABAR8vLyYI2LAz7/HPjPf4A//gCGDwf27GlxjLtxIhKJBKmpqSgqKmo7VsdN/P39IZPJWmxN+BATEwONRgMiQlpamqvZ+pkzZ6BUKl3vU6vVuO+++0BE8Pf3R0BAAMRiMdLS0tC3b9/I6OjoBwDMAHBUkEA86ZHtKAIDAxfMnTs3RMhNUVNTg6SkJEFy1NTUQCaTwd/fX5AiMZlMqKqqglKpdGulEFhbC2uvXq5WF1OmTMGOHTtwyy234I477sB7770Hoj9bXDAMI1iBmM3AqVOOncSBA8AvvzheHzwYuPZaQKkECgqAI0f8cOutjnt7+3aHkvEE54qkLUUCOFYPCQkJ0Ol0yM/PR2JiIiJuvhnIyAAWLABuuAF47z3g5ps9DjYLCgqCQqFAUVER+vbtK2jlFhsbC5VKBblc7jo3x3FYv349VCoVAgIC8PTTTyOlWaDgrl27sG/fPgDApEmTcN9990EqlWL58uXQ6/UoKirCxIkToVAo8Oyzz2Lnzp1ITk7GlClTMGDAACxYsAAikQgTJkzA5ZdfjqFDh+LBBx+EVqtdDKAPgIWtiNr5dIeFt6MxYcKEE26FireByWQilUrF+3iiP339Tm+H09vw/fffezSPMxjOo9oZU6cSDRlykTfn6aefJgD00EMPUU5ODq8Ueo5zhKLs3++ITr/1VqKRI/+s4ywSEY0dS/Tss0StpYX88UcWvfCCI7o9IYEoL8+j05NGoyEA9Morr7j1fpvNRiqViqqqqhyfVadz1DoRicj42mu8g82Ki4s7zNp2h/r6+hZpDe15XkpKSmjOnDlkt9uJ4zhasGABZWdnU0FBAe3Zs0eQHOvXr9cqlcqZ1E33bI/b2jAME+rv798nOTmZ9xy1tbWCbSM1NTWIjo52eTtKS0sBOEKcPaGqqgoREREICQlx/6ArrwT++ANyu72FN+eRRx7B7bffjk2bNuHAgQOIjY3t8IlK5FhpbNzoMDVERTki6WfOdESnf/stIJcDq1cDu3cDtbXA8ePAww87HCcXIhYDq1YBJ04AFotD1DbMFq3ibB7lrtHTz88P/fr1g9lsdnhKQkOB/fthv+IKBN13H/rn5vLaviYmJqK2thYWi8XjY5sTGRkJg8HgSgdoz/MSHx+Pt99+25VqYLfbERgYiJycHJjNZqxcuRJLly6FWq32WI4ZM2ZExMXF3SrowwigxykSAFdNmTKFdz9LjuOg0+kQEcHfeM2yLBoaGhAd/aetV61WQyKRwBMFZzQa0djYiPj4eM8EmDLF8e+RIy28OQaDAf/85z8xffp0PPDAA9i7t/UmbCwLHD3qUA59+gCjRjkUQ0kJsHAh8PrrwI8/AnV1QGUl8N//Opwi8+Y5lIo7jBgBHDoE6PUOG+i5c+4dFxQUBKVSiTNnzrh3AP50uQYEBDgaatlsyN+0CRg+HH6LFjncxR7i/C6b5+TwQSQSIS4uzuVabs/z4rSrEBE2bdqEQYMGITU1FTExMYiJicGaNWtw991348EHH/RYjrS0NLAsO4FhmG5x0/U4RRIXF3frjBkzwvke39jYiIiICEF7X41Gc1HsRUFBAVJSUtx++hERSkpKkJKS4rksI0cCERGOpDw4DLBSqRR5eXno168fdu/ejZEjR2LBggWuptxaLfDpp8CttwLx8cDEicArrwCDBgE7dgDV1UBmJvDGG8CyZcCECYBM5plYFzJihENEux0YPx744gvAHSfGqFGjcPLkSY/OJRKJoFAo4OfnB7VajdShQyHau9fxIWbPBpqaPJZfKpUiJCREcDJeVFQUmpqaYLfbO/S8WCwWrF69GgaDAU888QQAYMiQIcjIyEBTUxNGjRqFmpoaj5Wbn58fhg0b5gcgTdCH4UmPUiQMw4g5jksfNmwY7zmcSoAvHMehrq6uxWoE+LPHrydyhIWFuYyLHuHn53jMn1ckJpMJWq0WCoUCZWVlCA4Oxr59+xAXF4fp06/FtdeqERPjsEN+840jmfaTTwCNBti3D7jtNkDgTq9NRowAfv4Z6N3bsaJhGEci8qFDQFte1lGjRqGsrMzjADGdTgeDwYC4uDhHBq1C4dCepaXA2rW85FcoFKitrRXkxWm+KmnP80LkaFDPMAyeeuopl4F827ZteP/99xEWFobMzEwoFApeD8LrrrtOHhUVdRPvDyKAnua1uTwtLc2PrwfCZrOBZVm3O823RkNDAyIjIy/ygpSWlsJdBWe321FbWwuGYXjLgSlTgK+/hjU7G4VESE1NRXBwMPz9/VFQUACxuC+iow+gsDADBw5cjbvu+j8sXhyNsWMBIQ4cIoLFYoHBYIDJZILFYoHNZnPFS5jNZmRlZbmahwcEBCAwMBCHDoXgu++kePNNCZ56ymGbiYgA7r7bYVNpvrubOnUqAGDr1q3YsmWLW3Jd6J0pLy9HaWkpksaMgWjVKuCFFxyRsJMne/R5JRIJ4uPjUVFR0WLb6qn35d5770VmZib279+PkydP4rLLLkNycjI2b97s8rxwHIdffvkFVqsVR486vLT3338/7rrrLjz44IPIzs7G6NGj8dxzz3n0GZxMmDBB5OfnNwfAal4TCKG7rLytjfT09JcPHjzIOyGipqZGcF3MnJycVgsWhYeH08qVK92ao6SkhDQagXWYCguJAKp+4IGLqtO/9loThYbaKTyco3/96xgFBgZSeno674RCZ2awWq2mP/74gwoKCqiyspK0Wi2ZTKYWeTrOXBtn8SODwUB1dXVUWlpKOTk5lJWVRVlZ5fTFFya68UaOxGKHd+f06ZbnXLp0KUkkkg677hG1Xe29sLDQ8X0bDERJSUTTp/P6/BzHUU5OTou/Hx/vy759++jDDz8kIqK9e/fShg0bPJZDaFbw3Llza5RKZRJ18b3b7cqj+cjIyCgS0mJApVIJqolpNBoprw1/ZmBgIK1Zs6bDOcxms1dKDXAcR+Zhw8g2YkSz14g2bHB8a2PHWunw4QKy2+20e/duEolErovbXQwGAxUWFlJmZiaVl5eTwWDoUO6OkvbsdjvV19dTQUEBZWVl0f/+p6FevTgKCyP64Yc/36fRaCguLo5CQkLozTffbPO87VU2cxZobmpqIlq7lkgiIeJZ50Ov17f47p999lnau3ev6+fx48e7/m+1WluUdJw3bx6p1Wpas2aNq8VrU1MTzZw502M5ysvLBbV13bVrl2X48OErqIvv3R5jI2EYJjUpKSnEIzdpM+x2O4iIV9UyJ7W1tWgtt4fIsdwPDOzYmVRVVcV7j3uhLMZrroHfmTOAWg0ihxngsceAW24Bjh71x7BhESgoKMDs2bPxwgsv4Msvv8T999/veEK0g8FgQF5eHioqKiCTyTBw4EAkJCQgJCREsNwSiQRRUVHo06cPlEolBg+249138xAXZ8OMGeQ0+0Aul+PkyZNIT0/H3Xffjdtvv/2iimodBZuJxWKkpqaitLQUtjlzHO6qL7/kJbfTLe0Mn+fjfamuroafnx9MJhNCQ0N5pVNERkZCq+Uf5T5lypSAsLCwf/CegCc9RpGEhobOu+6661pPQnEDp7eGLxzHQa/XIzz8YoeR8wLvSJFYrVaYTKZW5/AEk8nkSDi84w7HC7t347nngM2bgeXLgZ07HfbY5q7hFStWYNWqVXjllVfw4osvtimfWq1GZWWlK1EuPDy80xL7JBIJ4uLicMUV/bFnTyMUCgumTiWsXUswmx0xOQcPHsQTTzyBXbt2Yfbs2S4l6G7EakBAAJKSklAUGQlKTXWE5fIkPj4elZWVADrOe2nN+yKVSkFE0Gg0MBgMvK6D4OBgmM3mDh8GbdGrVy8EBgYmMwzjeU1RAfQYRRIWFjZ34sSJvBNjtFqtIEXSnttYJBIhODgYBQUF7c5RVVWFuLg4QTcmEaG4uBgpKSkQ9+0LjBiByp0H8OijwOLFwLZtjqAwJ82VyaZNm3DDDTfggQcewKefftpiTo1Gg/z8fMjlcvTr18+zADmBiEQiDB4cjV9/9cf8+UZs2iRC376Et94CiMRYv3491q9fj/3790OtVnsc9h4WFoag4GBYhg3jFVPiRCqVguM4mEwmXt6XtLQ0HD16FDqdDj/++CNGjRrlsQwikQhSqVRQcujEiRMDAGTwnoAPXb2XamuMGzeugq9dwWmkEmKXKCgoaDeMffny5RQQENBmTxxn206htpELa8JqB4yhg6KpNG1a+/2rmteAHT9+PAUEBNAPP/xAdrud8vPzqaioyCtNx4UWNiIi2r/fSCNHGgggGj3a0VHj1KlTBIB27NjBK+ydZVmqXrXKYUBq1jOno6pjRI6iQdOmTSOz2UxNTU2kVqtp3LhxNG7cOEpLS6Px48dTfn4+7dixgw4dOkQHDx6kIUOG0OLFi13j1KlTZDQaacWKFfTOO+/Q2rVreYfga7VaKi0t5XUskcPQO3r06KeoC+/fblcgRASlUhk7Z84c3vXrdDodFRYW8j3cVa2qPSWQm5tLIpGI1q1b1+rvq6qqBJfgu7DvTlYWkVrch/ZG3EzudDBwKpOamhpiGIYiIyPpm2++oXovNqPyhiIhIrLZ7PTyy1UUHW2noCCOPvvMShKJhO68807ehZoNe/Y4LulvvnG91p73hYjoxx9/pFmzZtHIkSPJbDYTx3F0+vRpWrFiBe/P1tjY6F5bkTaw2+2C/s6FhYU0ceLELm2i1VO2NqNGjRrFO/hDp9MJsks0NTV1aCvo378/Zs2ahddee+2iehZEhPr6esgEhoqWl5cjMTERIpEI584B94//BQquHBPmxcKdj+fc5jQ0NOCzzz6DRCLBvffee1Htj56An58EK1bE4vDhWjCMBfPna8CyLAYNGsS79EPIjBlgo6Jg27nT9Vp7uS+Aw2C7c+dOV40YkUgErVaLuLg4LFmyhFfuS1hYGPR6veNJzQOJRAKxWNxqOw93SE5Oht1u78frYJ70CEUSERExPi0tjbcm0Ol0vPrVOGloaEBUVFSH71u9ejXq6+uxa9euFq/r9XoEBwcLqsTmvPDCw8Px8wnCjrFvYU/9BIgTFQh/aLnb8zjD6e12O7766ivU1dXh2muvFbTn7ixEIhGGDo3Hxx/Xok+f4wCAgAABEd4BAaCbboJk717Q+aTAjqqOjRs37qLvPjQ0FFOmTMF7773HK/dFJBIhJCREUDU9pzLig1gshlwulzAMI6gXlEfn7KoTtUdwcPDkIUOG8DqWiGC323k/xYgcDaLcMT5mZGRgzJgx2Lx5M6qqqlyvtxZS7ymVlZWIi0vA62vUqM+4Bi8a7wY74QoEnD3pKAbiJs6mVQkJCYiJicFHH32Es2fPYv78+byfcJ2JTqcDkR7XXfcbAOCZZ4aioYH/fH533QWx1QrL+ZB5d6qOXciQIUMQHR0No9GI0aNH88p9iYiIEFSKUSqV8lYkADBq1KgAAJ5be3nSIxQJy7KpnqbnOzGZTII8EGazGcHBwW55WkQiEV544QXU1tZi0qRJKCsrcykiZxwCH/R6PSrK/PDBsFdw65bBmCw5CsMzLyLkyD7303HhiKVRq9VITU1FXFwc5HI5GIbBa6+9hm+//RbLly/nvdzuDJp7ZwoLM6FQ9EZNTRT+9S8Bkw4fDnbFCgRt3w767rt2vS9tsW3bNpw6dQoNDQ3IycnhFRckZEUBOFZFQlY0o0aNigwPD++6TnxdaZBpbSiVypjZs2fztlLW1NQIKlBTXV3t8fHHjh2j8PBw6t27N505c0aQYY3jiJ5+vJQ+9FtMBFDR6LnElXrePoPjOMrNzSWtVtvidacB9pFHHiEA9OSTT/KWlch7xtbmEassy5JMJqNbb72Vli2rJ4DofIAoEXnueSGjkSz9+1NTeDjdMXcuTZo0iebOnUvz589v4X1pzhVXXOFqpKXVamnZsmW0f/9+uuWWW3g3/s7KyhLUBkTI8Wq1miZOnPg9/V28Nkql8uoNGza0vPo9oKioqEWnOk/Jz8/n1aPk5MmTJJPJKD4+3hUW7SkaDdG1kxvpW0wjAqhh9dMOzcKDiooKKm+jqZRGo6GcnBxasmQJAaCdO3fyOgeRdxTJhWHv586dc8lVX2+nqCgbXXXVnzeQp54XIqIDzzxDrERCtHgxr7wXoo5DAjqipKREUMPwwsJC3udnWZYyMjLK6e/itTlvaOUdSWY0Gvml6sOz0PcLGTVqFI4cOQKbzYYZM2Z41HsGcLRquSrDiDU/XIep4v+B3n4HkVseBXgEs5lMJjQ2NkKhULT6e7lcjujoaKxZswZTpkzB0qVLcfDgQY/P4w1aCzbLy8sD4GimHhUlwQMP2HHokBgnTji2YZ56XgBgb0UFqu68E/jgA1yp1eL48eMeyyo0XF2onSMkJIR3xXuxWAyZTObHMIzAqjNunq8rTtIewcHB4wcNGsTrWDq/3+fb/MmpRPhGoiqVSnz88ccIDAzE5MmTXUWGOuLcOWDyWDOeV8/GOBwD3n8Pojtu5yUDkaOAUnJycrufQy6XQ6FQYPPmzRg0aBDmzZvnVpUyIoLVaoVOp0NDQwPsdju0Wi0MBgNYlvVI1rYiVp1eFKdC/+c/gxAZyeL+++1gWX6eF71ej8Z77oFt4EAEbdrEy2sl1M4hVJEEBwcLap0xYsQIfwAjeE/gAd2uSFiW7eVsPuUpfFcTTtz11rSFTqfDsGHDcPToUURGRmLKlCl488032+11YrUCN87j8Kr2Zlxp/y/qtmyG+OabecvQ0NCA4OBgtz6HXC5HSkoKtm3bhsjISMycORMlJSUXvY+I0NTUhKKiImRnZ6O4uBhardaVA2I0GlFbW4u8vDzk5OSgsrKyww6EyNT2rgAAIABJREFU7YW9O+vH1NbWAgCkUkd5kePH/fHooxxCQz33vEilUliJUDd7NkTnzmEAj4eNv78/WJbl3bvG39/flUzKB2feDV9SU1OlAPh5MTyk2xWJSCQK5puxazabBRUxMplMvLdFwJ/xK71798bRo0cxatQoLFu2DOnp6TjdRs7HG28Ad+Q9hJnmL9HwxBMIuPNO3ucnIle2sbvI5XIMGjQIr7/+OoxGI2bMmIGG8/5WInJ5Kpw1awcOHIj+/fsjKSkJCoUC/v7+SEhIQO/evTFgwACXYlCr1SgqKmq1mLJTifTp0wcbNmzAggULsGTJEhSfb8U5efJkBAQEYPPmzZg7dy7mz5+P3r1/xE03mbBpkxhbtw7DU089jyVLluDZZ591y/Pi9NaYZswAACzguWoV6j1xKhM++Pn5CarcFh8f7x8eHp7KewJP6CpjTGtDqVSKJk+ezNvlUllZKah2Q15enss4x4cLw+o5jqMPPviAYmNjSSwW04oVK1p4URoaiFaGbCcCiLv33hbtLvjgLCjEB41GQ++++y75+/vTpEmTSKfTUV5eHhUWFrZb06UtYyvHcaTVaikrK6tFm4zmhtX2jKazZs0iPz8/qqqqoqamJrr22mvJYDDR3XeXkkjEUVSUhiZPfsptz4sz72XDhg2kiY8n89VX8/o71dXVtch98pTS0tKLPGmekJOTwztH6pdffqEJEya8R391r41SqYwWkmNTVFR0UfUwTxCS6Ge1WtvsndPQ0ED33nsviUQiio+Ppw8//JA4jqMjhzmqQDxphk4ik07H263opK1qbu6i0Who69atBIBmzJjhVk5OR14blmWpuLiYCgoKXIrF6Z1pr1jQm2++SQDojjvuICKie+65h86ePUtff/01/eMfO0kqrSKA6B//MLSbvHghVquVDJdfTjRxovsHNcNkMgn6njQaTZuJnu6gVqt5V74rKiqiSZMmfU9/A6+NIj4+nnfOvdVq5W0jYVkWYrGYt6G1vW1RZGQktm3bhl9++QWJiYm4+eabMXXqVDT8dgAKVKFyyhLoTCZBYf0mk8lVM5UvcrkcN910E1auXIkDBw5g48aNvOdy4mwd4dzu9OnTx2UTac9o6qhbcgXeeecdvPDCCwgNDYVer0dISAjuvXcwamriMHt2Pt59NwQzZjiq5ruDv78/7OHhrpB5TwkMDBTU+0aonSMgIID3+WNiYmC32z3shcKPblckiYmJvO8Em83GO7/FarUKugndsa+MHj0aP//8M1599VWcPHkSC9fOwjoAub1GXnRTeUp9fb2gavmAw1it1Wrx8MMP46abbsLmzZvx6quvCpoTcNhE9Hq9q1AQnTc2theuLpVKMX78eMybNw8PPPAAfvzxR4SFhWHMmDGIiIiARGLFhx8mYtCgTTh6FLjuOvf7D4sUCkeleR5GT5FIBLFYzNvgKkQRAA5F1pEhuy3OG+D5X2Qe0N2KJCExMZF/bDnAe0Vhs9k6XZEAjqfuPffcg5ycHMzuPwjPAFi4djweeeQRl7HRU4hIcEU4IkJRURGSk5MRHx+Pl156CVdeeSVWrFiBPRc06faE5t4ZZ2Owuro6AGg3XH3YsGE4ffo03n33XcydOxe//PILJBIJ1q1bh/LycjQ0NOD48eO46qoK/PvfwLFjwNdfuyeTaPhwiBobHcE7PAgKCmq3V3F7SCQSj93kzfH39xeUI+Xn5+ffFU2zulWRhIeHp8bFxfFaUnAcxzt+BHAoEr6JfoDjae6Jxyg+Ph6f/O8AfhYHIsOuwOeff4FBgwZh+vTp2L9/v0dPPOdqSsjnr6mpQVhYmGtVFBsbi127dmHo0KG46aabcOLECY/nvNDFKxKJkJSUhJqaGthsNkydOhUBAQFYuHAhnnvuOTz88MPYuXMn/vf/7Z13fFPl/sc/SdO9N7R0sHKK4riAAmW6gcrF60QRrooT71VQrwsVFLl6/amAA1yAoqCAeyAyBBUEBQSENj0ddLdpM5omTZo0yfn+/jg9sSNtk3NSUjTv1+u8CskZT5LzfM7zfJ/v2L0bycnJmDt3LubNm4eWlhYoFAq8/fbbrmxv+/btw0cffYTFixdj/nw+jtHTmVjQqLaIYpHZ06RMb4QHHYkYDQHSV27a0mtIy/3pCafDENPdNmnSpA8OHTokypBks9m6zfjuCbW1tZIS/og11Dbd8wg5IaP547+lZcuW0cCBAwkADR8+nF555RU+I3ovaDQaSWU3OhdIb49KpaLMzExKSkpy+/12Z2ztKdu7TqejyspKj9tXXV1NAGj58uWu1zp/33PnEmVne3Y+h8lEjqgoohtu8LgN7dFqtZK+78LCQrLb7aKOlXqf33777fVKpTKH/szGVrlcniG22LfD4ZCU/0PKiITani5iplUxyx+BLTQGdxxYggtGLER5eTk2bdqEhIQE3HfffRg0aBAWLVrUY35Ys9ksKdpYp9N1KUkqkJOTg61bt8LpdGLatGkuJ7Ge6C3Hanx8PJqbmz0e4q9btw4A8I9//MP1Wnh4eIfphULBlwr1hKCoKDRefz2wdSvQS95dd0idXoSEhIg+XuqIJC0tLRiA545GIvGrkDidzsT28RHeIHVqI0WInE5nl0p8HhMfD+PKFRiNI4i4YSYqVA7XVOLgwYO48sor8dprr2H48OGYOnUqXn31VdTU1HQ4hVRHut4MtRdeeCE+/PBDVFdXIy8vD5ampm4NlZ4kapbJZIiPj4feg5WT48ePY9myZbjmmmswYsQI1+udhaS2FvAmBYzhn/8EKRS8y6yXBAcHizZ4AtLEQCaTiZ4WAUBKSkooAGnJcjzAr0JCRAqxowJJnRnShEhKIiUAsF95GWqfexMTnD+gfsI/0NTAz7/Hjh2LjRs3oqKiAkuWLIFWq3WNUnJzc/Hyyy+jvLwcHMeJ/uytra2Qy+W9iugVV1yBt99+G4cPH8aNDAPnzTd32cebbO9xcXEeJfpZtGgREhMT8cYbb3R4PSwsrMMy6rFjfN1hT5Glp4O77jrg/fcBLz1VpXinApC06iO1VEhwcHAQTkNpXo96EsMwYxmG2dv27/MZhjnIMMw+hmHWMQwjb3v9DoZhDre9d2Xba39jGGYvwzAruzm16Dq/UkckUo73haE3+f6bUPTIWkw078CJ3Ds7vJ+WloYlS5bg5MmTUKlUePbZZ9HS0oIHH3wQgwcPxvXXX4/nn3/eFTXrDc3NzR77r8ydOxfPPfccvqyvx32bNoHaat0C3okI8McyZk9P15aWFuzbtw/z5s3rknGu/fSgtRWorweGDPHoYwDgxcA2dy5gMgEff+z5gZAmBL44XgoKhUIOD4WEYRg5wzBvMAxzoK3fDmMYZh7DMD8zDDOvp2N77Q0MwzwM4B0AwhLFEgDPsCw7EUAogDyGYQYAuA/ABABXAHiOYZhQANcDmAGg0V3+SCIKEju9ICJJau1PIRGOz3n+Vnx19qOYWLoB9Jv7FYWcnBwsXrwYR48eRUlJCf773/9CoVDgscceg1KpxAUXXIA333wTRqPRo2sLGeE85ZFHHsG/7rkHqwG8MHcuZFar1yIC8E/W3ob4wmjpwIEDXVZJ2tspgoN5G4k3gbFyuRyOceOA4cOBNhuMp0idXkg9XgrBwcEeCwmAqwCEsSw7HsCjAF4CMJpl2VwAY3o60JPeUArg6nb/PwogoW1tOhqAHcCFAPazLGtjWbYJQAmAcwFsAbANQDzLsjp31xfbIaUKiZTjfSlitXMfgR7xaL3n/l6PGzp0KBYuXIjPPvsMFRUVePnll2Gz2XD33Xdj4MCBuOWWW7B9+/YezyHGyLzqtddwzcSJeLSxETsXPuS1iAj0ZnSMjY3Fu+++i59++gnXXntth9D/9k91mQxISeGnN54ik8lAADBjBvDbb161W+r04kwZkQCYCGA7ALAsexC8eBxhGGY/gMM9HdhrL2ZZ9hPwYiFQDOAVACoAqQD2gl+nbj8BNgGIZVn2KMuyU1mW7S4Lp+jHutTODIi/QaSOSNq3/bdTcahHKkJ//QkoL/f42MzMTCxatAjHjx/Hr7/+iksuuQTvvfcepk+fjj179vi07XK5HBt37cLoyGQ8/eMeDB48WJSNyGg09uqPMXv2bKxevRrffvstcnNzUVZWBoD/rdrn9vjXv4Dt24EffvDs2mazmc/tMXAg0NzstZ1ESl4Qa9soTixSrr13714ZgBs93L1zP3YC2MSy7ASWZTf0dKCYecUqAJNYls1nGOZe8MOf78CPTgSiAXgSDcGVl5eL8hoU8jwIXpPe0tLSgoKCAlFi4nQ64XQ6PZ5OdMZqtaKoqAjffBOLD9+KxnKZDs6ISBRZLIBK1eOxHMfBbrdD1bafVqvFtm3bsHfvXgB8SH5KSorr/c7YbDZYLBavxcThcEIbexKjB+yBSqUSlRCK4zjU1tZ2yMDvjqlTp+LNN9/EAw88gEsvvRSffvopgoODIZfLXZ9r2jQZXnllKO66y4kPPyxHWFjPU4fW1lbYbDYQxyENQMn+/bBnZHjcdplM1u132ht2u13S8e0/t7eMGDECe/fu/cjD3Y3o2I/lLMt6ZGUWIyT6tgsCQC14u8ivAJYzDBMG3m4yAsBJ94f/ARFRZmamqKe7Xq9Ha2uryw3bWwoLC6FUKkVdu7m5GXq9HpmZmaKuXVpaimPHMvHYY8F4N+NxJFVpgO9/wQgPMsXZbDYcO3YMBw4cwNatW/HDDz+A4zhcdNFFeOONN3rN1VFTU4OoqCiv3OtNJhM+/1yHitoU3P3cJGRmhkKn02Ho0KFerR6VlJQgMzPTo9CEESNGID09HdOnT8eWLVuwdOlSlJeXY/jw4a591q4F8vKC8eqrOVi7tucsldXV1YiJiUHMML5u1LC0NKDd8nJPEBEKCws7LEd7Q319PRQKhejYKJVKJfraR44c4QB4uuS0H8BMAFsYhhkH4ISn1xEzPr8dwEcMw/wAYAGAx1mWVYOf7vwE4HsAi1mW7TXkUSaTOf21vi5l3ip1zrtpUyxmz1bgwayPMafmf8DcucCFF/Z4TH19PdasWYNp06YhNzcXCxYsQF1dHRYvXowTJ05g9+7dHiX86byM2huCYXXXrkxERwOXXWbsULjcmziS1tZWr6ZE06ZNw6xZs7Bu3Tq3fj8zZgBPPgmsX8+LSk+4pnTCKNKLyoz+NOwL1xeL3W53wnMh+QyAlWGYnwGsALDI0+t4NCJhWbYcwLi2f+8DPwrpvM/bAN729MIAIJPJ7GIDmvy5JCf2WLsdWLgQWL06CY+P+gbPnrgJsnHjgDVr3O7PcRy2bduGlStXYs+ePeA4Djk5Objzzjtx77334uyzz/b6Bo+MjER1dTVSU1N73VcQkdTUYfj4YzluugmIiOBvauHpWlpa6tHIpLW1FQqFwuv2JicnQyaTdRutvWQJ8PPPwIMP8hHB3X0slxCJEBJ/uhoA0oy9drvd4xEJy7IcgLvFXMevDmlSRiRShUQmk4k+vnPyYU/Q6YArrgBWrwZe+scOPKu6DrKzzwa++Qbo5O5ut9uxYcMGnHvuuZg5cyaKioqwePFi/P777ygoKMB9992Hs846S9QNJvhz9Cbg7Zd4P/88GBYLcFun/NTejEzERiubTCZERkZ2m583KIj/TltagMcf7/48rtUqrZY/yItcMA6Hw2/Oj1JxOBzeTG1E4+9YG4NYg6XU8GyFQiH6eG9dnuvrgbFjgf37gc2vNmDhjzfBmZYGfPcd0C5EoLm5GStXrsTQoUPxz3/+EzKZDBs2bEBpaSmeeeYZnHPOOZDJZJKS5chkMsTFxbnytLqjs5/IunUAwwDjxnXd1xMxEYziYoqs19bWIi0trcewAKWSH+mtWwd0VxXE5QldVgZkZvJi4iFSU05I8cLmOE7SiESv17cCkFAE1TP8nY+k2pOgMHf4Is+D2PgJb35YhwOYPRuoqQH27AGu/+nfkJlMaFizhneGAJ89/amnnnIt6WZnZ+Prr7/G77//jrlz53axK0gtUJ2cnAyNRuN27t1ZRIqKeAG87bbujZm9iYnJZEJoaKioJeOkpCSwLIumpqYeHekeeoj/++23Xd/r0BnLyrxziYX0lBNSkmhJDQWpqamxAagTfQIP8auQ2Gy2U2KFxJ8RmQA/tfJEyB57DNi7F3jrLSBX/SmwZQvoiSdgbFt63LhxI7KysrBs2TJMnjwZP//8M3788Ufk5eV1K1jR0dGS/BKCg4MRHR0NrVbb4XV3Hqvr1/MP77lzez5nd2JCRKitrfUq0317br31VtTX12Pfvn09Tg9SUvhR0759Xd9zVRuw2YD8fK+KsgPSs+lJmRpJFbG2pfY/t5AYDIbS+vp6UcMKqTYSqULkSQq8jz8GXnwRuPdeYO4/moEFC4C//Q3yRx8Fx3HYuHEj5s2bhwsvvBAFBQX4/PPPMX78+F6vLay8SLHmp6WlQaPRuBzE3ImIwwFs2ABMn877cfWGOzGpq6tDbGys6LIh06dPR1paGt59991eP29uLvDrr11fd02Ldu7kY23+/nev2iBVSADxBlOp6TIMBoMMvMtGn+Lv6N+6mpoa8WN0iF8akxoa3jmsvTNNTfx0YNy4tsj1Xbt4Y8kLLwDBwdi5cyfmzZuHyZMnY9u2bV75CchkMkRFRUkalcjlcmRlZeHUqVMwGAxu3d537ODD9W+91fPzthcTvV7vyt0qFoVCgbvuuguHDh3qtcxoWhpv1O58S7gKoW3dCsTHA5dc4lUbpKRtEJKMi0XqiMThcNhZlu3zQB9/20hqa2trRfdmKQbTkJCQPhWSXbv4h98LLwAhIeANq1FRwOTJ2Lp1Kx588EGMHTsWX3/9tahqfwkJCR7l9+iJyMhIxMbGoqyszK3b+/r1fM6PK6/07ryJiYmIiIhARUUFsrKyJBkLHQ4HZs2ahaysLDz33HM97hsbCzidXb3fm5ubEanRAFu2ANdcw0f9eQgRSbJTSB3N2Gw20cfbbDYQkbhks17ibyGpq6urE20xlZKhWxAhsSOa3oRk+3b+xh4/Hvwjcvt24JJLUN3QgBtvvBFjxozBW2+9JTrTWWRkJFpaWiTlyTCZTGhqakJGRgbKyso6rARptcAXXwA339wmhB5CRGhoaIDZbEZ6ejoqKiokGcV1Oh0GDhyIiy66qMescQAgOI62N7s5HA7I5XIEPfwwIJcDTz3l1fVPV5Lw7pBSckWj0SAoKKjneAQf4W8h0eh0OtFtkJKqH5CWsEaYGrkTIkE3Lr2UD3eHRsMH5E2ZguTkZCQnJyMhIUGSd65MJkNiYqJHqRDd0d4mkpSUhKysLJSVlUGtVoPjOGzaxDvQdfYd6Qmr1YqSkhJYrVYMHz4cKSkpojxgBdovG0dGRvY6lcvK4v+2TxZvMpmQeOgQ8OmnvKOJF/E1AD8tkiIEvhASsULWdm9Uib64F/hVSFiWddrtdtGPVG/dvTsjpdq7TCbrdnpUWQlUVwMXX9z2gjCUlskQGhqKBQsW4Ntvv0VdXZ2kZdykpCQ0NjZ63UndGVYjIiLAMIwrruStt+wYNYrDOef0fC4iQnNzM8rLy1FRUYEBAwagffyUWHd6gI+nio2NxcmTJ7Fhw4Ze7UiD26rctgUMAwCajx9H4v33A2edxbu/eonU+kNShUSKsbWhoQFWq7Ws9z2l4+8RCZxOp03sqMAXQiK2XgnQ/TKsEO2enNz2gjB9aRONu+++G+Hh4bjuuuvw+OOPo76+XtT15XI5kpKS0NDQ4PExPSUlksvlGDhwICwWBvn5wbjySg0KCwtRVVUFjUbjEi29Xg+1Wo2ysjKoVCpoNBokJiZCqVS6zb4mRkw4jkN9fT2Ki4txxRVXIC4uDh/3ktksIwMIDQVOtoWLcgYDUubP5//zxReAiJUjqULiTx+S+vp6R1NTU4noE3iB34VEoVCoxXak0NBQvwpJdysnQpNc921ICD8qaUt5kJycjJ9++glTp07Fa6+9hqysLNx55534vTu3zB5ITk6GwWDwaIrnaWaz994LQmgosHBhKoYNG4bY2FgQEaxWK5xOpyv4LjU1FSNGjMDgwYMRHR3do1HVWzGpr6/Htm3bcOmllyI2NhY7duxAenp6j8cEB/MexD/8AKCpCdz06QiprITs44+BtqhfbxDaKbYzSy0L6/J/EUlVVZWZiGp631M6fhcSu91+sLCwUNSxwvC5rwymvREREYGWlpYu1xeEpIONbOpU4MMPXW+OHj0an332Gb7//nvceOON2LBhA8477zyMHTsWa9eu7ZDEpydkMhnS09NRWVnZ4/fgqYhYrcDGjcA//sGvlCoUCsTExCAlJQUDBw5ESEgIBgwY4FqZ8aaTeComVqsVP//8Mx599FFcdtllOHToEHJycjy6xpQpQOVvWjinXIygI0fQ+u67wEUXedzG9phMJkmjEamjGan2mWPHjtkAeP90EoHfhUSn0/1w7Ngxz3qNG6SUU5TJZJJd5d1d362QPPoooFYD773XYd+xY8di8eLFqKmpwYoVK9Dc3Izbb78dgwcPxnfffedRO2JiYhASEtJtkidvcqx++SXQ2Oid74g39CYmRIRTp07h2WefRXJyMjZu3OhVsN+l5zbge5oKqApQ89prCJ0zR3RbDQYDxJZLAXwjJGJcAwD+e6yrq+NYlu1zr1agHwgJgCOHDh0SnUsuIiJCUio6qe7m8fHxXQLghBXpDqPSiy7ic44sX857ebURHh4Op9OJqKgoLFy4ECdPnsS+ffswcOBATJ8+HU899ZRHU4H09HRoNJou34W3iZrXr+dtDV76bHlFT2JSXV2NI0eO4NixY/jf//7nXaBfQwMmLrkYQ3AKL0z+GBHXXiu6jUQEi8UiqRCZ1BGNFENtXV0d5HJ5peiLe0l/EJLqmpoa0Z53kZGRklY+pApJTEwMjEZjh2mFWyGRyYBVq/jH/ZQpQNUfq3IDBgxwpR+UyWSYMGECDh48iFtvvRXLli3Df//7317bERQUhMGDB6O8vNzl+u+tiFRX835z//ynV8GxonAnJlqtFiaTCStXrkRmZiZuvNHTVKPg16ovvxzyslN4bsJXeOXk5YiLixfdPkEExNo3BB8lsSsuHMeBiETbZ/Lz89Ha2vqTqINF4HchYVmWZDJZjViDq9QRidTjg4KCEBIS0sHoKwhJFz+iceN4v/OGBmDyZNc6ZUxMDFpaWjpMsSIiIrB27VrcdNNNePrpp3Ho0KFe2xIWFoaMjAyUlpZ26/beExs28D4wt9zi0e6S6exOr9VqsWLFCvz2229YsWKFd67hW7YAx48D772H+KtHQa0OxokT4j1qpU5rzGaz36Y1APDbb7+ZGhsbfxR9Ai/xu5AAgMPh2Jefny/qWMEqLiVlY2ch8JbExMQOkbSCLrkdlY4fD+zezQfj5OYCR49CJpMhNTUVdXVdp7Ovv/460tLSMHv2bI9c4qOjoxETE9Ot23t3EPHTmilTgKFDPTrEJyQmJiI8PBzFxcVYvnw53nnnHTz22GO4+uqrez9YgAj4v/8DRoyAY9YsjB7NL4dv2yauTRzHeVVIzB0Gg0FUIicBqfaVw4cPtwA4IvoEXtIvhESn0+09duyY6PlJVFSUx6sc7nBn5/CG2NhYmEwmVzSyMFPqNpvfmDF8vHtwMN9zd+1CXFwcrFZrl9FRXFwcNm/ejOrqasyePbtXwWzv9l5eXu6xIXnfPqCkxDtPVl8gBPYtXboUH3zwAZYsWYLly5d7dxKVih+N/PvfqFWrcc45yRg5ks//IrZNcXFxkuoeSRUik8kk+vg2QyuBT85+WugXQgLe4CpaSAQ7hVhiY2M9qkvbHZ2zjglN6fE+OOss4MABIDsbmDkTsqIiZGRkoLq6ussy7vjx4/HGG29g586dOPvss7F69Wq3wtnZ7T09PR0lJSUe2ZDWrePbe801nn5qaQh5SvR6PXbs2IHt27fjmWeewU033eR9eog28bWlpKClpQXx8fG4+GJeHMWEYul0ui4lQ73BbDZ7vTTeHqHkiFhHNrVaDblcXnk6on4F+ouQVFVXV4v+0FFRUZIMrgqFAkFBQaIDAAHeXV2Y3hiN/LSmVztbejpv3QwLA+64AxFhYQgNDXU7hbn11lvx8ccfIzY2Fvfeey8SExMxfPhwXHbZZViwYAH279/fxSYSHR2NoUOHoqqqCvX19d36mZhMfIT9DTd0SR/bJ9jtdpSUlICIMHToUCxbtgyXXXYZnnjiCXHu9G37avR6ZGRkQCaT4aKL+Dyu7vKT9ITFYoFCoZAUqOdv+0p+fj7sdvtpM7QC/URI2gyutd64erdHLpdDoVBIEgKp05uQkBAEBwfDZDLBavXCG3vgQD5hyU8/AW++iUGDBqG+vt7tlOSaa67BL7/8gv3792PhwoUYNWoUjEYj3n//fUycOBEPP/xwF1+S0NBQKJVKtLa2ori42K0taOtW3nu/r3xHBIgIWq0WxcXFSE1NRXp6Opqbm6HT6XDppZe6AhG9FpO26V5YZKTLQDllCv+Wu4xpPaFWq5HSlgJTDEQEo9GIGC+y1HemqalJ0vFHjx5t1uv1p83QCvQTIQEAq9W67eDBg6JTnkmdnghTEylZxwYOHAi1Wo2ICO8KXOOWW3g/kyefRJDZjEGDBqGiosJtW2QyGXJzc/G///0Pmzdvxq5du7Br1y4sXboUO3bscLtULJfLkZGRgfT0dJSXl6OqqqqDrWX9ej5NoQfJ2URjMplQVFSElpYWMAzj6ig1NbwH96BBg1z7eism1rZ9EtrNJePjgYSEDqvsvZ/HaoXD4ZBk2zCbzQgPD5eUzEiKfQQAfvjhhxbwxa5OG/1GSJqamjZ/8cUX4upvghcCg8GTKqHuUSgUCAsLkzRFEm6gkJBW2GyuB2XvyGR8BiSdDnjpJcTExCA8PLzXYD7BJjJq1CgsWbIEs2bNwkcffdRtCsnIyEgrrWVmAAAgAElEQVQwDIOIiAgUFRWhuroaJ0+2Yt8+fjQisZRyF4gITU1NKC4uRkNDA7KyspCRkdHBN0JIg5DsinDk8VRMnE4natp+d3knD+OBAwE3C2HdolarJWVzA/jP0/mzeIPVakVwcLBo/xGdTgeDwaBlWVbb+96+o98ICYCThYWFdrHu6iEhIeA4TlKiHyG7uhQGDhwIh4MfGXmlSWPGANddB7z0EsCySE9Ph9Fo7NaI7M7Z7Oabb4ZGo+kxJaEwfRgxYgQiIyPx6qsmBAURZs70Ph2BO4TgvtraWqhUKhgMBmRkZGDo0KFuA9CEqYg7Xx5P3OkrKiqQIOQY6fSFeyMkVqsVNptN0kjA4XDAarVK8oaVal/Zu3ev02q1elrr12f0GyFhWZbkcvnuw4cPiz6H1FFJZGSka3grloiICAjuA15r0vPP89bOKVMgy8/H4MGDUV1d3cWu0Z3H6rRp05CUlIT3OsXzuEMmkyEmJh5ff52Iyy/nEBfXguLiYhQVFaG2thYGg0FI1dfjeZxOJywWC7RaLSoqKqBSqVBTU4PQ0FAwDIOsrKweI1gFX4vupqU9iYlarYZCoUC8UF6v04gkNZUPb/KEmpoapKWlSUoLqdPpkJiYKOkcUoXkyy+/1JtMpi2iTyCSfiMkANDQ0LDhm2++Ea0EUg2mwtO6u+A3T5k+ne8c33/vpb1lyBA+Bl4uB6ZORfDGjchOSMCpU6c8cnsPCQnBTTfdhC+++MIj5zUhufPttwchLS0NOTk5GDx4sKtuTlVVFQoLC1FQUACVSgWWZWG1WsGyLFQqFQoKClBcXIz6+no4nU4kJiYiJycHQ4cORWJiokfD896EBOjend5sNiMjIwM4eJDf8eyzOxxXV+cqHdQjRqMRMplM0mhEyOYmtlA4wI+KFAqFaLd6m82GkpKSVgCs6EaIhYj6zaZUKkMmT57cwHEciaWwsJBaW1tFH2+32yk/P5+ktIHjiNLS7DRjRou4ExQXE40YQQQQhYZS61VXUd3SpWTaupVKvvqKWhsbuz306NGjBIAmTZpE9fX1PV7m2muJkpKIbLbem8RxHDkcDsrPzyen0ynp+2mPzWYjALRs2bJe99VqtcSyLOl0OiosLCSn08m/cdttRLGxRJ1+99RUoltu6fmcHMdRQUEBWa1WsR+BiIgMBgOVl5dLOkdNTQ1ptVrRx+/du5cmTJjwDvmh7/arEQnLsq0AThYVFYk+R0JCgqQRhUKhQGxsrKQM7TIZkJcXhB9+CIbFIqJ2zrBhfCGngweBu+5C8M8/Y8DSpYi67joMnTkTwfHxwN/+xucg3bevQ/2F888/Hxs3bsShQ4cwZswYbNq0ya3x1dvkzjKZDEFBQZDJZJKS9XRGMG57YlcQ3OkrKiqQnZ3Nr4w0NfH1k6+4okN2eK2Wr/4xcmTP52xoaEBsbKzoBMsA/zCWaqglIhgMBsTHiw80/Oabb/QajeZ90SeQQL8SEgDQarXrduzYITqKTijTQBKWcVNSUtDQ0CDpHHl5MpjNQXjrLZ2488hkfLqvVatgYlkU796Npm++Qe3//R+cS5bwKepfeAGYNAm4554OYnLTTTdh3759iI6Oxpw5czBs2DBs6xR4IiR37mvfkd4QVqY86YSNjY2wWCx/ZKevquKDH3U64M47O+y7v23xs6ecs1arFXq9XvJKjVCSVIoYCcXSxS4bExEOHDjgxGle9u3QgP60KZXKhOnTp/c8Ju+FsrIyMhqNUk5BlZWVpNPpRB/vcBD97W9Eqal2KisTP1w1Go1UUFDgmq41NTVRfn4+WSwWIoOB6IEH+CnQk092OdbpdNKXX35J55xzDoWGhtIPP/zgeu/884lGj/a+PQUFBaI/izv27NlDAGj37t3d7sNxHKnVamJZlhwOBxERNe7dS61pacRFRRF9912XY6ZMIRo0qMtsp8M5CwsLqbm5WfJnYFmWWlpETmPbKC0tldSWkydP0uTJk7eTn/qt34XD3TZx4sQTDQ0Nor/U5uZmKi0tFX08EVFraysVFBRIsgUcOMB/w7fcoiWbJ4aITnQWEQGLxUL5+flkMBh4g8z8+fyFPv/c7Xk0Gg0xDEOxsbHEsiz99hu/++uve/+ZfC0k7777LgGg/Px8t+87nU4qKyuj8vJy/rfgOKKVK4lCQsiZmkrln37qEheBX37hP9+LL3Z/3bq6OqqpqZHcfqPR6JN7TaVSSbrXXnrppeYRI0bMpoCQ/LGNGjXqwXXr1kmyfqlUKlGdtz1VVVWk0WgkneP224mCgjj69NMyr26U7kREwG63E8uyVFNTQ1xrK1FODtHIkUSCAbIT5eXlFBERQbfffjv9+99EoaFEer33n8cTISktLaVHH32U5s+fT/PmzaO7776bPvzwwy7fZWFhISUlJVF2drbbJ7rVaqXCwkJSq9X8d2e3E/397/xtO3MmUUODywDbXkyuuoq3vTY1uW+fyWQilUr1h7FWJMKoRupoRKqRleM4uuiiizRKpTKWAkLyx6ZUKhMuueQSjRSF1mq1VF1dLfp4oj9WcDo/8bxrB1F6OlF2tp1OnKjy6JjeRESA4ziqra0llmXJ/v77/M+5eXO3+99xxx0UHh5OcXGNNHu2Vx/DRU9CUlFRQTfccAPJ5XJSKBSUlpZG2dnZFBsbSwBIJpPRyJEj6bLLLqPZs2fToEGDKDk5mYqKirqcS6fTUX5+fsfh/tNP85/xpZf4kUkb7cXk22/5XbpbBGptbaX8/HzJqzTCdSsrKyWdw+l0ulbCxHLo0CGaOHHil+THPut30ehumzhx4vajR4+K/nI5jpMsAkREDQ0NkgVp/34ihYKjSy9tJq22Z7uLpyLSHpPJRPm//052hiGOYfgntxuEpWFgpTuzgkd0JyTff/89JSUlUVRUFD388MMdpg0Oh4MOHjxIy5Yto7y8PBo7diwNGzaMRowYQb/99luH89hsNiopKaFTp051/O1+/ZUoKIhozhy319dqtXT8eBENGcIRwxC50wmO44hlWWrqbqjiBcJSuL2b79pTGhoaqLa2VtI5FixYoFUqlRMoICRdN6VSOeX+++8Xb+0kIrVaTWq1WsopiOM4UqlUkp9gK1fy3/ZDD6m7NaqJEREBp9NJ2rVriQCyrlzZ7X5xceNJoRhKNps4gXUnJGvWrKGgoCAaMWIEFRYWijqv0+kktVpN+fn5XTu62UzEMLz1tAcfmgcfNBNAtHNn18/GcRxVVFRI7rQC1dXVJMWOJ7RJqhgZDAbKzc0tVyqVMgoIiVshkeXm5laaTCbRX3J7ByopGI1GKi4uluykNmsWUUQER3v2dLXySxGR9hdxTJxI9sREKj12jF/ZaUdVFZFM9jEBoC1btoi6RGcheeONNwgAXXnllaJWyjiOI61WS/n5+VRbW+v+t7rvPv5W3bWr2/PU1xNFRBDNmmXtYjMh4o2rZWXe2am6w2q1SjbEE/HTN6lTo3fffdc2evToR8jP/dXvgtHTNmbMmMXvvvuupKFAXV2d5FEJEb+kLGU5mIjo1CmikBCiuXN524sgGj4REYFffyUCyHb//VRYWNhhWXH5ciLAQdnZw2nUqFGiOkJ7IVm7di0BoLy8PK8N206nkzQaDRUUFFBVVVX3T+Xdu/nb9N//7vF8DzxAJJcTFRZSFwOsVquV/CAQ8NWyseBRK+U35ziOLr74Yo1SqUykgJB0vymVyvipU6c2SBlR+GpUIpxHamd/6CEimYxo375mUqlU1NjY6DsREZg/n7cnHDlCJpOJSkpKSKUqpMGDHTR5Mkdvv/02AaCvv/7a61MLQvLmm2+STCajK664wqtVi5aWFqqurnaNQLoVEI4j2riRKC6OSKnkpzfdUFNDFBZGNG/eH691604vEbVaLdlmRsS3r6rKM+N7d+zbt48mTJiwlfpBX/V7A3rbcnNzN+7Zs0fSo0StVlNdXZ2UUxAR7wwm9cnW2EiUkECUl0dUW1tLv/32W5cpiGT0eqIBA3ivszaB2r3bRgDRf/9bTSqVioYNG0ZRUVEdnNQ8oaCggF588UUCQDNmzPCo7VarldRqNalUKioqKiKdTtdzx1aria65hr89x48nKinp8fxLlvCjkc67VVRU0NGjR32yQkPEi2BBQYFkURJWaqQ+PG688UaNUqk8h/pBP/V7A3rblEplznXXXSfJmcNXPxwR748h1bdk8WIiuZyjvXv5TuXzEQkR0Sef8D/v0qVERHTrrUTR0UQmE0cmk4kOHTpEQ4YMobCwMHrvvffIYDD0usLV2NhIc+fOJQB03XXXuZ3OcBxHVquVdDodVVRUUH5+PhUXF1NDQ0Pvn1GjIXr4Yd7YERJC9PzzvItwL5x/PtHEiR1f02q1VFhYSA0NDW5tJt7iS09YtVot2ehbVlZGEyZMOEr9oI/SmSAkRIQJEyYcKi4uFvmV8wg3tlSEKY4UJ6QjR0wEED3/PH9zCzYSXz05XcydSySXk2XbHoqM5J3j2qNWq2nkyJEEgDIzM+mOO+6gdevW0Y8//kjl5eWkVqupoaKCylavpuXXX0/xcXEEgO644w5qbGwkvV5PDQ0NVFNTQ6dOnSKVSkX5+flUUlJCdXV1ZDQaPXt6O51EK1YQRUby8745c4hY1qOPWF7O38UvvPDHa53Fw53TmrdUV1f7xBNW8E2SOqpZvHixgWGYv1M/6J90pghJTk7OxXfeeackS6fwRPHFNMJsNlNBQYGoG1MQjbFjnTRy5B9+Vc3NzZSfny85RqgDJhORUknm2IGUjHrav999e9555x26/PLLKSgoqM3PBBQRGkpJISEkb/s/AJoul9PeyZOp9pNPqKqqimpra6mhoYH0ej1ZLBZxHVWtJpo2jb8V8/KIvHTBf+UV/lCW5X/jyspKKi0t7dJRpYhJY2MjFRUV+cRYW1lZKcmLlYh/AIwfP75cqVQGUT/on3SmCAkRITc391B38RieYjabiWVZn9wQWq2WSktLRbu9r17Nf/tHjvzxvs1mI5VKJflG68CxY2SVhdLRsLHENfQ8JdNqtbTzk09o9YUX0kKA7g4LoydHjaJX7r2Xfn79daL588kRGck3fNYsrzt9BziOaNMmPmlIWBgf+CPid7n0Ut7FxOFwUHFxMR8y0M15xIhJS0uLTxzPiPj7r7CwUPL999BDDzWeffbZV1M/6JfC5vcGeLoplcpRN9xwg+QeVlFR4bOOWlFR4fHScuclXr2eNwXcdlvH/RwOB5WUlFBlZaVPVhqKiohm4TOyK0L5HnfqlPsdOY7oo4+IkpOJFAqiJ54gcjN9Ux0+zK8jR0fzFs45c4jee4+otNQzIeA4ouPH+fBcgA9BPnFC1GezWPiYoX//204FBQUeLc97IyZOp5MKCgrI3MOKkacII2Kp5yotLaXc3Nx8fzugdd783gBvttzc3O8OHDggSc6FOaovnjBOp5MKCwt7dbnuzk/knnv4jtA5kZkQNq9SqSQHhD3+OL8SrPnsJ6L4eH4E8PTTRHv38j3xxAmixx4jysr6o2MfO9bt+Vx+JA0NvKNYbCx/HECUkkJ01llEF1xANHUq0ZVXEt14I9Gdd/JL0hMm8G0A+KWrN97wyJjaHTt2cAQQrVlT4dWU1RMx4TiOSktLJRvWBRoaGiQ7nxER3XbbbTqlUjmZ+kF/bL/5vQHebEqlcviMGTMkBfMREen1ejrV3ZPZS4R0A2Lc3gsLqf3CShcEW4xGoxE1HHY4+IDBvLy2FwoKiC68kDdoArzCAPzI4ooriDZs6DZOh1yn6DSdcTqJfv+daM0afnh1zTW8zWPSJD4hy/Dh/FJ0air/2l13Ea1axa/QSMBut9Ndd+lJoeCoqcn7kVtPYiLYWnzhL0LET1l9Efd1/Phxys3NPUD9oC923vzeAG+38ePHb9q+fbu0X4T4IWJjD3Eb3mC1Wt2u5HjisTpjBv8g727g4XA4qLy8nIqKirwenQiRsJ980ukNvZ7oq6+IHn2Ut1Z64fnr63wk3tLepf5vf7PTpEniz9WdmPjSnZ7jOCouLvZJoOC1116rVSqV51E/6IedN783wNtNqVQOvPjiixukTk2EcHJf+W+YzWZRbu979vC/wtNP93x+k8lEBQUF3cejuOG66zxP7uwp/hSSlpYWYlmWKioqqLraQTJZ96M5T+lLd3oifkrjC7eDffv2cbm5ud9QP+iD7ja/N0DMNnbs2FUffvih5O5hMBiopKTEZzeN0WgU5fZ+441EwcFEvS1KcRxHdXV1VFBQQHq9vsd2a7W8T9fChd58gt7xh5DY7XaqrKwklUrlmkIuXszP0NykMvEaQUwEJzZfudP70hN22rRpGqVSOZj6Qf9zt/W75M+e0NjY+NTrr79ucFcQ2xtiY2MRHBwMrdY31Q2jo6MRFxeHsrIyZGVldak70x2rVgExMcD8+UBPxe5kMhkGDBiAYcOGwWQygWVZGI1G/onQiU2bgNZW/yd3loLT6URdXR2Kiopc5UYjIyNhNgOrVwNXXQUMHy79OomJiQgNDUVVVRUGDx4sqW6vAMdxKC8vR2ZmpuTzffvtt06j0biNZdkyyQ3rI85IIWFZtslqta5as2aN+EK9bQwaNAg6nc5tyUhvMZlMaGxsRHZ2NioqKuBp+dHkZGDlSr76xGuv9b5/cHAwMjMzMXjwYOh0OhQVFXUpgL5+PTB6NHDuuWI/jf+w2+2ora0Fy7IICgpCTk4OEhISXCUw1q8HGhuBhx7yzfW0Wi1sNpuryLovSpdWV1cjISFBUvlOgC9l+n//93+NWq32P5Ib1Zf4e0gkdlMqlYpx48YVqlQqb0aJbhGcjqRY1TvbREwmk1cp/TiOX10JC/PercJqtVJlZSXl5+dTfX09HT7sIIDotde8/RS905dTG4vFQmVlZa6VKndTArudaMgQPpbPFzQ0NFBRUZHrWr5wp9fr9T6bMi9evLhp9OjR/6J+0Od62vzeACmbUqkcOW3aNK0vDKZ6vV60ka07w6rg9u5poJdaza+Snn027+LhLQ6Hg9RqNd18s45CQpxUVtbkM/uPgK+FpLW11eUzI6xu9NTm++/n79ovvpB2XY7jqKamhkpKSnzqTi9k+PeFn9Ivv/zCjR8//pf+5nzmbvN7A6RuY8eOXbZixQrpIZnEB2Z56zvQ2+qMkE1L72HK9u++43+Ve+7xqhntrkeUkMDRNdfYXdG3FRUVZDAYfGJE9IWQWK1W10hApVJRfX29Rx3vnXf47+a++6Rd3+l0UmlpKVVVVfnUnV5wdvRVPNfUqVMblEplJvWDftbb5vcGSN2USqVi/PjxKl9McYQ1f08zoXm6xOtwOKioqIhqa2s9GiH85z/k3v/DAz7/nD9WSO7McRw1NTVRVVUVFRQUUFFREanVajKZTKKERYyQ2Gw20uv1VFlZ6WpDfX29V9HOP/3Er2xddlmvPnO9tkWlUnnkseqtOz3Lsj7zTXr88cebRo8evYD6QR/zZJMRiS9L2V9gGOaswYMH//jll18mhnhSyLYHnE4niouLkZ6e3mN1epPJhOrqagwbNsyj1RkiQnV1NRwOBzIzMxEUFNTtvq2twMSJQHExcPw4kJnpeftPnADWrgVeeglwdwmbzQaTyQSz2ewyMEdERCAsLMxVdjI0NLTblQaVSoURI0a4/XwOhwM2m821tbS0wGazITg4GJGRkYiMjER0dLTXqxgnTwIXXwzEx/MGabHlcc1mMyoqKpCRkdHjb9senU4HnU6HoUOHdvubEREqKioQHh6O1NRUcY1rxy+//EKLFi36VafTjWdZ9ozooH8KIQGAsWPHPnPDDTc88MADD0gzkwNobW1FSUkJhgwZgrCwsC7veysi7dHpdGhoaEBWVhYiIiK63a+0lK8Tfu65wN69gELh7afwDI7j0NLSAqvV2kEEOI4DwC85KxQKV+c3mUyIjo4GEcHpdLr2IyIoFIoOgiT8W0rB8cOH+frgoaH896BUen8OIkJ9fT2ampqQnZ3tdY3e3sSktrYWDocDGRkZkourm81m5OXlaerq6kazLFsl6WSnE38PiXy1tU1xCnxlDBSMZp2zgPkiUXNLSwupVKo/Ksh1w8aN1F1Z39MGx3HU2tpKVquVrFYrnTx5kqxWK9lsNnI4HD435rbnxx/5IOPsbD64WAw2m41YlqXq6mpJbe1umtPQ0OBTp8bHHnvMMGrUqHuoH/Qpbza/N8CXm1KpPOvyyy/XSi3VKdDc3NxBNHyZ7d3pdFJVVRUVFRX1eL5bbuE9OHfulHxJn3C6PFt37CAKD+crkYqNnWtsbHRfJ0ckncVEp9N1WDqWyoEDB7jx48cfOBNWaTpvfm+Ar7exY8c+8eSTT/oszVhTUxMVFBT0Tbb3tvPn5+dTQ0OD26eaycRH5sfFEfnAniyZ0yEkO3fy/jTnnts1xYInCNX6SktLff57dXanlxrRK6DRaGjSpEn1SqUyg/pBP/J2OyM9W3uisbFx+a5du/Zv2bLF5ovzxcTEID4+HmVlZcjOzvbaJuLJ+RmGgc1mQ1FRURcP26go4JtvgJAQYMYMQKPx6eX7Hbt3AzNn8q7vu3cDKSmeH0tEaGhoQElJCZKSkjBkyBCf/16JiYkICwtzudP3ZDT3lNbWVtx+++16nU4354yyi7TjTyckbbVMrlmxYkX5kSNHJFuSBbf3rKwslJeXw263+6KZHQgKCsKgQYOQkZGBqqoq1+qOQHY28NVXQF0dMGsW0NLi8yb0C/bs4UVk2DBeRJKSPD/WbDaDZVnY7Xbk5OQgNja2T9qo1+vR0tLiM3d6IsKjjz7aVFdX91x+fv4uHzXz9OPvIVFfbUqlMmPixIlqKZm/O9tEhGmOz7O9t4PjONJoNJSfn091dXUd5t8ff8zbS/7+dyIfVEUQRV9Nbb77jreJnH22d9MZi8VCJSUlVFxc7Pv6QJ3oi+z0a9eutYwfP37zmWgXab/5vQF9ueXk5IyfPn26TswN1pvbe1/ftO2Lare3n7z+Op/Q7LzziMrK+rQJbukLIfnsMz7lwXnneS4iNpuNysrKqLCwkKTUh/YEIX1DcXGxT93pf/zxR+e4ceOOKZXKEOoH/UXK5vcG9PU2ZsyYu+64445Gsdne3SEsDfu0dEQ3OBwOqqmpcQXkORwO+vZbPlVqUhKfevV04msh+eADPuPjuHF84rbeEAL7VCoVGQyGPl1+JuJFpLy8vMeMaWLEpKysjHJzc6uVSmUK9YN+InXzewNOxzZu3Li3V61a5dFkwNMl3tbWVt+XjugBISAvPz+fqqqq6MQJG+Xk8Anfn32WX905HfhKSBwOohdf5KdqU6cS9aTJHMeRwWCgoqIiKioq6jWwz1cIJS48CW3wRkyMRiNdcsklWqVSeT71g/7hi83vDTgdW1vKgYM7duzoMUrDWz8RoXRET8FfvobjONLpdKRSqejo0VM0cyZf0zcpiei553rukL7AF0Jy/Difgxoguuqq7iOdhcjggoICKi8v7/PpZHuE7Gaexl0ReSYmDoeD5syZoz/vvPNmUz/oG77a/N6A07Uplcr4cePGlR8/ftztDyzW2YzjOKqtraWioiKfhI57c12z2UyVlZW0ceMpmjrV0lblgaOnn+Yz1PcFUoTEYuErXygUfPmcjRu7lsJxOByk1WqpqKjIVbv3dH6vRHwKzvz8fFE1aHrLTv/EE08Yx44d+yL1gz7hy83vDTidm1KpzMrNza3u3Bl84bEqeFH6osi0twhD/08/raYpU4yuMjPDh3P0wAN8gmlf+WV5KyQtLUTbtvFpEQYO5Nt1yy18TlkBm83mcjXPz8+nmpoayfV8xCDkKGFZVtK94E5MOI6j5cuXG8ePH//Bmb5C42770wTteQrDMMOSk5N/XL9+/cDhw4dLCsDrjM1mQ1lZGeLj45GSkiI5gEsMHMdBpTLjs88c+O67YPzySyTsdhkiIwljxwITJsiQmwuMHw+IcbXoLvoX4KOWT50Cior47cAB4LvvALMZiIwELr8c+Ne/gMmTHTCbzTCZTDCZTFAoFIiJiUFsbKzkID+x2O12lJWVISoqCgMHDpTchs6BfitWrGjesmXLd3q9/nqWZTkfNbvf8JcTEgBgGCYnJSVl75o1a1KDgoJ8IiICHMehpqYGVqsVWVlZkJrWQCparQ1ffWXF3r0yHD4cjMLCMHCcDDIZYehQwjnnyHDuuTKccw4wciSQmgpER3dNQcBxQFMTcPBgCWJihqGiAigvB8rK+L+nTvF/uXZdZNAgwowZHC6/3IYxY0zgOAtaWloQFBSEyMhIREVFITo62ifeoVJobGxEXV0dBg0ahJiYGJ+dVxCTnTt3Wj744IM9er1+Fsuy0hPC9kP+kkICAAzDnJOWlrbvzTffjFGKiU3vBaPRiOrqagwYMADx8fF+ecq6o6nJiR9/tOKnnzj8/rschYXBqKwMBlHH9kVGEqKjCZGRgMkkg04HOJ1dP0NKCoeMDA6ZmU5kZ9uRnd2K9HQL0tLMiI11Ijg4GKGhoYiIiEBkZCTCwsL6zXfhdDpRVVUFjuOQmZkJRR/kali5cqXtk08+OdDQ0HAZy7KO3o84M/nLCgkAMAwzMiUlZdfatWtT+0JMHA4Hqqur4XQ6kZmZ6fO4D19hsQAnTjhx/LgDWi2HpiYOTU2A0ShMS5yIj3ciIcGJsDAz0tJCkJ7uwKBBTkRHB0GhUCAoiP+rUCgQGhqKkJCQfiMY7jAYDKitre1ToV+5cqV58+bNP7SNRP60IgL8xYUE4Kc5ycnJ37/11lsDzzrrrD65hjA6SU5ORlJSUr/uYL3Rk43kTKC1tRXV1dUAgIyMjD4RdyLCCy+80Pz555/v1Ov11/1ZpzPt+dMF7XkLy7KFGo1m0h133FHz+++/98k1hAjf1tZWsCwLs1lyOZ4AXkJEUKvVKC0tRWJiYp9EBgvXeeaZZ0xffPHFV3q9/tq/gogAAec5nbIAAA0cSURBVCEBALAsW6rVaifcdddd5du2bfN9eC/4CN/09HRkZ2ejtrYWZWVlHhfQCiAeIoLBYEBhYSGICAzD9FlksMViwV133WXYvn37praUAH+61Znu+MtPbdrDMExsQkLC19dee+35ixYtivJF6UZ3EBGMRiNqa2sRHR2NAQMG9Imhry84k6Y2zc3NqK2tRWhoKNLS0vrURlVbW4v58+frNRrN44cPH36zzy7UTwkISScYhglKSEhYNWLEiDmvvvpqnNSSiz1BRK5k0HFxcUhNTfX7UmhvnAlCYjabUVtbC7lcjrS0NISHh/fp9Y4cOUILFy6s12q1V6tUqgN9erF+yhklJAzDBANYByAbQCiAZwFUAngVgBOADcA8lmXrGYZZBWAiAFPb4bMADAGwAsAxlmUX9nStMWPG3JKYmPjiO++8k5iRkdEXH8cFx3HQ6XTQaDSIjY1FSkpKv13h6a9CQkRobm6GWq2GTCZDWlpaj1n6fcXmzZttK1euLNfr9ZeyLFvtbh+GYYIAvA2AAUAA7mZZ9mTbeysAsCzLvtH2f0n3rb8402wkNwPQsSw7CcA0AK8BWAXg3yzLTgXwKYBH2vYdDeAKlmWntm1NAK4HMANAI8MwiT1d6PDhw++Wl5dPnz17tvqXX37p07muXC5HcnIyRowYgbCwMJSUlKCiogItf9ZUaD6EiKDX61FUVAStVotBgwZh2LBhfS4iDocDTz75pHHlypXf6/X6Ud2JSBszAYBl2QkAngCwnGGYZIZhvgXw9077Srpv/cWZJiRbATzZ9m8ZAAeA2SzLHmt7TQHAyjCMHMBwAG8xDLOfYZjb2t7fAmAbgHiWZXW9XYxl2UNarXb0woUL2Q8++MDq00/iBplMhsTEROTk5CAuLg7V1dUoKipCY2MjzqSR4+mgtbUVdXV1UKlUsFgsyM7OxuDBg/t8GgPwPihz5sxp3Llz5yt6vT6PZVlLT/uzLPs5gDvb/psFwAAgCsBSAO8L+/nqvvUHZ9TURoBhmGgAXwJ4m2XZTW2v5QJYC2AyACuA+wG8DCAIwB4At7EsK2p9l2GYsISEhM1TpkyZunTp0hh3RbP6CqvVCq1WC6PRiJiYGCQmJp6WztId/pzacByHpqYm6HQ6OJ1OJCYmIiEhwevKfVIoLCzEggULtHq9/s5jx4595s2xDMO8B+AfAK5lWXZH22tLAahZln2j7b722X17OjnTRiRgGCYD/Bf8fjsRuQHAGwDyWJbVALAAWMWyrIVlWROA7wGcJ/aaLMta9Xr9Vd9///3TeXl52qNHj0r/IB4SFhaGQYMGIScnB1FRUaipqYFKpYJarYbN5pNE+f0aYYWrvLwchYWFMJvNSE9PB8MwSEpKOm0iYrfbsWrVKvNtt91WVFNTM8VbEQEAlmX/CUAJ4G2GYdxZ8X16355Ozow1xzYYhkkFsAPAv1iW3d322s0A7gIwlWVZfduuSgCbGYb5G3ixnAjgPSnXbqvB+jLDMF8sWLDgkxkzZgz5z3/+E326RidyuRxxcXGIi4uDw+GAwWBAZWUlHA4HYmJiEBcXh4iIiDPaa1bA6XTCaDTCYDCgpaUFUVFRSEpKQmRkpF8+H8uyWLRokU6n071pMBiWsizrla8RwzBzAQxiWfY58GLBtW2d8fl9e7o4o6Y2bRbtGwAUtr0UBGAkgArw804A+IFl2SUMw/wHvJHKDmCDYBX3UTvkMTExD8bGxj784osvJp1//vm+OrXXdO50YWFhiI6ORnR0dJ+E5PfF1IbjOFdaAaPRCACutAL+FEeHw4HVq1ebP/rooxqdTncty7InxJynbfSxHsAAAMEAnmdZ9ou295aibWrT9v8+u2/7kjNKSPobDMMMTUxM/CQvL2/IQw89FO1tcWpfQ0SwWq0wGo1obm6GzWZDSEgIIiMjERERgYiICMnLylKFRGijxWKBxWKB2WwGESEyMtIlgP3BOa+oqAgLFy7U6fX6txobG5d4Owr5qxEQEokwDCOPjY19KCYm5j8vv/xy0rnnnuvvJrkgIrS2tsJsNrs6rsPhQFBQEMLCwhAWFuaK1A0JCUFQUFCvT39PhISIYLfbYbPZ0NraCpvNBqvV6rLpCGkFhNQC/ckJz+FwYM2aNZYPP/xQGIX0e0NnfyAgJD6CYZhhCQkJn8yYMWPw/fffH+3LBDm+xuFwwGq1wmq1orW11bUJ1f1kMhmCgoIgl8tdf2UyGWQyGfR6PeLj4wHwUxKO4+B0Ol1/heOFPCSCSIWHh/st+5mn/P7773jsscd0Op1ubWNj4xOBUYjnBITEhzAMI4+MjLwzPDz8qXnz5sXdcsst4f6e7oiBiDqIA8dxrtycFRUVyM7OdglCUFCQS2wEwTnTKC0txfLly/UsyxZqtdq7BK/TAJ4TEJI+gGGY8NjY2P+EhYXd+69//Svu6quvDukP835f0F9d5MVQX1+PF154wXDgwIFanU53N8uyP/m7TWcqASHpQxiGiU9ISHgmIiJi9iOPPJJw2WWXyc/EJ3Z7/gxC0tTUhNdee830zTff6IxG4yK73f5F2/J+AJEEhOQ0wDBMWlJS0svx8fGXPPXUU0kXXnihv5skmjNZSFpaWrB+/XrLxo0bDRaLZanFYln3V0k81NcEhOQ0wjAMk5SU9HpmZub5Dz74YOLo0aPPOJvCmSgkFosFn3zyie2tt95qslqtq4xG48ssy/Z57NRfiYCQ+AGGYUYnJyc/Gx0dPfrOO++Mz8vLU/i7bIWnnElCUlNTg3Xr1hm3b99uttvtbzU1Na1oi6YN4GMCQuJHGIZJi4+Pf0ihUMy55pprIm+66abI1NRUfzerR/q7kBARfv31V6xZs0ZbUlJS39jYuMzhcHzyZ8/i7m8CQtIPYBgmLCwsbE50dPRD2dnZSfPnz0+cNGmSrD+u9PRXIdHpdNi6dWvL5s2bm+12+08ajea/LMse8Xe7/ioEhKSfwTDMyKSkpIfkcvn0WbNmRcycOTNKqVT2G1tKfxKSlpYWHDhwAB988IGWZVmDxWJZZbFYNrAsa/R32/5qBISkn8IwTLhCobgqKSnpdgDnTJw4MTgvLy9uzJgxfi0D6m8h0Wg0+P777x1ffvllY3l5eQuAb7Ra7Tssy/7mt0YFCAjJmQDDMCEAJicnJ88joktycnKCZ82alTh58mR5XFzcaW3L6RYSIgLLsti5c6dl27Zt5ubm5vqWlpaNJpPpY5ZlS05bQwL0SEBIzjAYhpEBGBkXF3dDcHDwdYmJifEzZ86MGTduXKhSqezz0crpEBK9Xo8TJ05gx44djfv27XMA+F2r1a53OBzftss5E6AfERCSMxyGYQaGhob+PT4+Ps/pdJ4TERERMXLkyKALLrgg7uyzzw7Kycnxqbj4Wki0Wi3y8/Nx7Ngxy+HDh5srKipARPUcx+3XarWfAPiRZdlAJbF+TkBI/mQwDBMO4NyQkJALExISLnE4HOeFh4dHjhw5UnbBBRfE5eTkKFJTU5GSkiJKYMQIiZAuUaPRoLq6GseOHTMfOnTIXFlZCQB1HMf9rNVq9wA4AqAs4K5+5hEQkr8ADMOEATg3NDT0wri4uAlyuTzD4XAMkMlk4QqFIjg+Pp5SU1NlgwYNCklLS4tITU0NTklJQVRUFBQKBYKCglx/S0tLMXjwYDidTjgcDjidTtjtduj1emg0GtTW1rbU1NS01NXVOerr62UWi4VzOBz2oKAgg1wur21tbS3S6XQ/gBeN8oBo/DkICMlfnDabSwKANAADAQyMjY0dEhYWNlQul8eBz+sbLPwNDg6OstvtRvClQOzC5nA4aoxGY7HNZqsGUAegFnwKwR5LNQT4cxAQkgABAkjmjCtHESBAgP5HQEgCBAggmYCQBAgQQDIBIQkQIIBkAkISIEAAyQSEJECAAJIJCEmAAAEkExCSAAECSCYgJAECBJBM/8vlF8AvMAwTDGAdgGwAoQCeBXATgAFtu2QDOMiy7GyGYZYAyAPvJr+QZdlfGYa5HMASAF+xLPv8aW5+AD8TEJIAAjcD0LEsO5dhmAQAx1iWzQT4Ql8A9gBYxDDMKABTAIwFkAHgEwAXAJgOYBKAlf5ofAD/EpjaBBDYCuDJtn/LwI82BJ4G8CrLsnUAJgLYwbIssSxbCUDBMEwygG8B/Aig5jS2OUA/ITAiCQAAYFm2GQAYhokG8DGAJ9r+nwLgEgCL2naNAaBrd6gJQCzLsjsA7DhtDQ7QrwiMSAK4YBgmA/wU5n2WZTe1vXwtgE3tSlsaAUS3OywagOH0tTJAfyQgJAEAAAzDpIIfUTzCsuy6dm9dCn7aIrAfwBUMw8gZhskEIGdZVnsamxqgHxKY2gQQeBxAPIAnGYYRbCXTATAATgk7sSx7hGGYnwAcAP8guvd0NzRA/yOQ2ChAgACSCUxtAgQIIJmAkAQIEEAyASEJECCAZAJCEiBAAMkEhCRAgACSCQhJgAABJBMQkgABAkjm/wHUtDGnfMECywAAAABJRU5ErkJggg==\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "# action_id_0, channel_0, unit_0 = '1833-200619-1', 6, 163\n", + "# action_id_1, channel_1, unit_1 = '1833-200619-2', 6, 28\n", + "action_id_0, channel_0, unit_0 = '1834-220319-3', 2, 46\n", + "action_id_1, channel_1, unit_1 = '1834-220319-4', 2, 60\n", + "\n", + "# change data loader to get all LFPs and then selecte the best form the other\n", + "lfp_0 = data_loader.lfp(action_id_0, channel_0)\n", + "lfp_1 = data_loader.lfp(action_id_1, channel_1)\n", + "\n", + "sample_rate_0 = lfp_0.sampling_rate\n", + "sample_rate_1 = lfp_1.sampling_rate\n", + "\n", + "lim_0 = get_lim(action_id_0)\n", + "lim_1 = get_lim(action_id_1)\n", + "\n", + "sptrs_0 = data_loader.spike_trains(action_id_0, channel_0)\n", + "\n", + "sptrs_1 = data_loader.spike_trains(action_id_1, channel_1)\n", + "\n", + "cleaned_lfps_0, sptr_0, best_channel_0, percentage_removed_0 = prepare_spike_lfp(lfp_0, sptrs_0[unit_0], *lim_0)\n", + "\n", + "cleaned_lfps_1, sptr_1, best_channel_1, percentage_removed_1 = prepare_spike_lfp(lfp_1, sptrs_1[unit_1], *lim_1)\n", + "\n", + "coher_0, freq_0 = compute_spike_lfp_coherence(cleaned_lfps_0, sptr_0, 4096)\n", + "\n", + "coher_1, freq_1 = compute_spike_lfp_coherence(cleaned_lfps_1, sptr_1, 4096)\n", + "\n", + "spike_phase_0, filtered_lfp_0 = compute_spike_phase(cleaned_lfps_0, sptrs_0[unit_0], flim=[6,10])\n", + "\n", + "spike_phase_1, filtered_lfp_1 = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[6,10])\n", + "\n", + "# spike_phase_1_stim, filtered_lfp_1_stim = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[10.5,11.5])\n", + "spike_phase_1_stim, filtered_lfp_1_stim = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[29.5,30.5])\n", + "\n", + "plt.figure()\n", + "plt.plot(freq_0, coher_0.ravel())\n", + "plt.plot(freq_1, coher_1.ravel())\n", + "plt.xlim(0,20)\n", + "\n", + "plt.figure()\n", + "bins_0, kde_0 = vonmises_kde(spike_phase_0, 100)\n", + "ang_0, vec_len_0 = spike_phase_score(bins_0, kde_0)\n", + "plt.polar(bins_0, kde_0, color='b')\n", + "plt.polar([ang_0, ang_0], [0, vec_len_0], color='b')\n", + "\n", + "bins_1, kde_1 = vonmises_kde(spike_phase_1, 100)\n", + "ang_1, vec_len_1 = spike_phase_score(bins_1, kde_1)\n", + "plt.polar(bins_1, kde_1, color='r')\n", + "plt.polar([ang_1, ang_1], [0, vec_len_1], color='r')\n", + "\n", + "bins_1_stim, kde_1_stim = vonmises_kde(spike_phase_1_stim, 100)\n", + "ang_1_stim, vec_len_1_stim = spike_phase_score(bins_1_stim, kde_1_stim)\n", + "plt.polar(bins_1_stim, kde_1_stim, color='k')\n", + "plt.polar([ang_1_stim, ang_1_stim], [0, vec_len_1_stim], color='k')" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0.0" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "percentage_removed_1" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [], + "source": [ + "# TODO fix artefact stuff from phase precession" + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [], + "source": [ + "NFFT = 8192\n", + "theta_band_f1, theta_band_f2 = 6, 10 " + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": {}, + "outputs": [], + "source": [ + "coherence_data, freqency_data = {}, {}\n", + "theta_kde_data, theta_bins_data = {}, {}\n", + "stim_kde_data, stim_bins_data = {}, {}\n", + "\n", + "def process(row):\n", + " action_id = row['action']\n", + " channel_group = row['channel_group']\n", + " unit_name = row['unit_name']\n", + " \n", + " name = f'{action_id}_{channel_group}_{unit_name}'\n", + " \n", + " # select \n", + " lfp = data_loader.lfp(action_id, channel_group) # TODO consider choosing strongest stim response\n", + " \n", + " sptr = data_loader.spike_train(action_id, channel_group, unit_name)\n", + " \n", + " lim = get_lim(action_id)\n", + " \n", + " cleaned_lfp, sptr, best_channel, percentage_removed = prepare_spike_lfp(lfp, sptr, *lim)\n", + " \n", + " p_xys, freq = compute_spike_lfp_coherence(cleaned_lfp, sptr, NFFT=NFFT)\n", + " \n", + " p_xy = p_xys.magnitude.ravel()\n", + " freq = freq.magnitude\n", + " \n", + " theta_f, theta_p_max = find_theta_peak(p_xy, freq, theta_band_f1, theta_band_f2)\n", + " \n", + " theta_energy = compute_energy(p_xy, freq, theta_band_f1, theta_band_f2) # theta band 6 - 10 Hz\n", + " \n", + " theta_half_f1, theta_half_f2 = compute_half_width(p_xy, freq, theta_p_max, theta_f)\n", + " \n", + " theta_half_width = theta_half_f2 - theta_half_f1\n", + " \n", + " theta_half_energy = compute_energy(p_xy, freq, theta_half_f1, theta_half_f2) # theta band 6 - 10 Hz\n", + " \n", + " theta_spike_phase, _ = compute_spike_phase(cleaned_lfp, sptr, flim=[theta_band_f1, theta_band_f2])\n", + " theta_bins, theta_kde = vonmises_kde(theta_spike_phase)\n", + " theta_ang, theta_vec_len = spike_phase_score(theta_bins, theta_kde)\n", + " theta_kde_data.update({name: theta_kde})\n", + " theta_bins_data.update({name: theta_bins})\n", + "\n", + " # stim\n", + " \n", + " stim_freq = compute_stim_freq(action_id)\n", + " \n", + " stim_p_max = compute_stim_peak(p_xy, freq, stim_freq)\n", + " \n", + " stim_half_f1, stim_half_f2 = compute_half_width(p_xy, freq, stim_p_max, stim_freq)\n", + " stim_half_width = stim_half_f2 - stim_half_f1\n", + " \n", + " stim_energy = compute_energy(p_xy, freq, stim_half_f1, stim_half_f2)\n", + " \n", + " if np.isnan(stim_freq):\n", + " stim_spike_phase, stim_bins, stim_kde, stim_ang, stim_vec_len = [np.nan] * 5\n", + " else:\n", + " stim_spike_phase, _ = compute_spike_phase(cleaned_lfp, sptr, flim=[stim_freq - .5, stim_freq + .5])\n", + " stim_bins, stim_kde = vonmises_kde(stim_spike_phase)\n", + " stim_ang, stim_vec_len = spike_phase_score(stim_bins, stim_kde)\n", + " stim_kde_data.update({name: stim_kde})\n", + " stim_bins_data.update({name: stim_bins})\n", + " \n", + " coherence_data.update({name: p_xy})\n", + " freqency_data.update({name: freq})\n", + " \n", + " result = pd.Series({\n", + " 'percentage_removed': percentage_removed,\n", + " 'best_channel': best_channel,\n", + " 'theta_freq': theta_f,\n", + " 'theta_peak': theta_p_max,\n", + " 'theta_energy': theta_energy,\n", + " 'theta_half_f1': theta_half_f1, \n", + " 'theta_half_f2': theta_half_f2,\n", + " 'theta_half_width': theta_half_width,\n", + " 'theta_half_energy': theta_half_energy,\n", + " 'theta_ang': theta_ang, \n", + " 'theta_vec_len': theta_vec_len,\n", + " 'stim_freq': stim_freq,\n", + " 'stim_p_max': stim_p_max,\n", + " 'stim_half_f1': stim_half_f1, \n", + " 'stim_half_f2': stim_half_f2,\n", + " 'stim_half_width': stim_half_width,\n", + " 'stim_energy': stim_energy,\n", + " 'stim_ang': stim_ang, \n", + " 'stim_vec_len': stim_vec_len\n", + " })\n", + " return result" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "6dfdc93cb0b546f28867b3134d582205", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "HBox(children=(IntProgress(value=0, max=1284), HTML(value='')))" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/scipy/signal/spectral.py:1577: RuntimeWarning: invalid value encountered in true_divide\n", + " Cxy = np.abs(Pxy)**2 / Pxx / Pyy\n", + "/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/ipykernel_launcher.py:28: RuntimeWarning: invalid value encountered in true_divide\n" + ] + } + ], + "source": [ + "results = units.merge(\n", + " units.progress_apply(process, axis=1), \n", + " left_index=True, right_index=True)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "pd.DataFrame(coherence_data).to_feather(output / 'data' / 'coherence.feather')\n", + "pd.DataFrame(freqency_data).to_feather(output / 'data' / 'freqs.feather')\n", + "pd.DataFrame(theta_kde_data).to_feather(output / 'data' / 'theta_kde.feather')\n", + "pd.DataFrame(theta_bins_data).to_feather(output / 'data' / 'theta_bins.feather')\n", + "pd.DataFrame(stim_kde_data).to_feather(output / 'data' / 'stim_kde.feather')\n", + "pd.DataFrame(stim_bins_data).to_feather(output / 'data' / 'stim_bins.feather')" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Save to expipe" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "action = project.require_action(\"stimulus-spike-lfp-response-reduced-transient-cut\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "action.modules['parameters'] = {\n", + " 'NFFT': NFFT,\n", + " 'theta_band_f1': theta_band_f1,\n", + " 'theta_band_f2': theta_band_f2\n", + "}" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "action.data['results'] = 'results.csv'\n", + "results.to_csv(action.data_path('results'), index=False)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "copy_tree(output, str(action.data_path()))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "septum_mec.analysis.registration.store_notebook(action, \"10-calculate-stimulus-spike-lfp-response-reduced-transient-cut.ipynb\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.6.8" + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} diff --git a/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response.html b/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response.html new file mode 100644 index 000000000..214f73be2 --- /dev/null +++ b/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response.html @@ -0,0 +1,14232 @@ + + + + +10-calculate-stimulus-spike-lfp-response + + + + + + + + + + + + + + + + + + + + + + + +
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+ +
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+
In [1]:
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+
+
%load_ext autoreload
+%autoreload 2
+
+ +
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+ +
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+
In [2]:
+
+
+
import matplotlib.pyplot as plt
+%matplotlib inline
+import spatial_maps as sp
+import septum_mec.analysis.data_processing as dp
+import septum_mec.analysis.registration
+import expipe
+import os
+import pathlib
+import scipy
+import scipy.signal
+import numpy as np
+import exdir
+import pandas as pd
+import optogenetics as og
+import quantities as pq
+import shutil
+from distutils.dir_util import copy_tree
+import elephant as el
+import neo
+from scipy.signal import find_peaks
+from scipy.interpolate import interp1d
+from matplotlib import mlab
+
+from tqdm import tqdm_notebook as tqdm
+from tqdm._tqdm_notebook import tqdm_notebook
+tqdm_notebook.pandas()
+
+ +
+
+
+ +
+
+ + +
+ +
+ + +
+
19:45:07 [I] klustakwik KlustaKwik2 version 0.2.6
+/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/ipykernel_launcher.py:25: TqdmDeprecationWarning: This function will be removed in tqdm==5.0.0
+Please use `tqdm.notebook.*` instead of `tqdm._tqdm_notebook.*`
+
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In [3]:
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data_loader = dp.Data()
+actions = data_loader.actions
+project = data_loader.project
+
+ +
+
+
+ +
+
+
+
In [4]:
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+
+
output = pathlib.Path('output/stimulus-spike-lfp-response')
+(output / 'data').mkdir(parents=True, exist_ok=True)
+
+ +
+
+
+ +
+
+
+
In [5]:
+
+
+
identify_neurons = actions['identify-neurons']
+# sessions = pd.read_csv(identify_neurons.data_path('sessions'))
+units = pd.read_csv(identify_neurons.data_path('units'))
+
+ +
+
+
+ +
+
+
+
In [6]:
+
+
+
def get_lim(action_id):
+    stim_times = data_loader.stim_times(action_id)
+    if stim_times is None:
+        return [0, np.inf]
+    stim_times = np.array(stim_times)
+    return [stim_times.min(), stim_times.max()]
+
+def get_mask(lfp, lim):
+    return (lfp.times >= lim[0]) & (lfp.times <= lim[1])
+
+def zscore(a):
+    return (a - a.mean(0)) / a.std(0)
+
+def compute_stim_freq(action_id):
+    stim_times = data_loader.stim_times(action_id)
+    if stim_times is None:
+        return np.nan
+    stim_times = np.array(stim_times)
+    return 1 / np.mean(np.diff(stim_times))
+
+ +
+
+
+ +
+
+
+
In [7]:
+
+
+
def signaltonoise(a, axis=0, ddof=0):
+    a = np.asanyarray(a)
+    m = a.mean(axis)
+    sd = a.std(axis=axis, ddof=ddof)
+    return np.where(sd == 0, 0, m / sd)
+
+ +
+
+
+ +
+
+
+
In [8]:
+
+
+
def compute_energy(p, f, f1, f2):
+    if np.isnan(f1) or np.all(np.isnan(p)):
+        return np.nan
+    mask = (f > f1) & (f < f2)
+    df = f[1] - f[0]
+    return np.sum(p[mask]) * df
+
+ +
+
+
+ +
+
+
+
In [9]:
+
+
+
def find_theta_peak(p, f, f1, f2):
+    if np.all(np.isnan(p)):
+        return np.nan, np.nan
+    mask = (f > f1) & (f < f2)
+    p_m = p[mask]
+    f_m = f[mask]
+    peaks, _ = find_peaks(p_m)
+    idx = np.argmax(p_m[peaks])
+    return f_m[peaks[idx]], p_m[peaks[idx]]
+
+ +
+
+
+ +
+
+
+
In [10]:
+
+
+
def compute_half_width(p, f, m_p, m_f):
+    if np.isnan(m_p):
+        return np.nan, np.nan
+    m_p_half = m_p / 2
+    half_p = p - m_p_half
+    idx_f = np.where(f <= m_f)[0].max()
+    idxs_p1, = np.where(np.diff(half_p[:idx_f + 1] > 0) == 1)
+    if len(idxs_p1) == 0:
+        return np.nan, np.nan
+    m1 = idxs_p1.max()
+    idxs_p2, = np.where(np.diff(half_p[idx_f:] > 0) == 1)
+    m2 = idxs_p2.min() + idx_f
+    assert p[m1] < m_p_half < p[m1+1], (p[m1], m_p_half, p[m1+1])
+    assert p[m2] > m_p_half > p[m2+1], (p[m2], m_p_half, p[m2+1])
+    
+    f1 = interp1d([half_p[m1], half_p[m1 + 1]], [f[m1], f[m1 + 1]])(0)
+    f2 = interp1d([half_p[m2], half_p[m2 + 1]], [f[m2], f[m2 + 1]])(0)
+    return f1, f2
+
+ +
+
+
+ +
+
+
+
In [11]:
+
+
+
# p = np.load('debug_p.npy')
+# f = np.load('debug_f.npy')
+# compute_half_width(p, f, 0.01038941, 30.30187709636872)
+
+ +
+
+
+ +
+
+
+
In [12]:
+
+
+
# plt.plot(f, p)
+# plt.xlim(29.9,30.6)
+
+ +
+
+
+ +
+
+
+
In [13]:
+
+
+
def compute_stim_peak(p, f, s_f):
+    if np.isnan(s_f):
+        return np.nan
+    return interp1d(f, p)(s_f)
+
+ +
+
+
+ +
+
+
+
In [14]:
+
+
+
def compute_spike_lfp_coherence(anas, sptr, NFFT):
+
+    sigs, freqs = el.sta.spike_field_coherence(anas, sptr, **{'nperseg': NFFT})
+    return sigs, freqs
+
+ +
+
+
+ +
+
+
+
In [15]:
+
+
+
def butter_bandpass(lowcut, highcut, fs, order=5):
+    nyq = 0.5 * fs
+    low = lowcut / nyq
+    high = highcut / nyq
+    b, a = scipy.signal.butter(order, [low, high], btype='band')
+    return b, a
+
+
+def butter_bandpass_filter(data, lowcut, highcut, fs, order=5):
+    b, a = butter_bandpass(lowcut, highcut, fs, order=order)
+    y = scipy.signal.filtfilt(b, a, data)
+    return y
+
+# def compute_spike_phase_func(lfp, times, return_degrees=False):
+#     x_a = hilbert(lfp)
+#     x_phase = np.angle(x_a)
+#     if return_degrees:
+#         x_phase = x_phase * 180 / np.pi
+#     return interp1d(times, x_phase)
+
+
+def vonmises_kde(data, kappa=100, n_bins=100):
+    from scipy.special import i0
+    bins = np.linspace(-np.pi, np.pi, n_bins)
+    x = np.linspace(-np.pi, np.pi, n_bins)
+    # integrate vonmises kernels
+    kde = np.exp(kappa * np.cos(x[:, None] - data[None, :])).sum(1) / (2 * np.pi * i0(kappa))
+    kde /= np.trapz(kde, x=bins)
+    return bins, kde
+
+
+def spike_phase_score(phase_bins, density):
+    import math
+    import pycircstat as pc
+    ang = pc.mean(phase_bins, w=density)
+    vec_len = pc.resultant_vector_length(phase_bins, w=density)
+    # ci_lim = pc.mean_ci_limits(head_angle_bins, w=rate)
+    return ang, vec_len
+
+ +
+
+
+ +
+
+
+
In [16]:
+
+
+
def compute_clean_lfp(anas, width=500, threshold=2):
+    anas = np.array(anas)
+    idxs, = np.where(abs(anas) > threshold)
+    for idx in idxs:
+        anas[idx-width:idx+width] = 0 # TODO AR model prediction
+    return anas, idxs
+
+
+def compute_clean_spikes(spikes, idxs, times, width=500):
+
+    for idx in idxs:
+        t0 = times[idx-width]
+        stop = idx + width
+        if stop > len(times) - 1:
+            stop = len(times) - 1 
+        t1 = times[stop]
+        mask = (spikes > t0) & (spikes < t1)
+        spikes = spikes[~mask]
+    spikes = spikes[spikes <= times[-1]]
+    return spikes
+
+
+def prepare_spike_lfp(anas, sptr, t_start, t_stop):
+
+    t_start = t_start * pq.s if t_start is not None else 0 * pq.s
+    sampling_rate = anas.sampling_rate
+    units = anas.units
+    times = anas.times
+    if t_start is not None and t_stop is not None:
+        t_stop = t_stop * pq.s
+        mask = (times > t_start) & (times < t_stop)
+        anas = np.array(anas)[mask,:]
+        times = times[mask]
+    
+    # take best channel from other drive
+    best_channel = np.argmax(signaltonoise(anas))
+#     best_channel = np.random.choice(anas.shape[1])
+    
+    cleaned_anas, idxs = compute_clean_lfp(anas[:, best_channel])
+    
+    cleaned_anas = neo.AnalogSignal(
+        signal=cleaned_anas * units, sampling_rate=sampling_rate, t_start=t_start
+    )
+    
+    spike_units = sptr.units
+    spike_times = sptr.times
+    spike_times = compute_clean_spikes(spike_times, idxs, times)
+
+    sptr = neo.SpikeTrain(
+        spike_times[(spike_times > t_start) & (spike_times < times[-1])], units=spike_units,
+        t_start=t_start, t_stop=times[-1]
+    )
+
+    return cleaned_anas, sptr, best_channel
+
+ +
+
+
+ +
+
+
+
In [17]:
+
+
+
def compute_spike_phase_func(lfp, times, return_degrees=False):
+    from scipy.fftpack import next_fast_len
+    x_a = scipy.signal.hilbert(
+        lfp, next_fast_len(len(lfp)))[:len(lfp)]
+#     x_a = hilbert(lfp)
+    x_phase = np.angle(x_a, deg=return_degrees)
+    return interp1d(times, x_phase)
+
+
+def compute_spike_phase(lfp, spikes, flim=[6,10]):
+    
+    sample_rate = lfp.sampling_rate.magnitude
+    
+    # sometimes the position is recorded after LFP recording is ended
+    times = np.arange(lfp.shape[0]) / sample_rate
+     
+    spikes = np.array(spikes)
+    spikes = spikes[(spikes > times.min()) & (spikes < times.max())]
+    
+    filtered_lfp = butter_bandpass_filter(
+        lfp.magnitude.ravel(), *flim, fs=sample_rate, order=3)
+
+    spike_phase_func = compute_spike_phase_func(filtered_lfp, times)
+    
+    return spike_phase_func(spikes), filtered_lfp
+
+ +
+
+
+ +
+
+
+
In [18]:
+
+
+
plt.figure(figsize=(16,9))
+lfp = data_loader.lfp('1833-200619-2', 6)
+# lfp = data_loader.lfp('1834-220319-3', 6)
+# lfp = data_loader.lfp('1849-010319-4', 6)
+times = np.arange(lfp.shape[0]) / lfp.sampling_rate.magnitude
+clean_lfp, _ = compute_clean_lfp(lfp.magnitude[:, 0], threshold=2)
+plt.plot(times,lfp[:,0])
+plt.plot(times,clean_lfp)
+
+plt.figure(figsize=(16,9))
+plt.psd(lfp[:,0].ravel(), Fs=1000, NFFT=10000)
+plt.psd(clean_lfp, Fs=1000, NFFT=10000)
+plt.xlim(0,100)
+
+ +
+
+
+ +
+
+ + +
+ +
Out[18]:
+ + + + +
+
(0, 100)
+
+ +
+ +
+ +
+ + + + +
+ +
+ +
+ +
+ +
+ + + + +
+ +
+ +
+ +
+
+ +
+
+
+
In [19]:
+
+
+
# plt.figure(figsize=(16,9))
+
+# plt.plot(times,lfp[:,0])
+# # plt.plot(clean_lfp*100)
+# plt.plot(times[:-1], np.diff(lfp[:,0].magnitude.ravel()))
+# plt.xlim(64.5,65.5)
+# # plt.ylim(-250,250)
+
+ +
+
+
+ +
+
+
+
In [21]:
+
+
+
# action_id_0, channel_0, unit_0 = '1833-200619-1', 6, 163
+# action_id_1, channel_1, unit_1 = '1833-200619-2', 6, 28
+action_id_0, channel_0, unit_0 = '1834-220319-3', 2, 46
+action_id_1, channel_1, unit_1 = '1834-220319-4', 2, 60
+
+# change data loader to get all LFPs and then selecte the best form the other
+lfp_0 = data_loader.lfp(action_id_0, channel_0)
+lfp_1 = data_loader.lfp(action_id_1, channel_1)
+
+sample_rate_0 = lfp_0.sampling_rate
+sample_rate_1 = lfp_1.sampling_rate
+
+lim_0 = get_lim(action_id_0)
+lim_1 = get_lim(action_id_1)
+
+sptrs_0 = data_loader.spike_trains(action_id_0, channel_0)
+
+sptrs_1 = data_loader.spike_trains(action_id_1, channel_1)
+
+cleaned_lfps_0, sptr_0, best_channel_0 = prepare_spike_lfp(lfp_0, sptrs_0[unit_0], *lim_0)
+
+cleaned_lfps_1, sptr_1, best_channel_1 = prepare_spike_lfp(lfp_1, sptrs_1[unit_1], *lim_1)
+
+coher_0, freq_0 = compute_spike_lfp_coherence(cleaned_lfps_0, sptr_0, 4096)
+
+coher_1, freq_1 = compute_spike_lfp_coherence(cleaned_lfps_1, sptr_1, 4096)
+
+spike_phase_0, filtered_lfp_0 = compute_spike_phase(cleaned_lfps_0, sptrs_0[unit_0], flim=[6,10])
+
+spike_phase_1, filtered_lfp_1 = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[6,10])
+
+# spike_phase_1_stim, filtered_lfp_1_stim = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[10.5,11.5])
+spike_phase_1_stim, filtered_lfp_1_stim = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[29.5,30.5])
+
+plt.figure()
+plt.plot(freq_0, coher_0.ravel())
+plt.plot(freq_1, coher_1.ravel())
+plt.xlim(0,20)
+
+plt.figure()
+bins_0, kde_0 = vonmises_kde(spike_phase_0, 100)
+ang_0, vec_len_0 = spike_phase_score(bins_0, kde_0)
+plt.polar(bins_0, kde_0, color='b')
+plt.polar([ang_0, ang_0], [0, vec_len_0], color='b')
+
+bins_1, kde_1 = vonmises_kde(spike_phase_1, 100)
+ang_1, vec_len_1 = spike_phase_score(bins_1, kde_1)
+plt.polar(bins_1, kde_1, color='r')
+plt.polar([ang_1, ang_1], [0, vec_len_1], color='r')
+
+bins_1_stim, kde_1_stim = vonmises_kde(spike_phase_1_stim, 100)
+ang_1_stim, vec_len_1_stim = spike_phase_score(bins_1_stim, kde_1_stim)
+plt.polar(bins_1_stim, kde_1_stim, color='k')
+plt.polar([ang_1_stim, ang_1_stim], [0, vec_len_1_stim], color='k')
+
+ +
+
+
+ +
+
+ + +
+ +
Out[21]:
+ + + + +
+
[<matplotlib.lines.Line2D at 0x7f0e5b362630>]
+
+ +
+ +
+ +
+ + + + +
+ +
+ +
+ +
+ +
+ + + + +
+ +
+ +
+ +
+
+ +
+
+
+
In [ ]:
+
+
+
 
+
+ +
+
+
+ +
+
+
+
In [21]:
+
+
+
# TODO fix artefact stuff from phase precession
+
+ +
+
+
+ +
+
+
+
In [22]:
+
+
+
NFFT = 8192
+theta_band_f1, theta_band_f2 = 6, 10 
+
+ +
+
+
+ +
+
+
+
In [23]:
+
+
+
coherence_data, freqency_data = {}, {}
+theta_kde_data, theta_bins_data = {}, {}
+stim_kde_data, stim_bins_data = {}, {}
+
+def process(row):
+    action_id = row['action']
+    channel_group = row['channel_group']
+    unit_name = row['unit_name']
+    
+    name = f'{action_id}_{channel_group}_{unit_name}'
+    
+    # select 
+    lfp = data_loader.lfp(action_id, channel_group) # TODO consider choosing strongest stim response
+    
+    sptr = data_loader.spike_train(action_id, channel_group, unit_name)
+       
+    lim = get_lim(action_id)
+    
+    cleaned_lfp, sptr, best_channel = prepare_spike_lfp(lfp, sptr, *lim)
+       
+    p_xys, freq = compute_spike_lfp_coherence(cleaned_lfp, sptr, NFFT=NFFT)
+    
+    p_xy = p_xys.magnitude.ravel()
+    freq = freq.magnitude
+    
+    theta_f, theta_p_max = find_theta_peak(p_xy, freq, theta_band_f1, theta_band_f2)
+    
+    theta_energy = compute_energy(p_xy, freq, theta_band_f1, theta_band_f2) # theta band 6 - 10 Hz
+    
+    theta_half_f1, theta_half_f2 = compute_half_width(p_xy, freq, theta_p_max, theta_f)
+    
+    theta_half_width = theta_half_f2 - theta_half_f1
+    
+    theta_half_energy = compute_energy(p_xy, freq, theta_half_f1, theta_half_f2) # theta band 6 - 10 Hz
+    
+    theta_spike_phase, _ = compute_spike_phase(cleaned_lfp, sptr, flim=[theta_band_f1, theta_band_f2])
+    theta_bins, theta_kde = vonmises_kde(theta_spike_phase)
+    theta_ang, theta_vec_len = spike_phase_score(theta_bins, theta_kde)
+    theta_kde_data.update({name: theta_kde})
+    theta_bins_data.update({name: theta_bins})
+
+    # stim
+    
+    stim_freq = compute_stim_freq(action_id)
+    
+    stim_p_max = compute_stim_peak(p_xy, freq, stim_freq)
+    
+    stim_half_f1, stim_half_f2 = compute_half_width(p_xy, freq, stim_p_max, stim_freq)
+    stim_half_width = stim_half_f2 - stim_half_f1
+    
+    stim_energy = compute_energy(p_xy, freq, stim_half_f1, stim_half_f2)
+    
+    if np.isnan(stim_freq):
+        stim_spike_phase, stim_bins, stim_kde, stim_ang, stim_vec_len = [np.nan] * 5
+    else:
+        stim_spike_phase, _ = compute_spike_phase(cleaned_lfp, sptr, flim=[stim_freq - .5, stim_freq + .5])
+        stim_bins, stim_kde = vonmises_kde(stim_spike_phase)
+        stim_ang, stim_vec_len = spike_phase_score(stim_bins, stim_kde)
+        stim_kde_data.update({name: stim_kde})
+        stim_bins_data.update({name: stim_bins})
+        
+    coherence_data.update({name: p_xy})
+    freqency_data.update({name: freq})
+    
+    result = pd.Series({
+        'best_channel': best_channel,
+        'theta_freq': theta_f,
+        'theta_peak': theta_p_max,
+        'theta_energy': theta_energy,
+        'theta_half_f1': theta_half_f1, 
+        'theta_half_f2': theta_half_f2,
+        'theta_half_width': theta_half_width,
+        'theta_half_energy': theta_half_energy,
+        'theta_ang': theta_ang, 
+        'theta_vec_len': theta_vec_len,
+        'stim_freq': stim_freq,
+        'stim_p_max': stim_p_max,
+        'stim_half_f1': stim_half_f1, 
+        'stim_half_f2': stim_half_f2,
+        'stim_half_width': stim_half_width,
+        'stim_energy': stim_energy,
+        'stim_ang': stim_ang, 
+        'stim_vec_len': stim_vec_len
+    })
+    return result
+
+ +
+
+
+ +
+
+
+
In [24]:
+
+
+
results = units.merge(
+    units.progress_apply(process, axis=1), 
+    left_index=True, right_index=True)
+
+ +
+
+
+ +
+
+ + +
+ +
+ + + + + + + +
+
+ + +
+ +
+ +
+ +
+ + +
+
/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/scipy/signal/spectral.py:1577: RuntimeWarning: invalid value encountered in true_divide
+  Cxy = np.abs(Pxy)**2 / Pxx / Pyy
+/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/ipykernel_launcher.py:28: RuntimeWarning: invalid value encountered in true_divide
+
+
+
+ +
+ +
+ + +
+
+
+
+
+ +
+
+ +
+
+
+
In [25]:
+
+
+
# coher, freqs = {}, {}
+# for i, row in tqdm(units.iterrows(), total=len(units)):
+#     action_id = row['action']
+#     channel_group = row['channel_group']
+#     unit_name = row['unit_name']
+    
+#     name = f'{action_id}_{channel_group}_{unit_name}'
+    
+#     lfp = data_loader.lfp(action_id, channel_group) # TODO consider choosing strongest stim response
+    
+#     sptr = data_loader.spike_train(action_id, channel_group, unit_name)
+       
+#     lim = get_lim(action_id)
+
+#     p_xys, freq, clean_lfp = compute_spike_lfp(lfp, sptr, *lim, NFFT=NFFT)
+    
+#     snls = signaltonoise(clean_lfp)
+#     best_channel = np.argmax(snls)
+#     snl = snls[best_channel]
+#     p_xy = p_xys[:,best_channel].magnitude
+#     freq = freq.magnitude
+    
+#     coher.update({name: p_xy})
+#     freqs.update({name: freq})
+
+ +
+
+
+ +
+
+
+
In [27]:
+
+
+
pd.DataFrame(coherence_data).to_feather(output / 'data' / 'coherence.feather')
+pd.DataFrame(freqency_data).to_feather(output / 'data' / 'freqs.feather')
+pd.DataFrame(theta_kde_data).to_feather(output / 'data' / 'theta_kde.feather')
+pd.DataFrame(theta_bins_data).to_feather(output / 'data' / 'theta_bins.feather')
+pd.DataFrame(stim_kde_data).to_feather(output / 'data' / 'stim_kde.feather')
+pd.DataFrame(stim_bins_data).to_feather(output / 'data' / 'stim_bins.feather')
+
+ +
+
+
+ +
+
+
+
+

Save to expipe

+
+
+
+
+
+
In [28]:
+
+
+
action = project.require_action("stimulus-spike-lfp-response")
+
+ +
+
+
+ +
+
+
+
In [29]:
+
+
+
action.modules['parameters'] = {
+    'NFFT': NFFT,
+    'theta_band_f1': theta_band_f1,
+    'theta_band_f2': theta_band_f2
+}
+
+ +
+
+
+ +
+
+
+
In [30]:
+
+
+
action.data['results'] = 'results.csv'
+results.to_csv(action.data_path('results'), index=False)
+
+ +
+
+
+ +
+
+
+
In [31]:
+
+
+
copy_tree(output, str(action.data_path()))
+
+ +
+
+
+ +
+
+ + +
+ +
Out[31]:
+ + + + +
+
['/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/statistics/statistics_gridcell.csv',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/statistics/statistics_ns_inhibited.tex',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/statistics/statistics_gridcell.tex',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/statistics/statistics_ns_not_inhibited.tex',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/statistics/statistics_ns_inhibited.csv',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/statistics/statistics_ns_not_inhibited.csv',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/data/theta_kde.feather',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/data/stim_kde.feather',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/data/freqs.feather',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/data/theta_bins.feather',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/data/coherence.feather',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/data/stim_bins.feather',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_freq-ns_not_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_strength-not-bs.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_energy-not-bs.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_peak-gridcell.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_energy-ns_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_energy-gridcell.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_half_width-ns_not_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_half_width-ns_not_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-not-bs.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_energy-gridcell.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_peak-not-bs.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_strength-not-bs.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_p_max-not-bs.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_peak-gridcell.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-gridcell.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_p_max-ns_not_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_strength-ns_not_inhibited.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_strength-ns_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_half_width-not-bs.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_half_width-not-bs.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_half_width-ns_not_inhibited.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_energy-ns_not_inhibited.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_energy-ns_not_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_half_width-ns_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-ns_inhibited.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_half_width-ns_inhibited.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_half_width-not-bs.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_energy-ns_not_inhibited.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_energy-gridcell.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_energy-ns_not_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_half_width-ns_inhibited.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_p_max-ns_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_freq-not-bs.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_peak-ns_not_inhibited.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_half_width-ns_inhibited.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_strength-gridcell.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_freq-gridcell.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-not-bs.png',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_peak-not-bs.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-stim_half_width-gridcell.svg',
+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_peak-ns_inhibited.png',
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+ '/media/storage/expipe/septum-mec/actions/stimulus-spike-lfp-response/data/figures/spike-lfp-coherence-histogram-theta_freq-ns_inhibited.png',
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septum_mec.analysis.registration.store_notebook(action, "10-calculate-stimulus-spike-lfp-response.ipynb")
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+ + + + + + diff --git a/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response.ipynb b/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response.ipynb new file mode 100644 index 000000000..174333c9e --- /dev/null +++ b/actions/stimulus-spike-lfp-response-reduced-transient-cut/data/10-calculate-stimulus-spike-lfp-response.ipynb @@ -0,0 +1,927 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "%load_ext autoreload\n", + "%autoreload 2" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "19:45:07 [I] klustakwik KlustaKwik2 version 0.2.6\n", + "/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/ipykernel_launcher.py:25: TqdmDeprecationWarning: This function will be removed in tqdm==5.0.0\n", + "Please use `tqdm.notebook.*` instead of `tqdm._tqdm_notebook.*`\n" + ] + } + ], + "source": [ + "import matplotlib.pyplot as plt\n", + "%matplotlib inline\n", + "import spatial_maps as sp\n", + "import septum_mec.analysis.data_processing as dp\n", + "import septum_mec.analysis.registration\n", + "import expipe\n", + "import os\n", + "import pathlib\n", + "import scipy\n", + "import scipy.signal\n", + "import numpy as np\n", + "import exdir\n", + "import pandas as pd\n", + "import optogenetics as og\n", + "import quantities as pq\n", + "import shutil\n", + "from distutils.dir_util import copy_tree\n", + "import elephant as el\n", + "import neo\n", + "from scipy.signal import find_peaks\n", + "from scipy.interpolate import interp1d\n", + "from matplotlib import mlab\n", + "\n", + "from tqdm import tqdm_notebook as tqdm\n", + "from tqdm._tqdm_notebook import tqdm_notebook\n", + "tqdm_notebook.pandas()" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "data_loader = dp.Data()\n", + "actions = data_loader.actions\n", + "project = data_loader.project" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "output = pathlib.Path('output/stimulus-spike-lfp-response')\n", + "(output / 'data').mkdir(parents=True, exist_ok=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "identify_neurons = actions['identify-neurons']\n", + "# sessions = pd.read_csv(identify_neurons.data_path('sessions'))\n", + "units = pd.read_csv(identify_neurons.data_path('units'))" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "def get_lim(action_id):\n", + " stim_times = data_loader.stim_times(action_id)\n", + " if stim_times is None:\n", + " return [0, np.inf]\n", + " stim_times = np.array(stim_times)\n", + " return [stim_times.min(), stim_times.max()]\n", + "\n", + "def get_mask(lfp, lim):\n", + " return (lfp.times >= lim[0]) & (lfp.times <= lim[1])\n", + "\n", + "def zscore(a):\n", + " return (a - a.mean(0)) / a.std(0)\n", + "\n", + "def compute_stim_freq(action_id):\n", + " stim_times = data_loader.stim_times(action_id)\n", + " if stim_times is None:\n", + " return np.nan\n", + " stim_times = np.array(stim_times)\n", + " return 1 / np.mean(np.diff(stim_times))" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "def signaltonoise(a, axis=0, ddof=0):\n", + " a = np.asanyarray(a)\n", + " m = a.mean(axis)\n", + " sd = a.std(axis=axis, ddof=ddof)\n", + " return np.where(sd == 0, 0, m / sd)" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_energy(p, f, f1, f2):\n", + " if np.isnan(f1) or np.all(np.isnan(p)):\n", + " return np.nan\n", + " mask = (f > f1) & (f < f2)\n", + " df = f[1] - f[0]\n", + " return np.sum(p[mask]) * df" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "def find_theta_peak(p, f, f1, f2):\n", + " if np.all(np.isnan(p)):\n", + " return np.nan, np.nan\n", + " mask = (f > f1) & (f < f2)\n", + " p_m = p[mask]\n", + " f_m = f[mask]\n", + " peaks, _ = find_peaks(p_m)\n", + " idx = np.argmax(p_m[peaks])\n", + " return f_m[peaks[idx]], p_m[peaks[idx]]" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_half_width(p, f, m_p, m_f):\n", + " if np.isnan(m_p):\n", + " return np.nan, np.nan\n", + " m_p_half = m_p / 2\n", + " half_p = p - m_p_half\n", + " idx_f = np.where(f <= m_f)[0].max()\n", + " idxs_p1, = np.where(np.diff(half_p[:idx_f + 1] > 0) == 1)\n", + " if len(idxs_p1) == 0:\n", + " return np.nan, np.nan\n", + " m1 = idxs_p1.max()\n", + " idxs_p2, = np.where(np.diff(half_p[idx_f:] > 0) == 1)\n", + " m2 = idxs_p2.min() + idx_f\n", + " assert p[m1] < m_p_half < p[m1+1], (p[m1], m_p_half, p[m1+1])\n", + " assert p[m2] > m_p_half > p[m2+1], (p[m2], m_p_half, p[m2+1])\n", + " \n", + " f1 = interp1d([half_p[m1], half_p[m1 + 1]], [f[m1], f[m1 + 1]])(0)\n", + " f2 = interp1d([half_p[m2], half_p[m2 + 1]], [f[m2], f[m2 + 1]])(0)\n", + " return f1, f2" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "# p = np.load('debug_p.npy')\n", + "# f = np.load('debug_f.npy')\n", + "# compute_half_width(p, f, 0.01038941, 30.30187709636872)" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "# plt.plot(f, p)\n", + "# plt.xlim(29.9,30.6)" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_stim_peak(p, f, s_f):\n", + " if np.isnan(s_f):\n", + " return np.nan\n", + " return interp1d(f, p)(s_f)" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_spike_lfp_coherence(anas, sptr, NFFT):\n", + "\n", + " sigs, freqs = el.sta.spike_field_coherence(anas, sptr, **{'nperseg': NFFT})\n", + " return sigs, freqs" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [], + "source": [ + "def butter_bandpass(lowcut, highcut, fs, order=5):\n", + " nyq = 0.5 * fs\n", + " low = lowcut / nyq\n", + " high = highcut / nyq\n", + " b, a = scipy.signal.butter(order, [low, high], btype='band')\n", + " return b, a\n", + "\n", + "\n", + "def butter_bandpass_filter(data, lowcut, highcut, fs, order=5):\n", + " b, a = butter_bandpass(lowcut, highcut, fs, order=order)\n", + " y = scipy.signal.filtfilt(b, a, data)\n", + " return y\n", + "\n", + "# def compute_spike_phase_func(lfp, times, return_degrees=False):\n", + "# x_a = hilbert(lfp)\n", + "# x_phase = np.angle(x_a)\n", + "# if return_degrees:\n", + "# x_phase = x_phase * 180 / np.pi\n", + "# return interp1d(times, x_phase)\n", + "\n", + "\n", + "def vonmises_kde(data, kappa=100, n_bins=100):\n", + " from scipy.special import i0\n", + " bins = np.linspace(-np.pi, np.pi, n_bins)\n", + " x = np.linspace(-np.pi, np.pi, n_bins)\n", + " # integrate vonmises kernels\n", + " kde = np.exp(kappa * np.cos(x[:, None] - data[None, :])).sum(1) / (2 * np.pi * i0(kappa))\n", + " kde /= np.trapz(kde, x=bins)\n", + " return bins, kde\n", + "\n", + "\n", + "def spike_phase_score(phase_bins, density):\n", + " import math\n", + " import pycircstat as pc\n", + " ang = pc.mean(phase_bins, w=density)\n", + " vec_len = pc.resultant_vector_length(phase_bins, w=density)\n", + " # ci_lim = pc.mean_ci_limits(head_angle_bins, w=rate)\n", + " return ang, vec_len" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_clean_lfp(anas, width=500, threshold=2):\n", + " anas = np.array(anas)\n", + " idxs, = np.where(abs(anas) > threshold)\n", + " for idx in idxs:\n", + " anas[idx-width:idx+width] = 0 # TODO AR model prediction\n", + " return anas, idxs\n", + "\n", + "\n", + "def compute_clean_spikes(spikes, idxs, times, width=500):\n", + "\n", + " for idx in idxs:\n", + " t0 = times[idx-width]\n", + " stop = idx + width\n", + " if stop > len(times) - 1:\n", + " stop = len(times) - 1 \n", + " t1 = times[stop]\n", + " mask = (spikes > t0) & (spikes < t1)\n", + " spikes = spikes[~mask]\n", + " spikes = spikes[spikes <= times[-1]]\n", + " return spikes\n", + "\n", + "\n", + "def prepare_spike_lfp(anas, sptr, t_start, t_stop):\n", + "\n", + " t_start = t_start * pq.s if t_start is not None else 0 * pq.s\n", + " sampling_rate = anas.sampling_rate\n", + " units = anas.units\n", + " times = anas.times\n", + " if t_start is not None and t_stop is not None:\n", + " t_stop = t_stop * pq.s\n", + " mask = (times > t_start) & (times < t_stop)\n", + " anas = np.array(anas)[mask,:]\n", + " times = times[mask]\n", + " \n", + " # take best channel from other drive\n", + " best_channel = np.argmax(signaltonoise(anas))\n", + "# best_channel = np.random.choice(anas.shape[1])\n", + " \n", + " cleaned_anas, idxs = compute_clean_lfp(anas[:, best_channel])\n", + " \n", + " cleaned_anas = neo.AnalogSignal(\n", + " signal=cleaned_anas * units, sampling_rate=sampling_rate, t_start=t_start\n", + " )\n", + " \n", + " spike_units = sptr.units\n", + " spike_times = sptr.times\n", + " spike_times = compute_clean_spikes(spike_times, idxs, times)\n", + "\n", + " sptr = neo.SpikeTrain(\n", + " spike_times[(spike_times > t_start) & (spike_times < times[-1])], units=spike_units,\n", + " t_start=t_start, t_stop=times[-1]\n", + " )\n", + "\n", + " return cleaned_anas, sptr, best_channel" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [], + "source": [ + "def compute_spike_phase_func(lfp, times, return_degrees=False):\n", + " from scipy.fftpack import next_fast_len\n", + " x_a = scipy.signal.hilbert(\n", + " lfp, next_fast_len(len(lfp)))[:len(lfp)]\n", + "# x_a = hilbert(lfp)\n", + " x_phase = np.angle(x_a, deg=return_degrees)\n", + " return interp1d(times, x_phase)\n", + "\n", + "\n", + "def compute_spike_phase(lfp, spikes, flim=[6,10]):\n", + " \n", + " sample_rate = lfp.sampling_rate.magnitude\n", + " \n", + " # sometimes the position is recorded after LFP recording is ended\n", + " times = np.arange(lfp.shape[0]) / sample_rate\n", + " \n", + " spikes = np.array(spikes)\n", + " spikes = spikes[(spikes > times.min()) & (spikes < times.max())]\n", + " \n", + " filtered_lfp = butter_bandpass_filter(\n", + " lfp.magnitude.ravel(), *flim, fs=sample_rate, order=3)\n", + "\n", + " spike_phase_func = compute_spike_phase_func(filtered_lfp, times)\n", + " \n", + " return spike_phase_func(spikes), filtered_lfp" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(0, 100)" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(16,9))\n", + "lfp = data_loader.lfp('1833-200619-2', 6)\n", + "# lfp = data_loader.lfp('1834-220319-3', 6)\n", + "# lfp = data_loader.lfp('1849-010319-4', 6)\n", + "times = np.arange(lfp.shape[0]) / lfp.sampling_rate.magnitude\n", + "clean_lfp, _ = compute_clean_lfp(lfp.magnitude[:, 0], threshold=2)\n", + "plt.plot(times,lfp[:,0])\n", + "plt.plot(times,clean_lfp)\n", + "\n", + "plt.figure(figsize=(16,9))\n", + "plt.psd(lfp[:,0].ravel(), Fs=1000, NFFT=10000)\n", + "plt.psd(clean_lfp, Fs=1000, NFFT=10000)\n", + "plt.xlim(0,100)" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "# plt.figure(figsize=(16,9))\n", + "\n", + "# plt.plot(times,lfp[:,0])\n", + "# # plt.plot(clean_lfp*100)\n", + "# plt.plot(times[:-1], np.diff(lfp[:,0].magnitude.ravel()))\n", + "# plt.xlim(64.5,65.5)\n", + "# # plt.ylim(-250,250)" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[]" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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3T19gg9b6olAmVrQujR08zicu2irDRggRpECKg8YDXwJordcAo2qsdwOTgXy/ZSOBrkqpJUqpRUopFYrEitYlVEEg3malVHICQgQlkCCQBBT5vXYppapzEFrrr7XWeTX2yQYe01qfCzwKzGt0SkWrUz2CaKMrhi2SExAiSIEEgWIg0X8frXV937h1wCcAWusVQBdvPYEQ1YpDWBwkrYOECE4gQWAlMB3AWyewNYB9/gDc491nGJCptZZJYMUJQlUclGCTimEhghVIxfBCYIpSahVgAm5SSt0HZGitP61jn8eBeUqpGYATmB2KxIrW5VhJJTarmQRbIJdh3eKirVQ4XLjcnqBHIxWirar326e1dgO311i8s5btevn9XQDMaGziROt2uKiSLimxmEyNu3H7gki53Rn0vARCtFXSWUw0m+zCCtKTYxp9nDiZU0CIoEkQEM0mu6iS9OTYRh9H5hQQIngSBESzcLrcHC2upEtK43MCx+cUkJyAEA0lQUA0i2MlVbg9hCgn4JtTQHICQjSUBAHRLLKLKgBID0FOIE5mFxMiaBIERLM4XFgJQJcQ5AQSbDK7mBDBkiAgmkVIcwLeiuFyyQkI0WASBESzOFxYSYLNSlII2vX7KoZLJQgI0WASBESzyC4KTR8BOD7ZvPQTEKLhJAiIZpFdVEl6SuPrAwCiLGairWZpHSREECQIiGZxuLCSLiHKCYAxdIS0DhKi4SQIiLCrcrrILa0KSR8Bn7hoC+XSWUyIBpMgIMLuaFEVQMjqBMAYOkIqhoVoOAkCIuwOh7B5qI8xu5jkBIRoKAkCIuyq+wiEsDgo3maVimEhgiBBQIRddW/hUOYEZIpJIYIiQUCEXXZRBcmxUdU9fUMhTqaYFCIoEgRE2GUXVoa0UhiMnEC5FAcJ0WASBETY+aaVDKV4m1VyAkIEQYKACLtQDhnhEx9twe5yY3e6Q3pcIVo7CQIirCrsLgrLHSHPCcT5TTYvhAhcvTVzSikz8DwwDKgC5mitM2ps0wFYCQzVWlcqpWKBeUBHoAS4UWudE+rEi5anuo9AiHMC/nMKpMSF9NBCtGqB5ARmAjFa67HAg8Bc/5VKqQuA/wGd/RbfAWzVWk8A3gQeDk1yRUuX7W0eGso+AiBzCggRrECCwHjgSwCt9RpgVI31bmAykF/bPsBi73ohqnMCoewjAMYAciBzCgjRUIEEgSSgyO+1SylVXYyktf5aa513in1KgORGpVK0Gr6cQOcQFwfJnAJCBCeQIFAMJPrvo7Wu73HLf59EoDCItIlWKLuogrSEaGxWS0iPGy+TzQsRlECCwEpgOoBSagywtSH7ANOA5UGlTrQ6h4sqQ14fAH5BQFoHCdEggfTbXwhMUUqtAkzATUqp+4AMrfWndezzAvCGUmoFYAeuCUlqRYuXXVhB77T4kB833lscJB3GhGiYeoOA1toN3F5j8c5atuvl93c5cEVjEydan+yiSsb1Swv5ceOln4AQQZHOYiJsiisdlFY5Q95HACA2ysgJlEpOQIgGkSAgwqa6j0CIewsDmM0m7xSTkhNoC8rtTpbtysHt9jR3Ulo8CQIibKr7CDRBTgBkYpm25L8r93Pja2u56j+r2Zdb1tzJadEkCIiwacqcABiVw1Ix3DZsyiwkNS4KfaSEqU99z8vf78UluYKgSBAQYZNdVIHZBJ0SbU1y/DiZU6DN2JpVxCTVka/vO4cJ/Tvwt0U7uPKl1VQ65CGgoSQIiLBZvSeP/h0TsVqa5rJLsFll2Ig24FhxJUeKKxnSNZlOSTG8fMNI/nzJaaw/UMCK3bnNnbwWR4KACIsDeWWsO1DAJSO6NNl7xNksMmxEG7D1kDEizZBuxmg0JpOJq87sTmyUhe93y2DFDSVBQITFwo2HMJlg5vCuTfYexuxikhNo7bZkFWE2weD0pOplNquFsX3b8/0uCQINJUFANDmPx8PCjYcY26d9yCeT8ScVw23DtkNF9OuYUN1B0GdC/zT255VzMK+8mVLWMkkQEE1uw8ECDuSVM+uMbk36PnHR0kS0tfN4PGw5VMSQriknrZs4oAOAFAk1kAQB0eQWbDhETJSZqad3rn/jRkjwFgd5PNJUsLU6WlxFTkkVQ7udPDp9n7R4uqbEslyCQINIEBBNqsrp4vMt2Uw9rXP1xC9NJc5mwe2BKplsvtXakmWMSj+kliBgMpmYOCCNVRl5OFxyDQRKgoBoUkt2HqOowsGlTVwUBBAfLXMKtHZbDxVhMZtOqBT2N7F/B0qqnGzKlClMAiVBQDSpjzYcomOijXF92zf5ex2fWEYqh1urLVlF9O+YQExU7ZMSnd03DbMJlksroYBJEBBNpqDMzlJ9jEuGd2myDmL+qucUkMrhVsnj8bD1UFGt9QE+yXFRDO+ewjLpNBYwCQKiyXy+5TAOl4dLRzR9URDInAKt3aHCCvLL7AzpdnLLIH8T+ndgS1YhheX2MKWsZZMgIJqEx+Nh3pqDDEpPYnCX2stvQy3eJnMKtGZbs4yewkO71p0TAKOpqMcDKzIkNxAICQIiKJUOF9e+soY/f7a91vVLd+Wgj5YwZ3zvsKUpzlsxLHMKtE5bDxURZTExMD3xlNsN65ZMUoxVeg8HSIKAaDCPx8PvF25jZUYe/121j23esVz8/WfZXjonxXDRsKYbK6gmXxNUGUSuddp6qIgBnRKxWWuvFPaxWsyM65fG8t250mckABIERIPNW3OAjzZk8YvxvUmJjeLvX5445fTWrCJW783j5vG9iLaG7xKL81YMyyByrY/H42FL1qkrhf1NHNCB7KJKdmSXNHHKWj4JAqJB1h/I50+fbedc1YHfTx/Er87rz/LduSzzy3q/9P0eEm1Wfn5Wj7CmLSk2iiiLqXoGM9F6ZOZXUFThqHW4iNpccFpn4qItvLhsTxOnrOWrtwunUsoMPA8MA6qAOVrrDL/1twC3AU7gr1rrz5VS7YBdwDbvZgu11k+HOvEivI4VV3LHvA10TY3lqatGYDabuG5MT15ftZ/HFu1gfL80DhVUsGhrNrdM7ENiTFRY0xdlMdO/Y6I8/bVCWw4Znb8CzQm0i4/mxrN78eKyPdx1Xj8GdDp1PUJbFkhOYCYQo7UeCzwIzPWtUEp1Bn4NjAMuAB5TStmAM4B3tdaTvD8SAFqBez/YREmlk5euH0lynHGDj7aauf8Cxc4jJSzceIhXV+zFYjZx87jwVQj7G9wlie2Hi5vlvUXTWb4rF5vV3KCb+a0T+hAXZeHpb3Y3YcpavkCCwHjgSwCt9RpglN+6s4CVWusqrXURkAEMBUYCI5VSy5RS85VS6SFOtwizw4UVrMzI467z+jGw84lNPi8cms6wbsn886udfLAui0uGd6VTUtNMJl+fwelJ5JZWcaykslneX4TeseJKFm48xOUjuzWojik1Ppqbx/fmi63Z7MiWB4O6BHJGkwD/5h8upZS1jnUlQDKwE/h/WutzgI+BZ0OQVtGMlmqjzH/K4E4nrTOZTDw0fRBHi6uocLi4dWKfcCevmq9PguQGWo9XV+7D6XYHdV3NGd+HRJtVcgOnEEgQKAb882BmrbWzjnWJQCHwHbDEu2whMKKR6RTNbKk+RpfkGPp3TKh1/Zg+7bnsjG5cdka3Zi1/HeQdWGy7PPm1CkUVDt5ec5AZQ7vQs318g/dPjovi5vG9+fKnI7U2ZRaBBYGVwHQApdQYYKvfurXABKVUjFIqGRiEURn8CnCZd5vzgfUhS7EIO7vTzcqMXCYN7IjJZKpzu7lXDmPulcPCmLKTJcdG0S01VnICrcS8NQcorXJy+znB5y5vHt+bpBgrT3lzA5UOFwfyytiUWYhThpyuv3UQxpP8FKXUKsAE3KSUug/I0Fp/qpR6BliOEVB+r7WuVEo9CLymlLoTKAPmNFH6RRisO5BPmd3FJO/MTZFucHqS5ARagUqHi9dW7OOcAR04rUtgrYJqkxwbxS0T+jD3610M/eNXFFce70z4++mDuKUZiy8jQb1BQGvtBm6vsXin3/qXgZdr7LMPODcUCRTNb5nOIcpi4ux+ac2dlIAM7pLE1zuOUm53Vg8lIVqe+esyySuzc8ekvo0+1k3je3O4qIIoi5lOSTF0Sorh9VX7eO/Hg8yZ0PuUOdzWTr4hol5LdQ5n9mrX5DODhcrg9CQ8Hth5pIQzeqQ2d3JEEJwuNy99v5czeqQwune7Rh8vwWblsVlDT3qPBxdsZVNmISPa8HUiPYbFKR0urEAfLWGSahlFQSAthFqDz7dkk1VQwR2T+jXZU/qMoenERJmZvz6rSY7fUkgQEKfkGw5ikurYzCkJXNeUWJJirFIv0ILNX59Jr/ZxnD+w6a67xJgopp+ezmebD1PpaLvjTUkQEKdUX9PQSGQymRjcJUk6CLVQReUOftibz7Qh6ZjNTVtWf/mobpRUOvnqpyNN+j6RTIJAK1Vc6eC9tQcb9YRjNA3N4xx16qahkWhwejI7s0twuWUo4ZZmiT6G0+2ptWNiqI3p3Z5uqbHMX9d2i4QkCLRSjy/eyYMLtnLja2spqnAEdYz1BwoorXK2qPoAn8FdkqhwuNifV9bcSREN9PX2o3RItDG8nmkkQ8FsNnHZGd1YuSeXQ4Vtc/RZCQKt0J6cUt7/MZNRPVPZcLCAK15cRXYQwysv3XWMKIuJcS2kaai/welSOdyiHNoA+1dS5XSxVB9j8qCOTV4U5HP5yG54PPBRG60gliDQCv3rK02M1cyL14/kjZvO4nBhJbOeX4U+EtgQy1VOF+v25/O/n44yqmfLaRrqr1/HBKIsJqkcbgncbvjwZvhoDqszcimzu/jZ4M5he/vu7eIY26c9H67Pwt0Giw9b3rdbnNKGgwUs3naEeycPIC3BRlo/Gx/cNpbZ/13L5S+u4r+zz2RUr5PbXVc5XbyyfB/LduWwObOQKqfRnf6eyf3D/RFCItpqzC0gOYEWYN9SKNgHwKaNa4mLjmJs3/ZhTcIVo7px3webefa7DAZ0SiA1Ppp28dF0TYklvgU+BDVE6/50EazK6SLKbA44y5tdVMEXW7IpqnBU/6TERnH35AG0i48GjCn4Hl+0k7QEG3MmHB/Pf3CXJBbceTY3vLqW619dy8s3jGJ8/+NFPEXlDm6bt441e/MZ1i2Z68f05Mze7RjVM5X2CbbQfvAwGtwl6YQZz0SEWvcaRCeAvRRXxnecM+A6YqJOPY9wqE07PZ3HF+/kyW92nbSuR7s4VOdEBnZOZMbQ9JOGUm/pJAiEicvtYUtWISszclm+O5cNBwuYMSSdp66uf4DVKqeL619dS8axUswmYxrFpJgoIzBszeavM4cw9fTOLNHHWLs/n7/MPP2kp5duqXG8f9tYrn/1B25+/Uf+fe0ZTBncicz8cm56/UcO5JXx5FXDuHREt6Y6BWE3OD2JD9dncaykko6JzTO/gahHcTbsXARjf0nVtk8ZWrCJ3oN/E/ZkxEZbWPHAeeSX2Skot1NQZievzM6+3DJ2Hilm55ESvt1xlP98v5d/XjGMi4d1CXsam4oEgTBwuNxc9OwKdnrL5E/rksSYPu35eNNhLj2jG+fUMzDbS8v2knGslJdvGMX5A49XmO3ILub/5m/m9nnruXhYF3YeKaZ3WjxXn9m91uN0SLTx3q1juPG/P3L7vPXcc35/3lh9ALvTxVu/GM2YPuHNgjc1X8/hHdklERUEdh8toW+HhLBVfEa0jW+BxwUjZ7NjTxZjihbj6t9EQzhkb4ZOQ8Bce1VotNVM5+QYOifXfq3kllZx57wN/PrdjegjxfxmimoV/0OpGA6Db3ccZeeREh6YOpD1D0/mi19P4JUbR9EnLZ7/98m2U7bl35NTynPfZXDh0HSmDO50wkU3KD2Jj385jnsnD2DR1mx2HS3l/gsUUZa6/60pcdG8PWc0I3umMvfrXcREmVlw59mtLgDA8bkF/v1dBu+uPcienFI8nuat+PtofRZTnvyeuV/rZk1HRHA5Yf3r0OdcaN+XT0oGkGiqICV/S+jfa9dX8NJEWP9a0IdIS7Axb85orj6zO/9esodb31pPaZWz/h0jnOQEwuCdtZmkJ8dwy4TeWL03aJvVwl9mns61r/zA80v3cN+UASft5/F4+N2CrcREmby01BkAABsbSURBVPl/Fw2u9dhRFjN3T+7PlMGdWH+wgGmn19+qIsFm5Y2bzuKDdZlMH5JOh8SWW+5/KsmxUfxifG8+2XSYhxYY02CkJdjonRZHgs1KQkwUCTYLZ/dN48Kh6U3eIS67qII/fvYT0VYzLyzdw3kDOzKyZ+MHRwPjWsk4VsqyXTks351LpyQbf79saER28qt0uFizN48Oh7/jtOJDMPVxDuSV8VF+Hx6JMWPeuxR6jg3dG7rd8N1fjb9XPQcjbwJzcHUO0VYzj80awsDOifzlix1Mfep77r9AcdHQLi02VyBBoIll5pezfHcOvz6vf3UA8BnXL42Zw7vw4tI9XDK8C307nDg0w/x1WfywL5/HZw2ptzhjcJek6uKPQMRGW7jx7F4Bb99SPXLhYB6eMYh9uWX8sC+fH/flk11USV6ZnQN55RSU23l3bSaLt2Xzt5lDSPVWsoeax+PhwY+24nR5WHDH2dw+bz33vr+ZxXdPaFTrE4/Hw4vL9vLGqv0cKTbmVU5PjmHZrhyGdU/h2tE9Q/URGuVYcSVfbT/Kkp3HWLUnl0qHm9eiXiDNnMp9y1OJjv6JYhJwdBqGbe8SOPeh0L35zs/gyBYYdDHs+BR2fAanzQz6cCaTidnjejMoPYk/fradu9/bxCvL9/HQ9IGc3bfl9amR4qAm9u7ag5iAq+oop//9jMHYosw88vG2E4oqckqq+NuiHZzVux1Xjqp9XxEYk8lEnw4J/PysHjxx1XDevXUMn941nu/+bxLrHp7Cb6cqvt5+lAue+p7va7Qm8ng8ISlCev/HTJbtyuHBaQM5vWsyT1w5nMyCcv76xY5GHfeZbzP4+5c76d8pgcdnDWHFA+ey8oHzGNevPX/7YgeZ+eWNTntQjmyFkqMALN6azbn/WsojH28j41gpV5/Zg/euSOdcy2Z2d72UwipYonMY1i0Z24DzIWsdVIZoKki3C5Y8CmkD4LJXoV0fWPUMhOB/OrpPe7741XieuHIYeaVVXPPyD/zmg811Xi95pVV8s/1osxdJ1tQ6cwJbPjD+ycOuatZkOFxuPliXxbmqI11SYmvdpkOijd9OHcgjH2/jN/M343R5OFRYwb7cMirsLh69dEiLzWa2BBaziTsn9WNi/w7c8/4mbnhtLcO7p1BW5aSg3EFRhZ3k2GiuHd2Da8f0CKqCOct7sx/bpz3XjzGezM/q3Y5bJ/bhpWV7mTyoI+cPavg4OS9/v5cnv9nFZWd045+XDz3hOvnH5cO44Mnvuf/DzbwzZ0x4r6HdX8M7V+KxRLOu/cX88cBE+nfvw98vG8qATgmYKgrgmz+AycT4K+/ji5TuFJTZsVpMcARY/i/YvxIGTm98WrZ9BDk74YrXwRoNY38JX/wGDqyCXuMafXiz2cSsM7oxfUg6c/+neXn5PiapDlxUo/WQ2+3hjrc3sHZfPlNP68w/rhhKUkxUo98/FFpfTmD/Clh4G3x8Bxze1KxJ+Wb7UXJLq7hmdI9TbnfNWT04q1c7Pt10mI2ZBURbzJw3sCMvXHcG/VrQ6J2NtvVDeOYMyFwb9rc+vWsyn/9qPLed0web1UzfDglMGdyRORP6MLRbMk9/u5vxjy/hvg82NWh0Unf+ATa8ejepnkL+UeNGfd+UAQzsnMgDH20hp6SqQel9a/V+/rZoBzOGpp90XDCG037kwkGs2ZvPm6v3N+jYjZK9BebPxpE2mKXRExl+5CNWxt7LRz0+RG1/GtPL58E/+sCGN+H0yyHFyOWmxkeTGBMF3c6EqDjYu6TxaXE5Yelj0Ol0GHSJsWzYNRDX3sgNhFBMlIUHpw1iaLdk/vTZTxSVnzhe1+ur9rN2Xz7Th3Tm6x1HufjZFREzyq0pUrIms2bN8ixYsKBxBynPhxfGQVQsVJVAYme4ZQlYmifDc/2rP5BxrJQVD5yHpZ4nMY/Hg9tDvdu1Wrm7jdYbjgrj/3f129D3vPCmweWAhbfDvu+h8+nQeSikD4Puo9lrT+aNVfuZvz4Lu9PN3y49navOPHVwz9Ursb5/LSnuAgoSFal3/g9iTxwUbeeRYi55biVdUmL57+wz6dU+zmjJ0mW4cf3WYv66TO7/cAuTB3XkhetG1tkazOPxcNPrP7Jmbx6L755I77T44M5LANbszWPnrp3MXHcDDjfMsv+ZHFM7nrqgHVML3oWN88DjNm7yfc+DfudDlxG1V9DOuxwK9sOv1jUuURvegk/vgqvfPTFXseQxWPY43PkDdBwY/PFXPg05u6DvucZnimvHT4eLuPi5lVwxshuPX2bMZLY3p5Tpzyzn7L5pvHrjKNYdKOCudzZQWO7grzNP54pGFPcqpdZrrUcF/yEiNQjk7TG6kZflQXkuVBbDaZfW+Q87mFfO0eIKBi69lYSs7ym97ksSyjMxzb8RJv8Rxt/b4PR4PJ5Gtaw4mFfOxH8u4Z7J/bln8sktf0KuMBMOrIQhVwTd8qHZOCrhlclQfAiuXwif/BJyNFz+Kgy+JDxp8HiM9930Ngy8EAoPwrEd4HYAJuNLfsYNFPaYzK/nb+f7XTncMakv9//s5LbiHo+HtYveYOiP95PnSebQabdy1s5/YOp6hvH5ok+8Ga/bn88tb66jvaeAD7u8Q8qhpZDUzdi2w4nXzusr9/HHz7YzoX8aL98wqt6etUeKKrniyc8ZEptHvxHncFbvNEb0SKmzMrrc7uSDzxdh2v4pQ5PKUAkVxNlzjeB87u/g9MtO+qxPfL2L177byvzoP9PTfIy/dX6a2G5DuHJUd1TnRO+B843rMiaACeNX/xu++h3c+xMkB9l50VEBz50F8Wlwy3fg/10uy4UnT4Mhl8Ml/w7u+Kuehf89DNZYcFYAJug6EoZdzWO543jp+328d+sYzuzVjiteXMWenDK+uy6N9nnrYdTN5JQ5ufu9jazak8dfZp5eXUzYUK0vCMz/AJY+CsvnnryBLcl4Ouw9sXrR+gP5vLhsL19vP8psy5f8MepN/ui4gdddU+nVPo53kp4jPWcFpjtWQfvAJqt2uNz848udvLH6AEkxUXRMtNExyUb31DiuH9uTAZ0SAzrO37/cyUvL9rDywfNIT669PiBk9GLjCbayEAZMhVkvQ0yNlkK5u40seEInI5h2GAhJXU/8cgTK44H9y2Hj22AvNSrd0vobv+PaG098vh+rDRLTjd91WfRbWPsS/Px9UFOhogDeuQqyfoQLn4Izbqg7nWW5ENuuzg5AAfv2z8Z1N+khmPSgscxZZQQCvdh4ki3Ogrj2uE+bxXvHuvOMTmXkkNOZe+Uwoi1mDhVWkHEoh4KlzzEz92V2Rytir/+AHj16wvZPYP5s6H0OXPP+Sefj2A8fYlt8DzZPJfsHzmFg1kfgdsJ1H0LXkXg8Hp7+djdPfbObnw3uxDM/HxHY0ApZ66l6+2psFcc45EnjQ9dEFrjPoV23/vxscGemnd6ZXmnxeJx2Nn89D9a+zHDPdlyYOeZJ4ZgnBXd8R/rFFJNYsB3O/rXxYGW24HS5efjjbaxYt4HX2r1F//KNmK6dbzzlN8bRn+CFs40b9IjrGr7/vuXw+T2Ql2EE0tpylJ/fZ3RU+/XGhgeaze/DwluNB5TLXjU6oWV8Y1wn2ZtwDp7F1H1X4rbGcunwrsz9ehfzxx3mzM2PGAFDzYDLXsFpieH2eev5ducxnv35CC4cWqMXcnE2bP3AuA5NZjBbwRpjtGzy5hLDEgSUUmbgeWAYUAXM0Vpn+K2/BbgNcAJ/1Vp/rpRKA94BYoHDwE1a61M2U5h58YWeBTNdmA+uMv7xI66HuDSIawf2Mnj7csjfi/PiF/jGMo5Xlu9j3YECUuKi+L8hlVyz9WZyOo1n2YhnKKp0smDjIfKyD/BdzG+pShuMefbnrN5XwPLdRjtqu9PNnZP6cs3onkRbjRvIseJKfjNvFVFZK5nVJR+i4jhmt5FdZWNvEeC2M65nAhcObk/HOBNYoiEqxvjHRMVCu764E9L5eucxHvxoCyN7pvLKjWcG+7+pn8th3LxWPWMUWwy62GgJ0UHBz9+D1J7GU/aKJ2DFk8ZNxeM+vr8tGQbOgBHXQs9x9QeEkqOw+R0jmOTvNZ7q4jsauTZ3PZ1m4jsYwSBtgPGe/X8GtgTY+QW8dw2MvgOmPX58e3sZvH8d7PkO2vczvnCDZ0LnIUYuYfsnxs+xn4zjDrwQBl1kfI7KIti3zChXPrAa0ofCxPuh46Da0/bDf2Dx/TBythF0ajsPbhfsWQIbXjcqPp1Gc8zDnnZkmruR4i6kI/mkmkoByOgwhd5z3sRiizt+jI1vwyd3gppu5GwrCo3AfXQbbP8EZ6dh/J/7Lj7OjOeqvk4ezn+IeGcBXPUOf/qpA2+sPsDlI7vx+KwhRnPjsjzY8y1kfAvRcXDmLdDJrz/Jlg/gk7sgsROMuwfn9s+w7FuKCQ97LX0ocpgx4SEmykInTw6p7gKyzZ2wj/gFPSffyjFnLO/8cJB5aw5SVFrG3+PfYZbrSyq7T4Qr/stf3/+eEQdf41LLKkxmM6aLngrupl2TxwNzFfQYA1e8Ufv/w+M5XnToW1+WZzydb34HUnvBjCfqDkh5e+D5McaT/Nl3wejbT35wqs3ub+Ddq6DHWLjuoxODuccDK5+Cb/5ESeogLsi+nSO044XOn3FB4fvQfQwMuMD4znY7E655n8qoZK5/9Qc2ZRby2uwzmdC/g/E9W/GkMaaSq5a6ougEOOe3MPoO1GlDwhIEZgEXa61nK6XGAA9prS/xrusMfA2MAmKAFd6//wls0Fq/rpR6EKjSWj95qve5eEw/z3sXFPN7x818ykRO75rMOf3TmDCgA8O7p7D7QCbxC66nZ+lm/uy4nk0JE7i/937OcqzFsn+58QR6x0ojaGDUxi/edoQdXzzH/1U9x3POS1jrHognKp7+3TpTbHezJ+sovZPcXD00lU6ubI5tXMQw9w6iTcH3Aiwmge3u7hyK7s34oYpO7VKMIGGNNp5aCw5AofcnviP0nmDkbrqPMW7QB9cYT9n7V4DLDr0mGNv0PNu46drLjh9jxVOQuQZG/QIueNQISHuWwPwbjaeGSQ/Bmhcgf49RTPSzvxlZ8hxttJg4tMG4kdpLILU3DL/GuMnGd4SEDhCbalT0ZXxj3GyyNxsfssfZxg1z8MXGl9DlMNKUu8u4qZks3icXs5He4mwoOQzFh433LM81zkm/yUYRVnJ3mPPNybkFp90onvlpoXFOPG6ISTHeA5Nxk+h7PhzZbHw5nRVGjrHKW+FmS4ZuoyDzByMdp82Eib81ckHFh4xy56wfjS+lmg5XvhlY/ZHLYTSBzPqRI9uWUX40A3tsB8zJXYlP6067HqcRO3Rm7bmTNS/Clw+cuCw6EUbfBuc8QBUWnvpmN59vOUxl/mHejH6cfuZsvnKNokfHFIZ0T8NkthhPy4fWAx4jJ+QoNwJT74lGQM38wbgh9RxvfK54b4/wwkzY/C4cXE2lw0luqYPcUjs5DhueYVdz3oxrsEad2Gqlyuniy21H+HB9Fl32zufP1v9SYYolyVOK22LDetbNMPYuSO5a/7kL1Ke/hg1vGDnXvucbN/PU3sb/K3ON8T0pyTautZhk46c8HxxlMO5uI+hH1ZMDP7LNeGjSXxjncNzd1WX7xLYzAqvHY9QvVhQY35n5s41Shdlf1F20tesr+GgOpU4zO93dGOXZBqNuhql/N+4D2z+Fj+ZASg+47kOKTIk89MpnWIozeWRIAR31O3hcdhynX8Wx4b/iqDmNvOIK8kvLcRdkMX7/s/TIXUZ5Ym9G/KciLEHgCWCt1vo97+tDWuuu3r8vBqZrrW/3vl4IPAq85F1+RCk1DHhUaz3jVO9zybhBnqt/9ww5Mb0oszv5cV8+mzILcXuMXnp2p5sEi5O3Ul5mRNny4zum9gY1zbgRpvU76bgul5vcly6i07EV9Z6MPeaepA6ZSruh06D7WcZNuLLYuKnYy8ASRX6VmXc3HGXB5qO4nQ5sOLBhp32Una6uLMbEZzM2/gipZXsw2UtPfpOEzsYTenJ3KMo0vshuJ5ijvEUoLuPvbqOMG3nmWuNpwGQ2bsrlecePFZ0AFz1tlG36y82Ad640bv7t+sCMuXVXstrLjQ40G+cZN9ramCzQfTT0O89oZdGhEXUcbhccXG0Enx2fGef1liW1/u9OUJZrbH9wtfEUNfBCSEo/8XNkfGP8JHc3KuvShxs39fJ8WP0c/PCSUXxliTb+tz49xxvFLvXdNEIlf6/RciU2xQhq1pM7qHk8HvbklLJ8SwZD1v+e/qZMkqLB5HYZQSilB/SfAv2mGJXIlUXGEAw/vmIEODBuPNP+AZbQNUU8VFjByqVfMnTb41j7nkO/i39rlLuHmr0ctn/sfQD5zrgJ+yR1gx6jjZydo8L47JVFxndk/L115/jqkrUelvzNeNDxZ40xzrXHb1iXlJ7wi6+N3NWp5OzC897PoeAApun/hFE3nbj+wGp492rj3uKXO3d5TCwyT+SJykvY56m79/8k8yYesb7F9Pc9YQkCrwAfaa0Xe18fBPporZ1KqeuAIVrrB7zr3gTeBF70Lq9QSvUB3tRajz/V+8y6dKZnwcKPT1hWVOFgVUYuP+zLp2/HBC4e2oXkGDOsfdm4MQ6YZpRF11eM4XIaUdxeZtwE7GXGjdeWiDsqgWUHKthcEM3NU0cH3HbX4XJzIK+cjGOl7MkpJaugnPMGdjphgDfcLuPpzFll/I5NPflGU1V6/OnfbDGe/Lufdbzy0FEJWWuNcs7So8aXP7WX8ZPWv+6nkYoC4+l40EVGDiEQpceMJ8WyHCg7Ztx40/obT5eBVOg1lNttPL1HN12rlROU58O6V40nu9Texjls1xuSezS+TiFSuByw83PjxlKjErfFcrvg8EYoyjIqX1OaqPPkka2Qvw8q8o1rpaLACKCxqcZPTIqRI48LcKgPe5nx0JZSRyuynF1GvUR8GqT0JNvcif9sdWOPSiI1LpqUuChS46JJS7TRPj6atAQbKXFRVNhdFJTbKSwp4+fTJjY6CATSdrIY8K8NNWutnXWsSwQK/ZZX+C07NdPJX8Lk2CimDUln2pD0E1eMuT2AZPuxWI0mf7UwA+f2gnMbdkSiLGb6dUw4dTt+s8W4wZ3qJmdLgP6TjZ9a3yjGuAn7VYgHJDYVhl7RsH0SOho/4WI2hy8AgPHlnXh/+N6vOViijPqG1sRsMXLG3Rp1r6tf5yHGT6jU993vMAB+9pfql+nAHwLIxMREWYzhTTqEpg9RII8/K4HpAN46ga1+69YCE5RSMUqpZGAQsM1/H2AaUEc5gxBCiOYUSE5gITBFKbUKMAE3KaXuAzK01p8qpZ7BuMmbgd9rrSuVUn8F3vC2HMoFrmmi9AshhGiEeoOA1toN1Cx/2em3/mXg5Rr7HAWmhiKBQgghmk4rqQ0TQggRDAkCQgjRhkkQEEKINkyCgBBCtGESBIQQog2LmJnFfvrpp1yl1IHmTocQQrQgjZ5EOmKGkhZCCBF+UhwkhBBtmAQBIYRowyQICCFEGyZBQAgh2jAJAkII0YZJEBBCiDYsrP0Egpm0Ppzp80tHFPAa0AuwedPyqd/6e4E5QI530W1aax3udHrTsgFjEh+AfVrrm/zWRcr5nA3M9r6MAYYDnbXWhd71TwPjgRLvNpdorYvCmL7RwN+11pOUUv2A1wEPxtwYv/SOpOvbNhaYB3T0pvdGrXXOyUdt8nQOB54FXBjfpRu8o/f6b1/ntRHGdI4APgd2e1e/oLV+32/bSDmf7wG++Rx7AWu01lf7bWsCsjj+OVZrrR9q4vSddB8CthPi6zPcncVmAjFa67HeCWrmAv6T1v8av0nrlVJfa62rwpxGgOuAPK319UqpdsAm4FO/9SMxvnTrmyFt1ZRSMYBJaz2plnURcz611q9jXLgopf4NvOYLAF4jgQu01rnhTptS6rfA9UCZd9ETwMNa66VKqRcxrs+FfrvcAWzVWv9RKXU18DBwdzOk82ngV1rrTUqp24AHgPv8tq/z2ghzOkcCT2it59axS0ScT98NXymVCiwB7q2xS19gg9b6oqZOm5/a7kObCPH1Ge7ioPHAlwBa6zUYNyifs4CVWusq71NgBjA0zOnzmQ884v3bhPEk7W8k8JBSaoVSqkmfBuoxDIhTSv1PKfWdN7D6RNL5BEApNQo4TWv9H79lZqA/8B+l1Eql1M1hTtYeYJbf65HAMu/fi4Ga835WX8N1rG8qNdN5tdZ6k/dvK1BZY/tTXRtNqbbzOUMp9b1S6lWlVGKN7SPlfPr8CXhWa51dY/lIoKtSaolSapFSSjV5Cmu/D4X8+gx3EEgC/LP5LqWUtY51JUATzG5eP611qda6xHvBfogRTf29hzHRznnAeKXUheFOo1c58C/gAm963o7E8+nndxhfMn/xGMUa12FMRHSnUipswUpr/RHg8Ftk0lr7utHXds78z2vYzmnNdPpuUkqps4G7gCdr7HKqayNs6cSYgvZ+rfVEYC/whxq7RMT5BFBKdQTOx5trrSEbeExrfS7wKEaRS1Onsbb7UMivz3AHgWAmrW8WSqnuGNnCt7TW7/gtNwFPaa1ztdZ24AtgRDMlcxcwT2vt0VrvAvIw5quGyDufKYDSWi+psaoceFprXa61LgG+w3iKbS5uv79rO2f+57W5z+lVwIvAjFrKfU91bYTTQr9i04Wc/F2JmPMJXA68o7V21bJuHfAJgNZ6BdDFey9oUrXch0J+fYY7CAQzaX3YKaU6Af8DHtBav1ZjdRKwTSmV4L0IzgOaq27gZox6FZRSXbxp82VjI+Z8ek0Evq1l+QBgpVLK4q0IGw9sCGvKTrRRKTXJ+/c0jPmz/VVfw3WsDwul1HUYOYBJWuu9tWxyqmsjnL5SSp3l/ft8Tv6uRMT59JqMUYRSmz8A9wAopYYBmX5P5E2ijvtQyK/PcFcMN3jS+jCnz+d3QCrwiFLKVyb3MhCvtf6PUup3GNG5CvhWa72omdL5KvC6UmoFRmuBm4FfK6Ui7XwCKIziAOPFif/3t4A1GNnzN7XWPzVTGgF+A7yslIoGdmBkw1FK/Q+4EHgBeMN7zu3ANeFOoFLKAjwDHAQWeIunl2mt/6CUehOj2OCka8Mv1x1OdwDPKqUcwBHgVu9niJjz6eeEaxROSOfjwDyl1AyMsvnZYUhPbfehu4FnQnl9yiiiQgjRhklnMSGEaMMkCAghRBsmQUAIIdowCQJCCNGGSRAQQog2TIKAEEK0YRIEhBCiDfv/COUz++ttnQgAAAAASUVORK5CYII=\n", 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "# action_id_0, channel_0, unit_0 = '1833-200619-1', 6, 163\n", + "# action_id_1, channel_1, unit_1 = '1833-200619-2', 6, 28\n", + "action_id_0, channel_0, unit_0 = '1834-220319-3', 2, 46\n", + "action_id_1, channel_1, unit_1 = '1834-220319-4', 2, 60\n", + "\n", + "# change data loader to get all LFPs and then selecte the best form the other\n", + "lfp_0 = data_loader.lfp(action_id_0, channel_0)\n", + "lfp_1 = data_loader.lfp(action_id_1, channel_1)\n", + "\n", + "sample_rate_0 = lfp_0.sampling_rate\n", + "sample_rate_1 = lfp_1.sampling_rate\n", + "\n", + "lim_0 = get_lim(action_id_0)\n", + "lim_1 = get_lim(action_id_1)\n", + "\n", + "sptrs_0 = data_loader.spike_trains(action_id_0, channel_0)\n", + "\n", + "sptrs_1 = data_loader.spike_trains(action_id_1, channel_1)\n", + "\n", + "cleaned_lfps_0, sptr_0, best_channel_0 = prepare_spike_lfp(lfp_0, sptrs_0[unit_0], *lim_0)\n", + "\n", + "cleaned_lfps_1, sptr_1, best_channel_1 = prepare_spike_lfp(lfp_1, sptrs_1[unit_1], *lim_1)\n", + "\n", + "coher_0, freq_0 = compute_spike_lfp_coherence(cleaned_lfps_0, sptr_0, 4096)\n", + "\n", + "coher_1, freq_1 = compute_spike_lfp_coherence(cleaned_lfps_1, sptr_1, 4096)\n", + "\n", + "spike_phase_0, filtered_lfp_0 = compute_spike_phase(cleaned_lfps_0, sptrs_0[unit_0], flim=[6,10])\n", + "\n", + "spike_phase_1, filtered_lfp_1 = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[6,10])\n", + "\n", + "# spike_phase_1_stim, filtered_lfp_1_stim = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[10.5,11.5])\n", + "spike_phase_1_stim, filtered_lfp_1_stim = compute_spike_phase(cleaned_lfps_1, sptrs_1[unit_1], flim=[29.5,30.5])\n", + "\n", + "plt.figure()\n", + "plt.plot(freq_0, coher_0.ravel())\n", + "plt.plot(freq_1, coher_1.ravel())\n", + "plt.xlim(0,20)\n", + "\n", + "plt.figure()\n", + "bins_0, kde_0 = vonmises_kde(spike_phase_0, 100)\n", + "ang_0, vec_len_0 = spike_phase_score(bins_0, kde_0)\n", + "plt.polar(bins_0, kde_0, color='b')\n", + "plt.polar([ang_0, ang_0], [0, vec_len_0], color='b')\n", + "\n", + "bins_1, kde_1 = vonmises_kde(spike_phase_1, 100)\n", + "ang_1, vec_len_1 = spike_phase_score(bins_1, kde_1)\n", + "plt.polar(bins_1, kde_1, color='r')\n", + "plt.polar([ang_1, ang_1], [0, vec_len_1], color='r')\n", + "\n", + "bins_1_stim, kde_1_stim = vonmises_kde(spike_phase_1_stim, 100)\n", + "ang_1_stim, vec_len_1_stim = spike_phase_score(bins_1_stim, kde_1_stim)\n", + "plt.polar(bins_1_stim, kde_1_stim, color='k')\n", + "plt.polar([ang_1_stim, ang_1_stim], [0, vec_len_1_stim], color='k')" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [], + "source": [ + "# TODO fix artefact stuff from phase precession" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [], + "source": [ + "NFFT = 8192\n", + "theta_band_f1, theta_band_f2 = 6, 10 " + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [], + "source": [ + "coherence_data, freqency_data = {}, {}\n", + "theta_kde_data, theta_bins_data = {}, {}\n", + "stim_kde_data, stim_bins_data = {}, {}\n", + "\n", + "def process(row):\n", + " action_id = row['action']\n", + " channel_group = row['channel_group']\n", + " unit_name = row['unit_name']\n", + " \n", + " name = f'{action_id}_{channel_group}_{unit_name}'\n", + " \n", + " # select \n", + " lfp = data_loader.lfp(action_id, channel_group) # TODO consider choosing strongest stim response\n", + " \n", + " sptr = data_loader.spike_train(action_id, channel_group, unit_name)\n", + " \n", + " lim = get_lim(action_id)\n", + " \n", + " cleaned_lfp, sptr, best_channel = prepare_spike_lfp(lfp, sptr, *lim)\n", + " \n", + " p_xys, freq = compute_spike_lfp_coherence(cleaned_lfp, sptr, NFFT=NFFT)\n", + " \n", + " p_xy = p_xys.magnitude.ravel()\n", + " freq = freq.magnitude\n", + " \n", + " theta_f, theta_p_max = find_theta_peak(p_xy, freq, theta_band_f1, theta_band_f2)\n", + " \n", + " theta_energy = compute_energy(p_xy, freq, theta_band_f1, theta_band_f2) # theta band 6 - 10 Hz\n", + " \n", + " theta_half_f1, theta_half_f2 = compute_half_width(p_xy, freq, theta_p_max, theta_f)\n", + " \n", + " theta_half_width = theta_half_f2 - theta_half_f1\n", + " \n", + " theta_half_energy = compute_energy(p_xy, freq, theta_half_f1, theta_half_f2) # theta band 6 - 10 Hz\n", + " \n", + " theta_spike_phase, _ = compute_spike_phase(cleaned_lfp, sptr, flim=[theta_band_f1, theta_band_f2])\n", + " theta_bins, theta_kde = vonmises_kde(theta_spike_phase)\n", + " theta_ang, theta_vec_len = spike_phase_score(theta_bins, theta_kde)\n", + " theta_kde_data.update({name: theta_kde})\n", + " theta_bins_data.update({name: theta_bins})\n", + "\n", + " # stim\n", + " \n", + " stim_freq = compute_stim_freq(action_id)\n", + " \n", + " stim_p_max = compute_stim_peak(p_xy, freq, stim_freq)\n", + " \n", + " stim_half_f1, stim_half_f2 = compute_half_width(p_xy, freq, stim_p_max, stim_freq)\n", + " stim_half_width = stim_half_f2 - stim_half_f1\n", + " \n", + " stim_energy = compute_energy(p_xy, freq, stim_half_f1, stim_half_f2)\n", + " \n", + " if np.isnan(stim_freq):\n", + " stim_spike_phase, stim_bins, stim_kde, stim_ang, stim_vec_len = [np.nan] * 5\n", + " else:\n", + " stim_spike_phase, _ = compute_spike_phase(cleaned_lfp, sptr, flim=[stim_freq - .5, stim_freq + .5])\n", + " stim_bins, stim_kde = vonmises_kde(stim_spike_phase)\n", + " stim_ang, stim_vec_len = spike_phase_score(stim_bins, stim_kde)\n", + " stim_kde_data.update({name: stim_kde})\n", + " stim_bins_data.update({name: stim_bins})\n", + " \n", + " coherence_data.update({name: p_xy})\n", + " freqency_data.update({name: freq})\n", + " \n", + " result = pd.Series({\n", + " 'best_channel': best_channel,\n", + " 'theta_freq': theta_f,\n", + " 'theta_peak': theta_p_max,\n", + " 'theta_energy': theta_energy,\n", + " 'theta_half_f1': theta_half_f1, \n", + " 'theta_half_f2': theta_half_f2,\n", + " 'theta_half_width': theta_half_width,\n", + " 'theta_half_energy': theta_half_energy,\n", + " 'theta_ang': theta_ang, \n", + " 'theta_vec_len': theta_vec_len,\n", + " 'stim_freq': stim_freq,\n", + " 'stim_p_max': stim_p_max,\n", + " 'stim_half_f1': stim_half_f1, \n", + " 'stim_half_f2': stim_half_f2,\n", + " 'stim_half_width': stim_half_width,\n", + " 'stim_energy': stim_energy,\n", + " 'stim_ang': stim_ang, \n", + " 'stim_vec_len': stim_vec_len\n", + " })\n", + " return result" + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "199c002aa9604451a318e3f471c9d892", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "HBox(children=(IntProgress(value=0, max=1284), HTML(value='')))" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/scipy/signal/spectral.py:1577: RuntimeWarning: invalid value encountered in true_divide\n", + " Cxy = np.abs(Pxy)**2 / Pxx / Pyy\n", + "/home/mikkel/.virtualenvs/expipe/lib/python3.6/site-packages/ipykernel_launcher.py:28: RuntimeWarning: invalid value encountered in true_divide\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "\n" + ] + } + ], + "source": [ + "results = units.merge(\n", + " units.progress_apply(process, axis=1), \n", + " left_index=True, right_index=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 25, + "metadata": {}, + "outputs": [], + "source": [ + "# coher, freqs = {}, {}\n", + "# for i, row in tqdm(units.iterrows(), total=len(units)):\n", + "# action_id = row['action']\n", + "# channel_group = row['channel_group']\n", + "# unit_name = row['unit_name']\n", + " \n", + "# name = f'{action_id}_{channel_group}_{unit_name}'\n", + " \n", + "# lfp = data_loader.lfp(action_id, channel_group) # TODO consider choosing strongest stim response\n", + " \n", + "# sptr = data_loader.spike_train(action_id, channel_group, unit_name)\n", + " \n", + "# lim = get_lim(action_id)\n", + "\n", + "# p_xys, freq, clean_lfp = compute_spike_lfp(lfp, sptr, *lim, NFFT=NFFT)\n", + " \n", + "# snls = signaltonoise(clean_lfp)\n", + "# best_channel = np.argmax(snls)\n", + "# snl = snls[best_channel]\n", + "# p_xy = p_xys[:,best_channel].magnitude\n", + "# freq = freq.magnitude\n", + " \n", + "# coher.update({name: p_xy})\n", + "# freqs.update({name: freq})" + ] + }, + { + "cell_type": "code", + "execution_count": 27, + "metadata": {}, + "outputs": [], + "source": [ + "pd.DataFrame(coherence_data).to_feather(output / 'data' / 'coherence.feather')\n", + "pd.DataFrame(freqency_data).to_feather(output / 'data' / 'freqs.feather')\n", + "pd.DataFrame(theta_kde_data).to_feather(output / 'data' / 'theta_kde.feather')\n", + "pd.DataFrame(theta_bins_data).to_feather(output / 'data' / 'theta_bins.feather')\n", + "pd.DataFrame(stim_kde_data).to_feather(output / 'data' / 'stim_kde.feather')\n", + "pd.DataFrame(stim_bins_data).to_feather(output / 'data' / 'stim_bins.feather')" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Save to expipe" + ] + }, + { + "cell_type": "code", + "execution_count": 28, + "metadata": {}, + "outputs": [], + "source": [ + "action = project.require_action(\"stimulus-spike-lfp-response\")" + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [], + "source": [ + "action.modules['parameters'] = {\n", + " 'NFFT': NFFT,\n", + " 'theta_band_f1': theta_band_f1,\n", + " 'theta_band_f2': theta_band_f2\n", + "}" + ] + }, + { + "cell_type": "code", + "execution_count": 30, + "metadata": {}, + "outputs": [], + "source": [ 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