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[ENH] Add Horsager et al. (2009) model (#180)
* Add Horsager et al. (2009) model * add bisect * rename PulseTrain to LegacyPulseTrain * refactor PulseTrain * add triplet train, gallery example * add pulse train example to gallery
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# -*- coding: utf-8 -*- | ||
""" | ||
=============================================================================== | ||
Horsager et al. (2009): Predicting temporal sensitivity | ||
=============================================================================== | ||
This example shows how to use the | ||
:py:class:`~pulse2percept.models.Horsager2009Model`. | ||
The model introduced in [Horsager2009]_ assumes that electrical stimulation | ||
leads to percepts that quickly increase in brightness (over the time course | ||
of ~100ms) and then slowly fade away (over the time course of seconds). | ||
The model was fit to perceptual sensitivity data for a number of different | ||
pulse trains, which are available in the :py:mod:`~pulse2percept.datasets` | ||
subpackage. | ||
The dataset can be loaded as follows: | ||
""" | ||
# sphinx_gallery_thumbnail_number = 3 | ||
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from pulse2percept.datasets import load_horsager2009 | ||
data = load_horsager2009() | ||
data.shape | ||
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############################################################################### | ||
# Single-pulse thresholds | ||
# ----------------------- | ||
# | ||
# Loading the data | ||
# ^^^^^^^^^^^^^^^^ | ||
# The data includes a number of thresholds measured on single-pulse stimuli. | ||
# We can load a subset of these data; for example, for subject S05 and | ||
# Electrode C3: | ||
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single_pulse = data[(data.stim_type == 'single_pulse') & | ||
(data.subject == 'S05') & | ||
(data.electrode == 'C3')] | ||
single_pulse | ||
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############################################################################### | ||
# Creating the stimulus | ||
# ^^^^^^^^^^^^^^^^^^^^^ | ||
# | ||
# To recreate Fig. 3 in the paper, where the model fit to single-pulse stimuli | ||
# is shown, we first need to recreate the stimulus used in the figure. | ||
# | ||
# For example, we can create a stimulus from a single biphasic pulse | ||
# (0.075 ms phase duration) with amplitude 180 uA, lasting 200 ms in total: | ||
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import numpy as np | ||
from pulse2percept.stimuli import BiphasicPulse | ||
phase_dur = 0.075 | ||
stim_dur = 200 | ||
pulse = BiphasicPulse(180, phase_dur, interphase_dur=phase_dur, | ||
stim_dur=stim_dur, cathodic_first=True) | ||
pulse.plot(time=np.linspace(0, 10, num=10000)) | ||
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############################################################################### | ||
# Simulating the model response | ||
# ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ | ||
# | ||
# The model's response to this stimulus can be visualized as follows: | ||
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from pulse2percept.models import Horsager2009Temporal | ||
model = Horsager2009Temporal() | ||
model.build() | ||
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percept = model.predict_percept(pulse) | ||
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max_bright = percept.data.max() | ||
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import matplotlib.pyplot as plt | ||
fig, ax = plt.subplots(figsize=(12, 5)) | ||
ax.plot(pulse.time, -20 + 10 * pulse.data[0, :] / pulse.data.max(), | ||
linewidth=3, label='pulse') | ||
ax.plot(percept.time, percept.data[0, 0, :], linewidth=3, label='percept') | ||
ax.plot([0, stim_dur], [max_bright, max_bright], 'k--', label='max brightness') | ||
ax.plot([0, stim_dur], [0, 0], 'k') | ||
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ax.set_xlabel('Time (s)') | ||
ax.set_ylabel('Predicted brightness (a.u.)') | ||
ax.set_xlim(0, stim_dur) | ||
fig.legend(loc='center right') | ||
fig.tight_layout() | ||
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############################################################################### | ||
# Finding the threshold current | ||
# ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ | ||
# | ||
# Finally, we need to find the "threshold current" to ultimately reproduce | ||
# Fig. 3. | ||
# In the real world, the threshold current is defined as the stimulus amplitude | ||
# needed to elicit a detectable phosphene (e.g.) 50% of the time. | ||
# This threshold current typically differs for every stimulus, stimulated | ||
# electrode, and patient. | ||
# | ||
# In the model, there is no notion of "seeing something 50% of the time". | ||
# Instead, the model was assumed to reach threshold if the model response | ||
# exceeded some constant :math:`\\theta` over time. | ||
# | ||
# The process of finding the stimulus amplitude needed to achieve model output | ||
# :math:`\\theta` can be automated with the help of the | ||
# :py:meth:`~pulse2percept.models.Horsager2009Temporal.find_threshold` method. | ||
# | ||
# We will run this method on every data point from the ones selected above: | ||
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amp_th = [] | ||
for _, row in single_pulse.iterrows(): | ||
# Set up a biphasic pulse with amplitude 1uA - the amplitude will be | ||
# up-and-down regulated by find_threshold until the output matches | ||
# theta: | ||
stim = BiphasicPulse(1, row['pulse_dur'], | ||
interphase_dur=row['interphase_dur'], | ||
stim_dur=row['stim_dur'], | ||
cathodic_first=True) | ||
# Find the current that gives model output theta. Search amplitudes in the | ||
# range [0, 300] uA. Stop the search once the candidate amplitudes are | ||
# within 1 uA, or the model output is within 0.1 of theta: | ||
amp_th.append(model.find_threshold(stim, row['theta'], | ||
amp_range=(0, 300), amp_tol=1, | ||
bright_tol=0.1)) | ||
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plt.semilogx(single_pulse.pulse_dur, single_pulse.stim_amp, 's', label='data') | ||
plt.semilogx(single_pulse.pulse_dur, amp_th, 'k-', linewidth=3, label='model') | ||
plt.xticks([0.1, 1, 4]) | ||
plt.xlabel('pulse duration (ms)') | ||
plt.ylabel('threshold current (uA)') | ||
plt.legend() | ||
plt.title('Fig. 3B: S05 (C3)') | ||
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############################################################################### | ||
# Fixed-duration pulse train thresholds | ||
# ------------------------------------- | ||
# | ||
# The same procedure can be repeated for | ||
# :py:class:`~pulse2percept.stimuli.BiphasicPulseTrain` stimuli to reproduce | ||
# Fig. 4. | ||
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from pulse2percept.stimuli import BiphasicPulseTrain | ||
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# Load the data: | ||
fixed_dur = data[(data.stim_type == 'fixed_duration') & | ||
(data.subject == 'S05') & | ||
(data.electrode == 'C3') & | ||
(data.pulse_dur == 0.075)] | ||
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# Find the threshold: | ||
amp_th = [] | ||
for _, row in fixed_dur.iterrows(): | ||
stim = BiphasicPulseTrain(row['stim_freq'], 1, row['pulse_dur'], | ||
interphase_dur=row['interphase_dur'], | ||
stim_dur=row['stim_dur'], cathodic_first=True) | ||
amp_th.append(model.find_threshold(stim, row['theta'], | ||
amp_range=(0, 300), amp_tol=1, | ||
bright_tol=0.1)) | ||
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plt.semilogx(fixed_dur.stim_freq, fixed_dur.stim_amp, 's', label='data') | ||
plt.semilogx(fixed_dur.stim_freq, amp_th, 'k-', linewidth=3, label='model') | ||
plt.xticks([5, 15, 75, 225]) | ||
plt.xlabel('frequency (Hz)') | ||
plt.ylabel('threshold current (uA)') | ||
plt.legend() | ||
plt.title('Fig. 4B: S05 (C3), 0.075 ms pulse width') | ||
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############################################################################### | ||
# Other stimuli | ||
# ------------- | ||
# | ||
# Bursting pulse triplets | ||
# ^^^^^^^^^^^^^^^^^^^^^^^ | ||
# | ||
# "Bursting pulse triplets" as shown in Fig. 7 are readily supported via the | ||
# :py:class:`~pulse2percept.stimuli.BiphasicTripletTrain` class. | ||
# | ||
# Variable-duration pulse trains | ||
# ^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^ | ||
# | ||
# A "variable-duration" pulse train is essentially | ||
# :py:class:`~pulse2percept.stimuli.BiphasicPulseTrain` cut to the length of | ||
# N pulses. | ||
# | ||
# For example, the following recreates a pulse train used in Fig. 5B: | ||
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from pulse2percept.stimuli import BiphasicPulseTrain | ||
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n_pulses = 2 | ||
freq = 3 | ||
amp = 180 | ||
phase_dur = 0.075 | ||
pt = BiphasicPulseTrain(freq, amp, phase_dur, interphase_dur=phase_dur, | ||
n_pulses=n_pulses, cathodic_first=True, | ||
stim_dur=np.maximum(np.ceil(n_pulses * 1000.0 / freq), | ||
200)) | ||
pt.plot() | ||
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############################################################################### | ||
# Latent addition | ||
# --------------- | ||
# | ||
# "Latent addition" stimuli only show up in the supplementary materials | ||
# (see Fig. S2.2). | ||
# | ||
# They are pseudo-monophasic pulse pairs, where the anodic phases were | ||
# presented 20 ms after the end of the second cathodic pulse. | ||
# | ||
# The initial cathodic pulse always has a fixed amplitude of 50% of the single | ||
# pulse threshold: | ||
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from pulse2percept.stimuli import MonophasicPulse | ||
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# Phase duration: | ||
phase_dur = 0.075 | ||
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# Single-pulse threshold determines this current: | ||
amp_th = 20 | ||
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# Cathodic phase of the standard pulse:: | ||
cath_standard = MonophasicPulse(-0.5 * amp_th, phase_dur) | ||
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############################################################################### | ||
# The delay between the start of the conditioning pulse and the start of the | ||
# test pulse was varied systematically (between 0.15 and 12 ms). | ||
# The amplitude of the second pulse was varied to determine thresholds. | ||
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# Delay was varied between 0.15 and 12 ms: | ||
delay_dur = 12 | ||
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# Vary this current to determine threshold: | ||
amp_test = 45 | ||
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# Cathodic phase of the test pulse (delivered after a delay): | ||
cath_test = MonophasicPulse(-amp_test, phase_dur, delay_dur=delay_dur) | ||
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############################################################################### | ||
# The anodic phase were always presented 20 ms after the second cathodic phase: | ||
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anod_standard = MonophasicPulse(0.5 * amp_th, phase_dur, delay_dur=20) | ||
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anod_test = MonophasicPulse(amp_test, phase_dur, delay_dur=delay_dur) | ||
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############################################################################### | ||
# The last step is to concatenate all the pulses into a single stimulus: | ||
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from pulse2percept.stimuli import Stimulus | ||
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data = [] | ||
time = [] | ||
time_tracker = 0 | ||
for pulse in (cath_standard, cath_test, anod_standard, anod_test): | ||
data.append(pulse.data) | ||
time.append(pulse.time + time_tracker) | ||
time_tracker += pulse.time[-1] | ||
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latent_add = Stimulus(np.concatenate(data, axis=1), time=np.concatenate(time)) | ||
latent_add.plot() |
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