diff --git a/.gitignore b/.gitignore index 6656fc2..31b7c45 100644 --- a/.gitignore +++ b/.gitignore @@ -130,3 +130,6 @@ data/ cerebellum_NODS.hdf5 cerebellum_NODS_smaller.hdf5 p.p + +#PLOT +.html \ No newline at end of file diff --git a/compare_w-wo_NO/grc_sdf_raster.py b/compare_w-wo_NO/grc_sdf_raster.py index d800650..53a246a 100644 --- a/compare_w-wo_NO/grc_sdf_raster.py +++ b/compare_w-wo_NO/grc_sdf_raster.py @@ -1,3 +1,4 @@ + import sys import os @@ -24,18 +25,18 @@ without_NO_color = "#000000" cell = "granule_spikes" -results_path = f"/media/amtra/Samsung_T5/EBCC_4Hz/" +results_path = f"/home/nomodel/code/NODS/results/grid_search/grid_NO/test/" spk = get_spike_activity(cell_name=cell, path=results_path) evs_cell = spk[:, 0] sdf_mean_cell = [] sdf_change_alltrials = [] - +""" results_path_NO = f"/media/amtra/Samsung_T5/EBCC_NO_4Hz/" spk_NO = get_spike_activity(cell_name=cell, path=results_path_NO) evs_cell_NO = spk[:, 0] sdf_mean_cell_NO = [] sdf_change_alltrials_NO = [] - +""" # %% PLOT SDF palette = list(reversed(sns.color_palette("viridis", n_trials).as_hex())) sm = plt.cm.ScalarMappable(cmap="viridis_r", norm=plt.Normalize(vmin=0, vmax=n_trials)) @@ -48,12 +49,12 @@ stop = CS_start_first + CS_burst_dur + trial * between_start sdf_cell = sdf(start=start, stop=stop, spk=spk, step=step) sdf_mean_cell.append(sdf_mean(sdf_cell)) - sdf_cell_NO = sdf(start=start, stop=stop, spk=spk_NO, step=step) - sdf_mean_cell_NO.append(sdf_mean(sdf_cell_NO)) + #sdf_cell_NO = sdf(start=start, stop=stop, spk=spk_NO, step=step) + #sdf_mean_cell_NO.append(sdf_mean(sdf_cell_NO)) for trial in range(n_trials): axs_sdf[0].plot(sdf_mean_cell[trial], palette[trial]) - axs_sdf[1].plot(sdf_mean_cell_NO[trial], palette[trial]) + #axs_sdf[1].plot(sdf_mean_cell_NO[trial], palette[trial]) axs_sdf[0].axvline(CS_start_first, label="CS start", linewidth=3, c=CS_color) axs_sdf[0].axvline( diff --git a/compare_w-wo_NO/sdf_boxplots_048.py b/compare_w-wo_NO/sdf_boxplots_048.py index e8a2713..688dad5 100644 --- a/compare_w-wo_NO/sdf_boxplots_048.py +++ b/compare_w-wo_NO/sdf_boxplots_048.py @@ -11,8 +11,8 @@ import scipy.stats as st noise_rates = [0, 4, 8] -rooth_path = "/media/amtra/Samsung_T5/results/" -with open("network_configuration.json", "r") as json_file: +rooth_path = "/home/nomodel/code/NODS/results/" +with open("/home/nomodel/code/NODS/network_configuration.json", "r") as json_file: net_config = json.load(json_file) CS_burst_dur = net_config["devices"]["CS"]["parameters"]["burst_dur"] @@ -29,20 +29,20 @@ cell = "pc_spikes" -fig, axs = plt.subplots(1,3,figsize=(8,4)) +fig, axs = plt.subplots(3,1,figsize=(4,8)) colors = [without_NO_color, with_NO_color, without_NO_color, with_NO_color] medianprops = dict(linewidth=1.5, color='white') positions = [1,2,4,5] for i, noise_rate in enumerate(noise_rates): - results_path = rooth_path + f"complete_EBCC/EBCC_{noise_rate}Hz/" + results_path = rooth_path + f"grid_search/{noise_rate}Hz/min4_plus8/6/" spk = get_spike_activity(cell_name=cell, path=results_path) sdf_mean_over_trials = [] sdf_baseline = np.zeros((n_trials)) sdf_cr = np.zeros((n_trials)) - results_path_NO = rooth_path + f"complete_EBCC/EBCC_NO_{noise_rate}Hz/" + results_path_NO = rooth_path + f"grid_search/grid_NO/{noise_rate}Hz/0/" spk_NO = get_spike_activity(cell_name=cell, path=results_path_NO) sdf_mean_over_trials_NO = [] sdf_baseline_NO = np.zeros((n_trials)) @@ -56,13 +56,13 @@ sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5) sdf_mean_trial = sdf_mean(sdf_cells) sdf_mean_over_trials.append(sdf_mean_trial) - sdf_baseline[trial] = np.mean(sdf_mean_trial[100:150]) + sdf_baseline[trial] = np.mean(sdf_mean_trial[150:200]) sdf_cr[trial] = np.mean(sdf_mean_trial[250:300]) sdf_cells_NO = sdf(start=start, stop=stop, spk=spk_NO, step=5) sdf_mean_trial_NO = sdf_mean(sdf_cells_NO) sdf_mean_over_trials_NO.append(sdf_mean_trial_NO) - sdf_baseline_NO[trial] = np.mean(sdf_mean_trial_NO[100:150]) + sdf_baseline_NO[trial] = np.mean(sdf_mean_trial_NO[150:200]) sdf_cr_NO[trial] = np.mean(sdf_mean_trial_NO[250:300]) sdf_change_baseline = sdf_baseline[1:] - sdf_baseline[1] @@ -86,10 +86,11 @@ patch.set_facecolor(color) axs[i].axvline(3,linewidth=1, color='black') axs[i].set_xticks([]) - axs[i].set_ylim(-30,0) + axs[i].set_ylim(-25,5) axs[i].set_title(f'CS: 40Hz, BkG noise: {noise_rate}Hz') plt.tight_layout() -plt.show() -fig.savefig(f"sdf_boxplots_048.png") -fig.savefig(f"sdf_boxplots_048.svg") \ No newline at end of file +#plt.show() +fig.savefig(f"sdf_boxplots_048_grid.png") +#fig.savefig(f"sdf_boxplots_048.svg") +# %% diff --git a/compare_w-wo_NO/sdf_boxplots_048_grid.png b/compare_w-wo_NO/sdf_boxplots_048_grid.png new file mode 100644 index 0000000..c8cb663 Binary files /dev/null and b/compare_w-wo_NO/sdf_boxplots_048_grid.png differ diff --git a/demos/demo_single_pc_tree.py b/demos/demo_single_pc_tree.py index 8d68fff..d62c139 100644 --- a/demos/demo_single_pc_tree.py +++ b/demos/demo_single_pc_tree.py @@ -438,17 +438,18 @@ ID_cell = nest.GetStatus(spikedetector_GR, "events")[0]["senders"] active_sources = ID_cell[processed:] processed += len(active_sources) - sim.evaluate_diffusion(active_sources, t) - list_dict = [] - for i in range(len(pfs)): - list_dict.append( - { - "meta_l": float( - sig(x=sim.NO_in_ev_points[t, i], A=1, B=NO_threshold) - ) - } - ) - nest.SetStatus(pfs, list_dict) + if t % 2: + sim.evaluate_diffusion(active_sources, t) + list_dict = [] + for i in range(len(pfs)): + list_dict.append( + { + "meta_l": float( + sig(x=sim.NO_in_ev_points[t, i], A=1, B=NO_threshold) + ) + } + ) + nest.SetStatus(pfs, list_dict) t = time.time() - t0 print("time {}".format(t)) diff --git a/demos/demo_single_source.ipynb b/demos/demo_single_source.ipynb index b1c2586..b5c5571 100644 --- a/demos/demo_single_source.ipynb +++ b/demos/demo_single_source.ipynb @@ -2,7 +2,7 @@ "cells": [ { "cell_type": "code", - "execution_count": 1, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ @@ -14,57 +14,92 @@ "import matplotlib.pyplot as plt\n", "import matplotlib.colors as mcolors\n", "import sys\n", - "sys.path.insert(1, './nods/')\n", - "from core import NODS\n", + "import plotly.graph_objects as go\n", + "sys.path.append(os.path.join(os.getcwd(), '..'))\n", + "from nods.core import NODS\n", "from utils import *\n", "\n", "params_filename = 'model_parameters.json'\n", - "root_path = './nods/'\n", + "root_path = '/home/nomodel/code/NODS/nods/'\n", "with open(os.path.join(root_path,params_filename), \"r\") as read_file:\n", " params = json.load(read_file)\n", "\n", - "t_sim = 1000 # simulation time [ms] \n", + "t_sim = 500 # simulation time [ms] \n", "t0 = 0 #[ms] \n", - "dt = 1 #[ms] \n", - "time = np.arange(t0,t_sim,dt) #[ms] " + "dt = 5 #[ms] \n", + "time = np.arange(t0,t_sim,dt) #[ms] \n" ] }, { - "attachments": {}, - "cell_type": "markdown", + "cell_type": "code", + "execution_count": 17, "metadata": {}, + "outputs": [], "source": [ - "# Core functions explained - Single Source Simulation" + "gc_spikes = get_spike_activity('granule_spikes', '/home/nomodel/code/NODS/results/grid_search/grid_NO/test/')" ] }, { - "attachments": {}, - "cell_type": "markdown", + "cell_type": "code", + "execution_count": 18, "metadata": {}, + "outputs": [], "source": [ - "### Define source activity " + "ind = np.where(gc_spikes[:,0] == 3303)[0]\n", + "spikes_sel = np.array(gc_spikes[ind,1],dtype=int)\n", + "\n", + "spikes = np.zeros(len(time))\n", + "spikes[[int(spikes_sel[i]/5) for i in range(len(spikes_sel))]] = 1" ] }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 19, "metadata": {}, "outputs": [ { "data": { - "image/png": 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", "text/plain": [ - "
" + "array([[ 56],\n", + " [ 67],\n", + " [111],\n", + " [180]])" ] }, + "execution_count": 19, "metadata": {}, - "output_type": "display_data" + "output_type": "execute_result" } ], + "source": [ + "np.argwhere(spikes)" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Core functions explained - Single Source Simulation" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Define source activity " + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], "source": [ "start = 0\n", "stop = 200\n", - "input_rate = 10\n", + "input_rate = 40\n", "spike_train_type = 'regular'\n", "\n", "spikes_poisson = homogeneous_poisson(input_rate/1000, start, stop, dt, len(time))\n", @@ -81,7 +116,24 @@ "else:\n", " spikes=spikes_regular\n", " time_stamps=time_stamps_regular\n", - " \n", + " \n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "len(spikes_poisson)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ "fig1,axes1 = plt.subplots(1,2, figsize=(6,1.5), constrained_layout =True, sharey=True)\n", "axes1[0].plot(time,spikes_regular,'k',linewidth=1)\n", "axes1[0].get_yaxis().set_visible(False)\n", @@ -110,7 +162,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 9, "metadata": {}, "outputs": [], "source": [ @@ -139,7 +191,7 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 10, "metadata": {}, "outputs": [], "source": [ @@ -165,7 +217,7 @@ "\n", "Green_LUT = np.zeros((len(distances),2))\n", "Green_LUT[:, 0] = Green_function(0, r_2, D, I)\n", - "Green_LUT[:, 1] = Green_function(1, r_2, D, I)\n", + "Green_LUT[:, 1] = Green_function(5, r_2, D, I)\n", "\n", "B = params['diffusion']['B']\n", "\n", @@ -186,7 +238,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ @@ -196,13 +248,16 @@ "NO_produced_t1 = 0\n", "NO_diffused = np.zeros((len(distances),len(time)))\n", "u = np.zeros((len(distances)))\n", + "NO_produced = []\n", "\n", - "for i in range(0,len(time)-1,1): \n", - " nNOS, Calm2C, NO_produced_t1 = Production_function(dt,spikes[i],Calm2C,nNOS,tauCa,tauNOS1,tauNOS2,A)\n", + "for i,spike in enumerate(spikes): \n", + " nNOS, Calm2C, NO_produced_t1 = Production_function(dt,spike,Calm2C,nNOS,tauCa,tauNOS1,tauNOS2,A)\n", " u, NO = Diffusion_function(dt,u,Green_LUT,NO_produced_t0,NO_produced_t1, B)\n", " NO_produced_t0 = NO_produced_t1\n", - " NO_diffused[:,i+1] = NO\n", - " " + " NO_produced.append([NO_produced_t1, Calm2C, nNOS])\n", + " NO_diffused[:,i] = NO\n", + "\n", + "NO_produced = np.stack(NO_produced,axis=0)" ] }, { @@ -216,156 +271,7 @@ }, { "cell_type": "code", - "execution_count": 6, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "Text(0.5, 1.0, 'NO space profileat 250 ms')" - ] - }, - "execution_count": 6, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "fig1,axes1 = plt.subplots(1,2, figsize=(15,5), constrained_layout =True, sharey=True)\n", - "ev_dist = 152\n", - "ev_time = 250\n", - "\n", - "axes1[0].plot(time,NO_diffused[ev_dist,:], 'green',linewidth=3, label='at '+str(1000*np.round(distances[ev_dist],decimals=3))+' nm')\n", - "#axes1[0].plot(time,spikes*np.max(NO_diffused),'k', alpha = 0.3,linewidth=1)\n", - "axes1[0].vlines(time[ev_time],0,NO_diffused[ev_dist,ev_time], color='red')\n", - "axes1[0].plot(time[ev_time],NO_diffused[ev_dist,ev_time],'o', color='red')\n", - "axes1[0].grid()\n", - "axes1[0].set_xlabel('time [ms]')\n", - "axes1[0].set_ylabel('concentration [pM]')\n", - "axes1[0].set_title('NO time profile at '+str(np.round(1000*distances[ev_dist]).astype(int))+' nm', fontweight ='bold')\n", - "axes1[1].plot(distances,NO_diffused[:,ev_time], 'green',linewidth=3, label='at '+str(np.round(time[ev_time],decimals=3))+' ms')\n", - "axes1[1].vlines(distances[ev_dist],0,NO_diffused[ev_dist,ev_time], color='red')\n", - "axes1[1].plot(distances[ev_dist],NO_diffused[ev_dist,ev_time],'o', color='red')\n", - "axes1[1].grid()\n", - "axes1[1].set_xlabel('distance from the source [um]')\n", - "axes1[1].set_title('NO space profileat '+str(np.round(time[ev_time],decimals=3))+' ms', fontweight ='bold')" - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "Text(0.5, 1.0, 'NO space profile at 250 ms')" - ] - }, - "execution_count": 7, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "fig2,axes2 = plt.subplots(1,2, figsize=(15,5), constrained_layout =True, sharey=True)\n", - "ev_times = [150,200,250,400,550]\n", - "ev_dists = [148,155,160,170,190]\n", - "ev_dist = 160\n", - "ev_time = 250\n", - "colors = ['#d09c9c','#bf7272','#a72b2b','#761212','#440909']\n", - "\n", - "axes2[1].plot(distances,NO_diffused[:,ev_time], 'green',linewidth=3, label='at '+str(np.round(time[ev_time],decimals=3))+' ms')\n", - "axes2[0].vlines(time[ev_time],0,np.max(NO_diffused[ev_dists,ev_time]), color='green')\n", - "for i,ev_d in enumerate(ev_dists):\n", - " axes2[0].plot(time,NO_diffused[ev_d,:], color=colors[i],linewidth=2, label='at '+str(np.round(distances[ev_d],decimals=3))+' um')\n", - " axes2[0].plot(time[ev_time],NO_diffused[ev_d,ev_time],'o', color=colors[i])\n", - " axes2[1].vlines(distances[ev_d],0,NO_diffused[ev_d,ev_time], color=colors[i])\n", - " axes2[1].plot(distances[ev_d],NO_diffused[ev_d,ev_time],'o', color=colors[i])\n", - "\n", - "axes2[0].grid()\n", - "axes2[0].set_xlabel('time [ms]')\n", - "axes2[0].set_ylabel('concentration [pM]')\n", - "axes2[0].set_title('NO time profile', fontweight ='bold')\n", - "\n", - "axes2[1].grid()\n", - "axes2[1].set_xlabel('distance from the source [um]')\n", - "axes2[1].set_title('NO space profile at '+str(np.round(time[ev_time],decimals=3))+' ms', fontweight ='bold')" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "Text(0.5, 1.0, 'NO space profile')" - ] - }, - "execution_count": 8, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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- "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "fig2,axes2 = plt.subplots(1,2, figsize=(15,5), constrained_layout =True, sharey=True)\n", - "ev_times = [150,200,250,400,550]\n", - "ev_dists = [148,155,160,170,190]\n", - "ev_dist = 160\n", - "ev_time = 250\n", - "colors = ['#d09c9c','#bf7272','#a72b2b','#761212','#440909']\n", - "axes2[0].plot(time,NO_diffused[ev_dist,:], 'green',linewidth=3, label='at '+str(np.round(time[ev_time],decimals=3))+' ms')\n", - "axes2[1].vlines(distances[ev_dist],0,np.max(NO_diffused[ev_dist,ev_times]), color='green')\n", - "for i,ev_t in enumerate(ev_times):\n", - " axes2[1].plot(distances,NO_diffused[:,ev_t], color=colors[i],linewidth=2, label='at '+str(np.round(distances[ev_d],decimals=3))+' um')\n", - " axes2[1].plot(distances[ev_dist],NO_diffused[ev_dist,ev_t],'o', color=colors[i])\n", - " axes2[0].vlines(time[ev_t],0,NO_diffused[ev_dist,ev_t], color=colors[i])\n", - " axes2[0].plot(time[ev_t],NO_diffused[ev_dist,ev_t],'o', color=colors[i])\n", - "axes2[0].grid()\n", - "axes2[0].set_xlabel('time [ms]')\n", - "axes2[0].set_ylabel('concentration [pM]')\n", - "axes2[0].set_title('NO time profile at '+str(np.round(1000*distances[ev_dist]).astype(int))+' nm', fontweight ='bold')\n", - "\n", - "axes2[1].grid()\n", - "axes2[1].set_xlabel('distance from the source [um]')\n", - "axes2[1].set_title('NO space profile', fontweight ='bold')" - ] - }, - { - "cell_type": "code", - "execution_count": 9, + "execution_count": 21, "metadata": {}, "outputs": [ { @@ -376,302927 +282,520 @@ }, "data": [ { - "type": "surface", + "line": { + "color": "red", + "width": 5 + }, + "mode": "lines", + "name": "overall", + "type": "scatter", "x": [ 0, - 1, 2, - 3, 4, - 5, 6, - 7, 8, - 9, 10, - 11, 12, - 13, 14, - 15, 16, - 17, 18, - 19, 20, - 21, 22, - 23, 24, - 25, 26, - 27, 28, - 29, 30, - 31, 32, - 33, 34, - 35, 36, - 37, 38, - 39, 40, - 41, 42, - 43, 44, - 45, 46, - 47, 48, - 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'overall',\n", + " mode = 'lines',\n", + " line = dict(width= 5, color= 'red')))\n", + "\n", + "fig.update_xaxes(title = 'Time [ms]')\n", + "fig.update_yaxes(title = 'NO Concentration [pM]')\n", + "fig.update_layout(title_text = 'Concentration at source')\n", + "\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "np.max(NO_produced[:,0])" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "fig1,axes1 = plt.subplots(1,2, figsize=(15,5), constrained_layout =True, sharey=True)\n", + "ev_dist = 150\n", + "ev_time = 250\n", + "\n", + "axes1[0].plot(time,NO_diffused[ev_dist,:], 'green',linewidth=3, label='at '+str(1000*np.round(distances[ev_dist],decimals=3))+' nm')\n", + "#axes1[0].plot(time,spikes*np.max(NO_diffused),'k', alpha = 0.3,linewidth=1)\n", + "axes1[0].vlines(time[ev_time],0,NO_diffused[ev_dist,ev_time], color='red')\n", + "axes1[0].plot(time[ev_time],NO_diffused[ev_dist,ev_time],'o', color='red')\n", + "axes1[0].grid()\n", + "axes1[0].set_xlabel('time [ms]')\n", + "axes1[0].set_ylabel('concentration [pM]')\n", + "axes1[0].set_title('NO time profile at '+str(np.round(1000*distances[ev_dist]).astype(int))+' nm', fontweight ='bold')\n", + "axes1[1].plot(distances,NO_diffused[:,ev_time], 'green',linewidth=3, label='at '+str(np.round(time[ev_time],decimals=3))+' ms')\n", + "axes1[1].vlines(distances[ev_dist],0,NO_diffused[ev_dist,ev_time], color='red')\n", + "axes1[1].plot(distances[ev_dist],NO_diffused[ev_dist,ev_time],'o', color='red')\n", + "axes1[1].grid()\n", + "axes1[1].set_xlabel('distance from the source [um]')\n", + "axes1[1].set_title('NO space profileat '+str(np.round(time[ev_time],decimals=3))+' ms', fontweight ='bold')" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "fig2,axes2 = plt.subplots(1,2, figsize=(15,5), constrained_layout =True, sharey=True)\n", + "ev_times = [150,200,250,400,550]\n", + "ev_dists = [148,155,160,170,190]\n", + "ev_dist = 160\n", + "ev_time = 250\n", + "colors = ['#d09c9c','#bf7272','#a72b2b','#761212','#440909']\n", + "\n", + "axes2[1].plot(distances,NO_diffused[:,ev_time], 'green',linewidth=3, label='at '+str(np.round(time[ev_time],decimals=3))+' ms')\n", + "axes2[0].vlines(time[ev_time],0,np.max(NO_diffused[ev_dists,ev_time]), color='green')\n", + "for i,ev_d in enumerate(ev_dists):\n", + " axes2[0].plot(time,NO_diffused[ev_d,:], color=colors[i],linewidth=2, label='at '+str(np.round(distances[ev_d],decimals=3))+' um')\n", + " axes2[0].plot(time[ev_time],NO_diffused[ev_d,ev_time],'o', color=colors[i])\n", + " axes2[1].vlines(distances[ev_d],0,NO_diffused[ev_d,ev_time], color=colors[i])\n", + " axes2[1].plot(distances[ev_d],NO_diffused[ev_d,ev_time],'o', color=colors[i])\n", + "\n", + "axes2[0].grid()\n", + "axes2[0].set_xlabel('time [ms]')\n", + "axes2[0].set_ylabel('concentration [pM]')\n", + "axes2[0].set_title('NO time profile', fontweight ='bold')\n", + "\n", + "axes2[1].grid()\n", + "axes2[1].set_xlabel('distance from the source [um]')\n", + "axes2[1].set_title('NO space profile at '+str(np.round(time[ev_time],decimals=3))+' ms', fontweight ='bold')" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "fig2,axes2 = plt.subplots(1,2, figsize=(15,5), constrained_layout =True, sharey=True)\n", + "ev_times = [150,200,250,400,550]\n", + "ev_dists = [148,155,160,170,190]\n", + "ev_dist = 160\n", + "ev_time = 250\n", + "colors = ['#d09c9c','#bf7272','#a72b2b','#761212','#440909']\n", + "axes2[0].plot(time,NO_diffused[ev_dist,:], 'green',linewidth=3, label='at '+str(np.round(time[ev_time],decimals=3))+' ms')\n", + "axes2[1].vlines(distances[ev_dist],0,np.max(NO_diffused[ev_dist,ev_times]), color='green')\n", + "for i,ev_t in enumerate(ev_times):\n", + " axes2[1].plot(distances,NO_diffused[:,ev_t], color=colors[i],linewidth=2, label='at '+str(np.round(distances[ev_d],decimals=3))+' um')\n", + " axes2[1].plot(distances[ev_dist],NO_diffused[ev_dist,ev_t],'o', color=colors[i])\n", + " axes2[0].vlines(time[ev_t],0,NO_diffused[ev_dist,ev_t], color=colors[i])\n", + " axes2[0].plot(time[ev_t],NO_diffused[ev_dist,ev_t],'o', color=colors[i])\n", + "axes2[0].grid()\n", + "axes2[0].set_xlabel('time [ms]')\n", + "axes2[0].set_ylabel('concentration [pM]')\n", + "axes2[0].set_title('NO time profile at '+str(np.round(1000*distances[ev_dist]).astype(int))+' nm', fontweight ='bold')\n", + "\n", + "axes2[1].grid()\n", + "axes2[1].set_xlabel('distance from the source [um]')\n", + "axes2[1].set_title('NO space profile', fontweight ='bold')" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "import plotly.graph_objects as go\n", "import pandas as pd\n", @@ -304157,7 +1777,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 5, "metadata": {}, "outputs": [], "source": [ @@ -304180,7 +1800,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -304235,30 +1855,9 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "Text(0.5, 1.0, 'NO space profileat 250 ms')" - ] - }, - "execution_count": 13, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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- "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ "fig1,axes1 = plt.subplots(1,2, figsize=(15,5), constrained_layout =True, sharey=True)\n", "source_id = 2\n", @@ -304292,30 +1891,9 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "Text(0.5, 1.0, 'NO concentration evaluated in probe #0')" - ] - }, - "execution_count": 14, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ "fig2,axes2 = plt.subplots(1,1, figsize=(15,5), constrained_layout =True, sharey=True)\n", "probe_id = 0\n", @@ -304339,30 +1917,9 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "" - ] - }, - "execution_count": 15, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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", 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" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ "nNOS_coordinates = np.array([[0,0,0]])\n", "\n", diff --git a/grid_search_Aplus_Aminus/grid_search.py b/grid_search_Aplus_Aminus/grid_search.py new file mode 100644 index 0000000..e0e1171 --- /dev/null +++ b/grid_search_Aplus_Aminus/grid_search.py @@ -0,0 +1,17 @@ +import sys +import os +import nest +sys.path.append(os.path.join(os.path.dirname(__file__), '..')) +from simulateEBCC import SimulateEBCC +import numpy as np +import gc + +n_sim = 10 + +noise_rate = 4.0 + +i = 4 +j = 1 + +for k in range(0,n_sim): + os.system(f'python /home/nomodel/code/NODS/grid_search_Aplus_Aminus/simulation_grid.py {noise_rate} {k} {i} {j}') \ No newline at end of file diff --git a/grid_search_Aplus_Aminus/heatmap.ipynb b/grid_search_Aplus_Aminus/heatmap.ipynb new file mode 100644 index 0000000..0fa9296 --- /dev/null +++ b/grid_search_Aplus_Aminus/heatmap.ipynb @@ -0,0 +1,1076 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": { + "metadata": {} + }, + "outputs": [], + "source": [ + "import sys\n", + "import os\n", + "sys.path.append(os.path.join(os.getcwd(), '..'))\n", + "from utils import get_spike_activity, sdf, sdf_mean, sdf_maf\n", + "import json\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import seaborn as sns\n", + "import os\n", + "import scipy.stats as st\n", + "import pandas as pd" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": { + "metadata": {} + }, + "outputs": [], + "source": [ + "result_path = \"/home/nomodel/code/NODS/results/grid_search/\"\n", + "min = 4\n", + "max = 5\n", + "dim = 3\n", + "#folder = f'grid_complete_1/'\n", + "\"\"\"folder = 'grid_NO/'\n", + "result_path = os.path.join(result_path,folder)\"\"\"\n", + "with open(\"/home/nomodel/code/NODS/network_configuration.json\", \"r\") as json_file:\n", + " net_config = json.load(json_file)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "values_min = np.array([7*10**-4, 5*10**-4, 3*10**-4])\n", + "values_plus = np.array([1.1*10**-4, 9*10**-5, 7*10**-5])\n", + "\n", + "values_min = [\"{:.1e}\".format(val) for val in values_min]\n", + "values_plus = [\"{:.1e}\".format(val) for val in values_plus]" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": { + "metadata": {} + }, + "outputs": [], + "source": [ + "CS_burst_dur = net_config[\"devices\"][\"CS\"][\"parameters\"][\"burst_dur\"]\n", + "CS_start_first = float(net_config[\"devices\"][\"CS\"][\"parameters\"][\"start_first\"])\n", + "between_start = net_config[\"devices\"][\"CS\"][\"parameters\"][\"between_start\"]\n", + "n_trials = net_config[\"devices\"][\"CS\"][\"parameters\"][\"n_trials\"]\n", + "US_start_first = float(net_config[\"devices\"][\"US\"][\"parameters\"][\"start_first\"])" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "cell = \"pc_spikes\"\n", + "\n", + "grid_search = np.zeros((dim,dim))\n", + "grid_frequency = np.zeros((dim,dim))\n", + "grid_learning = np.zeros((dim,dim))\n", + "grid_baseline = np.zeros((dim,dim))\n", + "\n", + "for i in range(0,dim+1):\n", + " for j in range(0,dim+1):\n", + " file_path = result_path + f\"min{i}_plus{j}\"\n", + "\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + " sdf_mean_over_trials = []\n", + " sdf_baseline = np.zeros((n_trials))\n", + " sdf_cr = np.zeros((n_trials))\n", + " for trial in range(n_trials):\n", + "\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + "\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + " sdf_baseline[trial] = np.mean(sdf_mean_trial[100:150])\n", + " sdf_cr[trial] = np.mean(sdf_mean_trial[250:300])\n", + "\n", + " sdf_change_baseline = sdf_baseline[1:] - sdf_baseline[1]\n", + " sdf_change_cr = sdf_cr[1:] - sdf_cr[1]\n", + " \n", + " # learning in respect to the baseline\n", + " grid_search[i-1,j-1] = (np.median(sdf_change_baseline[-10:]) - np.median(sdf_change_cr[-10:]))\n", + " # pc frequency\n", + " grid_frequency[i-1,j-1] = sdf_cr[-1]\n", + " # percentage change baseline\n", + " grid_baseline[i-1,j-1] = (np.median(sdf_baseline[1:10])-np.median(sdf_baseline[-10:]))/np.median(sdf_baseline[1:10])*100\n", + " # percentage learning CR\n", + " grid_learning[i-1,j-1] = (np.median(sdf_cr[1:10])-np.median(sdf_cr[-10:]))/np.median(sdf_cr[1:10])*100" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": { + "metadata": {} + }, + "outputs": [], + "source": [ + "cell = \"pc_spikes\"\n", + "\n", + "min = [8,7,5,4,3,1]\n", + "plus = [11,9,8,7,4,1]\n", + "values_min = min\n", + "values_plus = plus\n", + "\n", + "grid_search = np.nan*np.ones((len(min),len(plus)))\n", + "grid_frequency = np.zeros((len(min),len(plus)))\n", + "grid_learning = np.zeros((dim,dim))\n", + "grid_baseline = np.zeros((dim,dim))\n", + "sim_baseline = np.zeros((len(min),len(plus),100))\n", + "sim_cr = np.zeros((len(min),len(plus),100))\n", + "sim_frq = np.zeros((len(min),len(plus),10))\n", + "\n", + "\n", + "\n", + "\n", + "for i,m in enumerate(min):\n", + " for j,p in enumerate(plus):\n", + " folder_path = result_path + f\"min{m}_plus{p}/\"\n", + " if not os.path.exists(folder_path):\n", + " continue\n", + " for k in range (0,10):\n", + " file_path = folder_path+ f\"{k}/\"\n", + "\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + " sdf_mean_over_trials = []\n", + " \n", + " sdf_baseline = np.zeros((n_trials))\n", + " sdf_cr = np.zeros((n_trials))\n", + " for trial in range(n_trials):\n", + "\n", + " #print(f'trial {trial}, sim {k}, min {m}, plus {p}')\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + "\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + " sdf_baseline[trial] = np.mean(sdf_mean_trial[150:200])\n", + " sdf_cr[trial] = np.mean(sdf_mean_trial[250:300])\n", + "\n", + " sdf_change_baseline = sdf_baseline[1:] - sdf_baseline[1]\n", + " sdf_change_cr = sdf_cr[1:] - sdf_cr[1]\n", + " \n", + " sim_baseline[i,j,k*10:(k+1)*10] = sdf_change_baseline[-10:]\n", + " sim_cr[i,j,k*10:(k+1)*10] = sdf_change_cr[-10:]\n", + " sim_frq[i,j,k] = sdf_cr[-1]\n", + "\n", + " # learning in respect to the baseline\n", + " grid_search[i,j] = (np.median(sim_baseline[i,j]) - np.median(sim_cr[i,j]))\n", + " # pc frequency\n", + " grid_frequency[i,j] = np.median(sim_frq[i,j])" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "folder_path = result_path + f\"/0Hz/min{4}_plus{8}/\"\n", + "\n", + "for k in range (0,10):\n", + " file_path = folder_path+ f\"{k}/\"\n", + "\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + " sdf_mean_over_trials = []\n", + " \n", + " sdf_baseline = np.zeros((n_trials))\n", + " sdf_cr = np.zeros((n_trials))\n", + " for trial in range(n_trials):\n", + "\n", + " #print(f'trial {trial}, sim {k}, min {m}, plus {p}')\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + "\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + " sdf_baseline[trial] = np.mean(sdf_mean_trial[150:200])\n", + " sdf_cr[trial] = np.mean(sdf_mean_trial[250:300])\n", + "\n", + " sdf_change_baseline = sdf_baseline[1:] - sdf_baseline[1]\n", + " sdf_change_cr = sdf_cr[1:] - sdf_cr[1]\n", + "\n", + " sim_baseline[i,j,k*10:(k+1)*10] = sdf_change_baseline[-10:]\n", + " sim_cr[i,j,k*10:(k+1)*10] = sdf_change_cr[-10:]\n", + " sim_frq[i,j,k] = sdf_cr[-1]\n", + "\n", + "# learning in respect to the baseline\n", + "grid_search = (np.median(sim_baseline[i,j]) - np.median(sim_cr[i,j]))\n", + "# pc frequency\n", + "grid_frequency = np.median(sim_frq[i,j])" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "cell = \"pc_spikes\"\n", + "folder_path = result_path + f\"/0Hz/min{4}_plus{8}/\"\n", + "\n", + "sdf_mean_trials_simulations = []\n", + "\n", + "for k in range(6,7):\n", + " file_path = os.path.join(folder_path, f\"{k}/\")\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + "\n", + " sdf_mean_over_trials = []\n", + " step = 5\n", + " for trial in range(n_trials):\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=step)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + "\n", + " sdf_mean_trials_simulations.append(sdf_mean_over_trials)\n", + "\n", + "sdf_mean_trials_simulations = np.array(sdf_mean_trials_simulations)\n", + "t_sim = sdf_mean_trials_simulations.shape[2]\n", + "sdf_concatenated = np.zeros(t_sim)\n", + "\n", + "sdf_change_bs = np.zeros(n_trials)\n", + "sdf_change_cr = np.zeros(n_trials)\n", + "\n", + "for trial in range(n_trials):\n", + " concatenated_time = []\n", + " for t in range(t_sim):\n", + " concatenated_time = sdf_mean_trials_simulations[:, trial, t].tolist()\n", + " sdf_concatenated[t] = np.median(concatenated_time)\n", + " sdf_change_bs[trial] = np.median(sdf_concatenated[150:200])\n", + " sdf_change_cr[trial] = np.median(sdf_concatenated[250:300])\n", + "\n", + "sdf_change_bs = sdf_change_bs[1:] - sdf_change_bs[1]\n", + "sdf_change_cr = sdf_change_cr[1:] - sdf_change_cr[1]" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "import pickle\n", + "\n", + "with open ('grid_search.pkl', 'wb') as f:\n", + " pickle.dump(grid_search, f)\n", + "\n", + "with open ('grid_frequency.pkl', 'wb') as f:\n", + " pickle.dump(grid_frequency, f)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "for i in range(0,3):\n", + " for j in range(0,3):\n", + " sdf_mean_trials_simulations = []\n", + " for k in range(0,10):\n", + "\n", + " file_path = result_path + f\"min{i}_plus{j}/min{i}_plus{j}_{k}/\"\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + "\n", + " sdf_mean_over_trials = []\n", + " step = 5\n", + " for trial in range(n_trials):\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " t_sim = len(sdf_mean_trial)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + "\n", + " sdf_mean_trials_simulations.append(sdf_mean_over_trials)\n", + " \n", + " sdf_mean_trials_simulations = np.array(sdf_mean_trials_simulations)\n", + " sdf_concatenated = np.zeros(t_sim)\n", + "\n", + " palette = list(reversed(sns.color_palette(\"viridis\", n_trials).as_hex()))\n", + " sm = plt.cm.ScalarMappable(\n", + " cmap=\"viridis_r\", norm=plt.Normalize(vmin=0, vmax=n_trials)\n", + " )\n", + " \n", + " fig = plt.figure()\n", + " \n", + " for trial in range(n_trials):\n", + " concatenated_time = []\n", + " for t in range(t_sim):\n", + " for sim in range(0,10):\n", + " concatenated_time.append(sdf_mean_trials_simulations[sim,trial,t]) \n", + " sdf_concatenated[t] = np.median(concatenated_time)\n", + " \n", + " plt.plot(sdf_concatenated, palette[trial])\n", + " plt.title(cell)\n", + " plt.xlabel(\"Time [ms]\")\n", + " plt.ylabel(\"SDF [Hz]\")\n", + " plt.axvline(CS_start_first, label=\"CS start\", c=\"grey\")\n", + " plt.axvline(US_start_first - between_start, label=\"US start\", c=\"black\")\n", + " plt.axvline(CS_start_first + CS_burst_dur, label=\"CS & US end \", c=\"red\")\n", + " plt.legend()\n", + " plt.colorbar(sm, label=\"Trial\")\n", + " fig.savefig(os.path.join(result_path,f'aa_sdf_{cell}_min{i}_plus{j}.png'))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "metadata": {} + }, + "outputs": [], + "source": [ + "for i in range(0,4):\n", + " for j in range(0,4):\n", + "\n", + " file_path = result_path + f\"min{i}_plus{j}/\"\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + "\n", + " palette = list(reversed(sns.color_palette(\"viridis\", n_trials).as_hex()))\n", + " sm = plt.cm.ScalarMappable(\n", + " cmap=\"viridis_r\", norm=plt.Normalize(vmin=0, vmax=n_trials)\n", + " )\n", + " sdf_mean_cell = []\n", + " sdf_maf_cell = []\n", + " step = 5\n", + " for trial in range(n_trials):\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + " sdf_cell = sdf(start=start, stop=stop, spk=spk, step=step)\n", + " sdf_mean_cell.append(sdf_mean(sdf_cell))\n", + " sdf_maf_cell.append(sdf_maf(sdf_cell))\n", + "\n", + " fig = plt.figure()\n", + " for trial in range(n_trials):\n", + " plt.plot(sdf_mean_cell[trial], palette[trial])\n", + " plt.title(cell)\n", + " plt.xlabel(\"Time [ms]\")\n", + " plt.ylabel(\"SDF [Hz]\")\n", + " plt.axvline(CS_start_first, label=\"CS start\", c=\"grey\")\n", + " plt.axvline(US_start_first - between_start, label=\"US start\", c=\"black\")\n", + " plt.axvline(CS_start_first + CS_burst_dur, label=\"CS & US end \", c=\"red\")\n", + " plt.legend()\n", + " plt.colorbar(sm, label=\"Trial\")\n", + " fig.savefig(os.path.join(result_path,f'aa_sdf_{cell}_min{i}_plus{j}.png'))" + ] + }, + { + "cell_type": "code", + "execution_count": 35, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/tmp/ipykernel_861373/167086067.py:53: MatplotlibDeprecationWarning: Unable to determine Axes to steal space for Colorbar. Using gca(), but will raise in the future. Either provide the *cax* argument to use as the Axes for the Colorbar, provide the *ax* argument to steal space from it, or add *mappable* to an Axes.\n", + " plt.colorbar(sm, label=\"Trial\")\n" + ] + } + ], + "source": [ + "cell = \"pc_spikes\"\n", + "\n", + "min = [8,7,5,4,3,1]\n", + "plus = [11,9,8,7,4,1]\n", + "\n", + "for i,m in enumerate(min):\n", + " for j,p in enumerate(plus):\n", + " folder_path = result_path + f\"min{m}_plus{p}/\"\n", + " if not os.path.exists(folder_path):\n", + " continue\n", + "\n", + " sdf_mean_trials_simulations = []\n", + "\n", + " for k in range(0, 10):\n", + " file_path = os.path.join(folder_path, f\"{k}/\")\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + "\n", + " sdf_mean_over_trials = []\n", + " step = 5\n", + " for trial in range(n_trials):\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=step)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + "\n", + " sdf_mean_trials_simulations.append(sdf_mean_over_trials)\n", + " \n", + " sdf_mean_trials_simulations = np.array(sdf_mean_trials_simulations)\n", + " t_sim = sdf_mean_trials_simulations.shape[2]\n", + " sdf_concatenated = np.zeros(t_sim)\n", + "\n", + " palette = list(reversed(sns.color_palette(\"viridis\", n_trials).as_hex()))\n", + " sm = plt.cm.ScalarMappable(cmap=\"viridis_r\", norm=plt.Normalize(vmin=0, vmax=n_trials))\n", + "\n", + " fig = plt.figure()\n", + "\n", + " for trial in range(n_trials):\n", + " concatenated_time = []\n", + " for t in range(t_sim):\n", + " concatenated_time = sdf_mean_trials_simulations[:, trial, t].tolist()\n", + " sdf_concatenated[t] = np.median(concatenated_time)\n", + "\n", + " plt.plot(sdf_concatenated, color=palette[trial])\n", + "\n", + " plt.title(cell)\n", + " plt.xlabel(\"Time [ms]\")\n", + " plt.ylabel(\"SDF [Hz]\")\n", + " plt.axvline(CS_start_first, label=\"CS start\", c=\"grey\")\n", + " plt.axvline(US_start_first - between_start, label=\"US start\", c=\"black\")\n", + " plt.axvline(CS_start_first + CS_burst_dur, label=\"CS & US end\", c=\"red\")\n", + " plt.legend()\n", + " plt.colorbar(sm, label=\"Trial\")\n", + " fig.savefig(os.path.join(result_path, f'aa_sdf_{cell}_min{m}_plus{p}.png'))\n", + " plt.close(fig)" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": { + "metadata": {} + }, + "outputs": [ + { + "data": { + "text/plain": [ + "array([[384. , 373. , 3.60543972, 350. ,\n", + " 4.16143171, -0.43931641],\n", + " [ 2.63124473, 1.80248124, -0.83856277, 3.58198024,\n", + " -1.41111155, 240. ],\n", + " [ 4.88975277, 4.51418414, 1.51464308, 2.27072584,\n", + " 2.48872605, 175. ],\n", + " [162. , 2.39515729, 6.37210629, 1.25935593,\n", + " 4.49732517, 2.5534925 ],\n", + " [ 2.02317282, 2.87437294, 1.63418657, 3.50295576,\n", + " 0.73804369, 28. ],\n", + " [ 22. , 18. , 2.38769051, 10. ,\n", + " 2.53813165, 1.9996108 ]])" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "grid_search" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([[ nan, nan, 3.60543972, nan, 4.16143171,\n", + " -0.43931641],\n", + " [ 2.63124473, 1.80248124, -0.83856277, 3.58198024, -1.41111155,\n", + " nan],\n", + " [ 4.88975277, 4.51418414, 1.51464308, 2.27072584, 2.48872605,\n", + " nan],\n", + " [ nan, 2.39515729, 6.37210629, 1.25935593, 4.49732517,\n", + " 2.5534925 ],\n", + " [ 2.02317282, 2.87437294, 1.63418657, 3.50295576, 0.73804369,\n", + " nan],\n", + " [ nan, nan, 2.38769051, nan, 2.53813165,\n", + " 1.9996108 ]])" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "grid_search_new = np.copy(grid_search)\n", + "grid_search_new[grid_search_new > 7] = np.nan\n", + "grid_search_new" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "np.median(grid_search)" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": { + "metadata": {} + }, + "outputs": [ + { + "data": { + "text/plain": [ + "array([[377. , 364. , 131.80470124, 346. ,\n", + " 129.96105785, 200.46210754],\n", + " [137.39118661, 136.75779792, 198.76017126, 136.42896689,\n", + " 198.06113163, 247. ],\n", + " [145.0323428 , 145.6829245 , 190.07935948, 144.72168963,\n", + " 188.51783442, 190. ],\n", + " [175. , 185.54188733, 149.04829412, 185.87930423,\n", + " 148.34960344, 147.74405502],\n", + " [156.12249922, 154.63986932, 179.35409957, 152.9119103 ,\n", + " 180.13603172, 62. ],\n", + " [ 52. , 41. , 163.3690519 , 19. ,\n", + " 161.43044824, 160.66620714]])" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "grid_frequency" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "metadata": {} + }, + "outputs": [], + "source": [ + "grid_learning" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": { + "metadata": {} + }, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/tmp/ipykernel_861373/413724497.py:1: MatplotlibDeprecationWarning: The get_cmap function was deprecated in Matplotlib 3.7 and will be removed two minor releases later. Use ``matplotlib.colormaps[name]`` or ``matplotlib.colormaps.get_cmap(obj)`` instead.\n", + " cmap = plt.cm.get_cmap('coolwarm')\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "cmap = plt.cm.get_cmap('coolwarm')\n", + "sns.heatmap(grid_search_new, cmap = cmap, xticklabels=values_plus, yticklabels=values_min)\n", + "plt.xlabel('A_plus')\n", + "plt.ylabel('A_minus')\n", + "plt.title('CR window learning to baseline')\n", + "plt.savefig(os.path.join(result_path,'heatmap_baseline-CR'))" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/tmp/ipykernel_861373/183677828.py:1: MatplotlibDeprecationWarning: The get_cmap function was deprecated in Matplotlib 3.7 and will be removed two minor releases later. Use ``matplotlib.colormaps[name]`` or ``matplotlib.colormaps.get_cmap(obj)`` instead.\n", + " cmap = plt.cm.get_cmap('coolwarm')\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "cmap = plt.cm.get_cmap('coolwarm')\n", + "sns.heatmap(grid_search[1:5,1:5], cmap = cmap, xticklabels=values_plus[1:5], yticklabels=values_min[1:5])\n", + "plt.xlabel('A_plus')\n", + "plt.ylabel('A_minus')\n", + "plt.title('CR window learning to baseline')\n", + "plt.savefig(os.path.join(result_path,'heatmap_baseline-CR_zoom'))\n" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": { + "metadata": {} + }, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/tmp/ipykernel_861373/1013634547.py:1: MatplotlibDeprecationWarning: The get_cmap function was deprecated in Matplotlib 3.7 and will be removed two minor releases later. Use ``matplotlib.colormaps[name]`` or ``matplotlib.colormaps.get_cmap(obj)`` instead.\n", + " cmap = plt.cm.get_cmap('hot')\n" + ] + }, + { + "data": { + "image/png": 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tnAs3Q8zKylJhYaESEhKcxzRo0EAxMTHKzMyUJGVmZqpJkybOREOSunbtqvz8fO3Zs6fUcXMFUfiEb39xS3hfVpdCpiRpF38eJElN+PNQ7iQnJ2vy5Mku2yZOnKhJkyZd8XXFxcUaM2aM2rRpo8aNG0uSsrOzFRAQoJCQEJdjIyMjnbcoyM7Odkk0Luy/sK+0SDYAADCdewOVl5OUlKTExESXbXa7/aqvGzFihHbv3q2NGzd6JA53kWwAAFBO2O32UiUXvzRy5EitWLFCGRkZLvcnioqK0rlz53Ty5EmX6kZOTo6ioqKcx/z6po0Xzla5cExpMLMBAIDpznvoUXqGYWjkyJFKTU3VunXrdPPNN7vsb968uSpXrqy1a9c6t+3bt0+HDx923jspLi5Ou3btUm5urvOYNWvWKCgoSI0aNSp1LJyNAp/AzEYJZjZKMLNRgpmNslTgoXUCS33kn/70Jy1atEgff/yx6tev79weHBysqlWrSpKGDx+uTz75RCkpKQoKCnLe7fjCXaGLiorUrFkzRUdH6/nnn1d2drYefvhh/eEPf9Czzz5b6lhINuATSDZKkGyUINkoQbJRlso+2bBd5s/5woULNXjwYEklF/UaO3as3n//fTkcDnXt2lWvvvqqS4vk0KFDGj58uNLS0lS9enUNGjRI06dPl79/6ScxSDbgE0g2SpBslCDZKEGyUZZOemidEA+tU7YYEAUAwHSeORulvGJAFAAAmIrKBgAApvPtygbJBgAApvPtZIM2CgAAMBWVDQAATOfblQ2SDQAATFdkdQCWItkAAMB0vl3ZYGYDAACYisoGAACm8+3KBskGAACm8+1kgzYKAAAwFZUNAABM59uVDZINAABM59vJBm0UAABgKiobAACYzrcrGyQbAACYzreTDdooAADAVFQ2AAAwnW9XNkg2AAAwHckGAAAwlW8nG8xsAAAAU1le2fjxxx/15ptvKjMzU9nZ2ZKkqKgo3X333Ro8eLDCw8MtjhAAgOvl25UNm2EYhlVvvnXrVnXt2lXVqlVTQkKCIiMjJUk5OTlau3atfvrpJ3366adq0aLFZddwOBxyOBwu2+x2u+x2u6mxo3z51mazOgSvUNe6/9y9yi7+PEiSmvDnoQz93UPr9PPQOmXL0mTjrrvuUmxsrObPny/br/7jNwxDw4YN0xdffKHMzMzLrjFp0iRNnjzZZdvEiRM1adIkM0JGOUWyUYJkowTJRgmSjbJEsmHZn7aqVatqx44datCgwSX3f/nll7rjjjt05syZy65BZQOlQbJRgmSjBMlGCZKNsvSBh9Z50EPrlC1LZzaioqK0ZcuWyyYbW7ZscbZWLofEAgDg/Xx7ZsPSZOOpp57S0KFDlZWVpc6dO180s/HGG29oxowZVoYIAACuk6XJxogRI1SzZk29+OKLevXVV1VUVCRJqlSpkpo3b66UlBQ98MADVoYIAIAH+HZlw9KZjV8qLCzUjz/+KEmqWbOmKleubHFEqEiY2SjBzEYJZjZKMLNRlt700DqPeWidsmX5dTYuqFy5smrVqmV1GAAAwMO8JtkAAKDi8u02CskGAACmI9kAAACm8u1kgxuxAQAAU1HZAADAdL5d2SDZAADAdL6dbNBGAQAApqKyAQCA6Xy7skGyAQCA6Xw72aCNAgAATEVlAwAA0/l2ZYNkAwAA0/l2skEbBQAAmIrKBgAApvPtygbJBgAApiPZAAAApvLtZIOZDQAAYCoqGwAAmM63KxskGwAAmM63kw3aKAAAwFRUNgAAMJ1vVzZINgAAMF2R1QFYijYKAAAwFZUNAABMRxul4gmwWR2B9/Dtyp1TXeOU1SF4Bxv/bUhSE+OE1SHA5/h2skEbBQAAmKpiVjYAAPAqvl3ZINkAAMB0JBsAAMBUvp1sMLMBAABMRWUDAADT+XZlg2QDAADT+XayQRsFAIAKKiMjQ7169VJ0dLRsNpuWLl3qsr+goEAjR45U7dq1VbVqVTVq1Ejz5893Oebs2bMaMWKEwsLCFBgYqH79+iknJ8etOEg2AAAw3XkPPdxz+vRpxcbGau7cuZfcn5iYqFWrVundd9/V3r17NWbMGI0cOVLLli1zHvPkk09q+fLl+vDDD5Wenq4jR46ob9++bsVhMwzDcDt6b8cVRP+HK4iWKOIKopIkWw2rI/AOXEH0ZyFWB+BD2nhonX9d8yttNptSU1PVp08f57bGjRvrwQcf1IQJE5zbmjdvru7du2vq1KnKy8tTeHi4Fi1apPvuu0+S9OWXX6phw4bKzMzUXXfdVar3prIBAEA54XA4lJ+f7/JwOBzXvN7dd9+tZcuW6YcffpBhGFq/fr3279+vLl26SJKysrJUWFiohIQE52saNGigmJgYZWZmlvp9SDYAADCdZ9ooycnJCg4OdnkkJydfc1Rz5sxRo0aNVLt2bQUEBKhbt26aO3eu2rVrJ0nKzs5WQECAQkJCXF4XGRmp7OzsUr8PZ6MAAGA6z5yNkpSUpMTERJdtdrv9mtebM2eONm3apGXLlqlOnTrKyMjQiBEjFB0d7VLNuF4kGwAAlBN2u/26kotfOnPmjP76178qNTVVPXv2lCQ1bdpUO3fu1IwZM5SQkKCoqCidO3dOJ0+edKlu5OTkKCoqqtTvRRsFAADTWXM2ypUUFhaqsLBQfn6uqUClSpVUXFwsqWRYtHLlylq7dq1z/759+3T48GHFxcWV+r2obAAAYDprLupVUFCgr776yvn84MGD2rlzp0JDQxUTE6P27dtr3Lhxqlq1qurUqaP09HS9/fbbmjVrliQpODhYQ4YMUWJiokJDQxUUFKRRo0YpLi6u1GeiSJz6WvFx6msJTn0twamvJTj19WchVgfgQ+p7aJ19bh2dlpamjh07XrR90KBBSklJUXZ2tpKSkrR69WodP35cderU0dChQ/Xkk0/KZiv5LT179qzGjh2r999/Xw6HQ127dtWrr77qVhuFZKOiI9koQbJRgmSjBMnGz0KsDsCHWJNseAvaKAAAmM63741CsgEAgOl8u8zM2SgAAMBUVDYAADAdbRQAAGAq3042aKMAAABTUdkAAMB0vl3ZINkAAMB0JBsAAMBUvp1sMLMBAABM5dXJxnfffafHHnvsisc4HA7l5+e7PBwV7wLsAIByzfvu+lqWvDrZOH78uN56660rHpOcnKzg4GCXR3JxGQUIAECp+HayYemN2JYtW3bF/d98843Gjh2roqLLX+bV4XDI4XC4bLOHBcvOvdhK+PYVcv+HG7GV4EZsJbgR289CrA7Ah3hqRLJ8JhyWJht+fn6y2Wy6Ugg2m+2KycYlcdfX/yHZKEGyUYJkowTJxs9CrA7Adxge+l2ylc85AUvbKLVq1dI//vEPFRcXX/Kxfft2K8MDAMAzij30KKcsTTaaN2+urKysy+6/WtUDAAB4P0uvszFu3DidPn36svvr1aun9evXl2FEAACYwFMt7UoeWqeMWTqzYRpmNv6HmY0SzGyUYGajBDMbPwuxOgDfccZDv0tVy+dPtlef+goAAMo/LlcOAIDZyvFwpyeQbAAAYDYfb2mTbAAAYDYfr2wwswEAAExFZQMAALPRRgEAAKby8WSDNgoAADAVlQ0AAMzm4wOiJBsAAJiNNgoAAIB5qGwAAGA2H69skGwAAGA2H5/ZoI0CAABMRWUDAACz0UYBAACm8vE2CskGAABm8/HKBjMbAADAVFQ2AAAwm49XNkg2AAAwm4/PbNBGAQAApqKyAQCA2WijAAAAU/l4skEbBQAAmKpiVjZaWh2AFyGd/NkSqwPwDq2tDsBbvGl1AF4ixOoAvMRj5r+Fjw+IVsxkAwAAb0IbBQAAwDxUNgAAMBttFAAAYCofb6OQbAAAYDYfTzaY2QAAAKaisgEAgNmY2QAAAKaijQIAAGAeKhsAAJjNxysbJBsAAJjNx2c2aKMAAABTUdkAAMBstFEAAICpaKMAAACYh8oGAABmo40CAABMRbIBAABMxcwGAACAeahsAABgNh9vo1DZAADAbEUeergpIyNDvXr1UnR0tGw2m5YuXXrRMXv37lXv3r0VHBys6tWrq2XLljp8+LBz/9mzZzVixAiFhYUpMDBQ/fr1U05OjltxkGwAAFBBnT59WrGxsZo7d+4l93/99ddq27atGjRooLS0NH3xxReaMGGCqlSp4jzmySef1PLly/Xhhx8qPT1dR44cUd++fd2KgzYKAABms2hAtHv37urevftl9z/99NPq0aOHnn/+eee2W2+91fnPeXl5WrBggRYtWqROnTpJkhYuXKiGDRtq06ZNuuuuu0oVB5UNAADM5qE2isPhUH5+vsvD4XBcU0jFxcX65z//qdtvv11du3ZVRESEWrdu7dJqycrKUmFhoRISEpzbGjRooJiYGGVmZpb6vUg2AAAoJ5KTkxUcHOzySE5Ovqa1cnNzVVBQoOnTp6tbt25avXq17r33XvXt21fp6emSpOzsbAUEBCgkJMTltZGRkcrOzi71e9FGAQDAbB5qoyQlJSkxMdFlm91uv6a1iotLgrrnnnv05JNPSpKaNWumzz//XPPnz1f79u2vL9hfINkAAMBsHjr11W63X3Ny8Ws1a9aUv7+/GjVq5LK9YcOG2rhxoyQpKipK586d08mTJ12qGzk5OYqKiir1e9FGAQDABwUEBKhly5bat2+fy/b9+/erTp06kqTmzZurcuXKWrt2rXP/vn37dPjwYcXFxZX6vahsAABgNosu6lVQUKCvvvrK+fzgwYPauXOnQkNDFRMTo3HjxunBBx9Uu3bt1LFjR61atUrLly9XWlqaJCk4OFhDhgxRYmKiQkNDFRQUpFGjRikuLq7UZ6JIXpBsnDlzRllZWQoNDb2olHP27FktWbJEjzzyyGVf73A4LprEtRdLdmo2AABvYdGpr9u2bVPHjh2dzy/MewwaNEgpKSm69957NX/+fCUnJ2v06NGqX7++/v73v6tt27bO17z44ovy8/NTv3795HA41LVrV7366qtuxWEzDMPwzEdy3/79+9WlSxcdPnxYNptNbdu21eLFi1WrVi1JJT2h6OhoFRVdPiWcNGmSJk+e7LJtYm1pUoypoZcfJF0lNiywOgLvcNcQqyPwDptmWh2BlwixOgAv8Zj5b/GSzTPrPGHZT/Z1sfSnaPz48WrcuLFyc3O1b98+1ahRQ23atHG5TOrVJCUlKS8vz+WRVNvEoAEAgFssbaN8/vnn+uyzz1SzZk3VrFlTy5cv15/+9CfFx8dr/fr1ql69+lXXuORkLn+bBwB4E24xb50zZ87I3/9/+Y7NZtO8efPUq1cvtW/fXvv377cwOgAAPMSiG7F5C7eTjVWrVjnPv5WkuXPnqlmzZvr973+vEydOuLVWgwYNtG3btou2v/LKK7rnnnvUu3dvd8MDAABexu1kY9y4ccrPz5ck7dq1S2PHjlWPHj108ODBi65qdjX33nuv3n///Uvue+WVVzRgwABZOL8KAIBn+Hhlw+2zUQIDA7V7927VrVtXkyZN0u7du/XRRx9p+/bt6tGjh1vXSjdNGw9N/VYEzK+U4GyUEpyNUoKzUX4WYnUAXqIMzkZJ9tDvUlL5/Au42z9FAQEB+umnnyRJn332mbp06SJJCg0NdVY8AAAALnD7bJS2bdsqMTFRbdq00ZYtW/TBBx9IKrlmRu3anHMKAMBFynELxBPcrmy88sor8vf310cffaR58+bpxhtvlCStXLlS3bp183iAAACUez4+s+F2ZSMmJkYrVqy4aPuLL77okYAAAEDF4naycbWre8bEcJ1wAABc+PhFvdxONurWrSub7fJTtVe6jwkAAD7Jx38a3U42duzY4fK8sLBQO3bs0KxZszRt2jSPBQYAQIVBZcM9sbGxF21r0aKFoqOj9cILL6hv374eCQwAAFQMHrsRW/369bV161ZPLQcAQMVBG8U9v75wl2EYOnr0qCZNmqTbbrvNY4EBAFBhkGy4JyQk5KIBUcMwdNNNN2nx4sUeCwwAAFQMbicb69evd3nu5+en8PBw1atXz+V28QAA4GcMiLqnffv2ZsQBAEDFRRvFfQcOHND69euVm5ur4mLXdO2ZZ57xSGAAAKBicDvZeOONNzR8+HDVrFlTUVFRLvMbNpuNZAMAgF+jsuGeqVOnatq0aRo/frwZ8QAAUPH4+MyG23d9PXHihO6//34zYgEAABWQ28nG/fffr9WrV5sRCwAAFRO3mHdPvXr1NGHCBG3atElNmjRR5cqVXfaPHj3aY8EBAFAh+Hgbxe1k4/XXX1dgYKDS09OVnp7uss9ms5FsAADwa+W4KuEJbicbBw8eNCMOAABQQXHJTwAAzEZl4+oSExP1f//3f6pevboSExOveOysWbM8EhgAABUGMxtXt2PHDhUWFjr/+XJ+fYM2AAAAm2EYhtVBeF4VqwPwIkOtDsA73D/H6gi8w4dPWh2Bd+jzotUReAcfL+07LS+Dn8Hfe+gv44vK5082MxsAAJjNxxM7t5ONs2fPas6cOZe9Edv27ds9FhwAACj/3E42hgwZotWrV+u+++5Tq1atmNMAAOBqGBB1z4oVK/TJJ5+oTZs2ZsQDAEDF4+NtFLfvjXLjjTeqRo0aZsQCAAAqILeTjZkzZ2r8+PE6dOiQGfEAAFDxFHvoUU653UZp0aKFzp49q1tuuUXVqlW76EZsx48f91hwAABUCD7eRnE72RgwYIB++OEHPfvss4qMjGRAFACAqyHZcM/nn3+uzMxMxcbGmhEPAACoYNxONho0aKAzZ86YEQsAABVTOZ638AS3B0SnT5+usWPHKi0tTf/973+Vn5/v8gAAAL9S5KFHOeV2ZaNbt26SpM6dO7tsNwxDNptNRUXl+NsAAAAe53aysX79ejPiAACg4vLxv4e7nWy0b9++VMf96U9/0pQpU1SzZk23gwIAoEJhZsMc7777LjMcAADAvFvMG4Zh1tIAAJQvtFEAAICpaKMAAACYh8oGAABm8/E2ikcrG7t37/bkcgAAVAw+flGv6042Tp06pddff12tWrVyuV/KQw89pKCgoOtdHgCA8s/HbzF/zclGRkaGBg0apFq1amnGjBnq1KmTNm3a5Nw/b948rrEBAADcm9nIzs5WSkqKFixYoPz8fD3wwANyOBxaunSpGjVqZFaMAACUb+W4BeIJpa5s9OrVS/Xr19cXX3yh2bNn68iRI5ozZ46ZsQEAUDH4+MxGqSsbK1eu1OjRozV8+HDddtttZsYEAAAqkFJXNjZu3KhTp06pefPmat26tV555RX9+OOPZsYGAEDFwIBo6dx111164403dPToUf3xj3/U4sWLFR0dreLiYq1Zs0anTp0yM04AAMovH2+juH02SvXq1fXYY49p48aN2rVrl8aOHavp06crIiJCvXv3NiNGAABQjl3XdTbq16+v559/Xt9//73ef//9a1pj7969Wrhwob788ktJ0pdffqnhw4frscce07p1664nPAAAvIOPt1E8crnySpUqqU+fPurTp49br1u1apXuueceBQYG6qefflJqaqoeeeQRxcbGqri4WF26dNHq1avVqVOny67hcDjkcDhcttnthux227V8FAAAPK8ct0A8wdIbsU2ZMkXjxo3Tf//7Xy1cuFC///3v9fjjj2vNmjVau3atxo0bp+nTp19xjeTkZAUHB7s8kpN9/N8qAABexGYYhmHVmwcHBysrK0v16tVTcXGx7Ha7tmzZojvuuENSyb1WEhISlJ2dfdk1Ll3ZCKey4TTU6gC8w/1cE0aS9OGTVkfgHfq8aHUE3oG/l5VYXgY/g3U99Jv0rWU/2dfF8lvM22wl/wL8/PxUpUoVBQcHO/fVqFFDeXl5V3y93W5XUFCQy4NEAwDgVSya2cjIyFCvXr0UHR0tm82mpUuXXvbYYcOGyWazafbs2S7bjx8/roEDByooKEghISEaMmSICgoK3IrD0mSjbt26OnDggPN5ZmamYmJinM8PHz6sWrVqWREaAACeY9Gpr6dPn1ZsbKzmzp17xeNSU1O1adMmRUdHX7Rv4MCB2rNnj9asWaMVK1YoIyNDQ4e6VzX3yIDotRo+fLiKiv737TVu3Nhl/8qVK684HAoAAC6ve/fu6t69+xWP+eGHHzRq1Ch9+umn6tmzp8u+vXv3atWqVdq6datatGghSZozZ4569OihGTNmXDI5uRRLk41hw4Zdcf+zzz5bRpEAAGAiD83HXHpO0S673X5N6xUXF+vhhx/WuHHj9Jvf/Oai/ZmZmQoJCXEmGpKUkJAgPz8/bd68Wffee2+p3sfymQ0AACo8D81sXPoMzORrDuu5556Tv7+/Ro8efcn92dnZioiIcNnm7++v0NDQK5688WuWVjYAAEDpJSUlKTEx0WXbtVY1srKy9NJLL2n79u3OkzXMQmUDAACzeWhA9NJnYF5bsrFhwwbl5uYqJiZG/v7+8vf316FDhzR27FjVrVtXkhQVFaXc3FyX150/f17Hjx9XVFRUqd+LygYAAGbzwkuNP/zww0pISHDZ1rVrVz388MN69NFHJUlxcXE6efKksrKy1Lx5c0nSunXrVFxcrNatW5f6vUg2AACooAoKCvTVV185nx88eFA7d+5UaGioYmJiFBYW5nJ85cqVFRUVpfr160uSGjZsqG7duunxxx/X/PnzVVhYqJEjR6p///6lPhNFItkAAMB8Fl2tddu2berYsaPz+YV5j0GDBiklJaVUa7z33nsaOXKkOnfuLD8/P/Xr108vv/yyW3GQbAAAYDaLko0OHTrInbuSfPvttxdtCw0N1aJFi64rDgZEAQCAqahsAABgNi8cEC1LJBsAAJjNx++wS7IBAIDZfDzZYGYDAACYisoGAABmY2YDAACYyVNdlEoeWqes0UYBAACmorIBAIDJfL2yQbIBAIDJfHxkgzYKAAAwF5UNAABM5uOX2SDZAADAbLRRAAAATERlAwAAk9FGAQAApiLZAAAApvL1mQ2bYRiG1UF43FSb1RF4j5+sDsBLPHun1RF4hye2Wx2Bd3jpbqsj8AqBts+tDsErFJTBz+Axm2d+l8LL6U82lQ0AAExGGwUAAJjK15MNTn0FAACmorIBAIDJfH1AlGQDAACT0UYBAAAwEZUNAABMRhsFAACYijYKAACAiahsAABgMl+vbJBsAABgMmY2AACAqXy9ssHMBgAAMBWVDQAATObrlQ2SDQAATObrMxu0UQAAgKmobAAAYDLaKAAAwFS0UQAAAExEZQMAAJPRRgEAAKby9WSDNgoAADAVlQ0AAEzm6wOiJBsAAJjM19soJBsAAJjM15MNZjYAAICpqGwAAGAyZja8jGEYstlsVocBAIDH0EbxMna7XXv37rU6DAAA4CGWVTYSExMvub2oqEjTp09XWFiYJGnWrFlXXMfhcMjhcLhss5+X7F5XswEA+CraKBaZPXu2YmNjFRIS4rLdMAzt3btX1atXL1U7JTk5WZMnT3bZNrGjNKmTJ6MFAODa+XobxWYYhmHFG0+fPl2vv/66/t//+3/q1Ol/mUHlypX173//W40aNSrVOpesbMwKprJxwU9WB+Alnr3T6gi8wxPbrY7AO7x0t9UReIVA2+dWh+AVCsrgZ/BjD80i3mPNT/Z1s+wn+S9/+Ys6d+6shx56SL169VJycrIqV67s9jp2u112u911I4kGAMCL+Hplw9IB0ZYtWyorK0vHjh1TixYttHv3bs5EAQBUOMUeepRXltcAAgMD9dZbb2nx4sVKSEhQUZGv538AAFQslicbF/Tv319t27ZVVlaW6tSpY3U4AAB4jK//Ndprkg1Jql27tmrXrm11GAAAeBTJBgAAMFV5nrfwBK+7gigAAKhYqGwAAGAy2igAAMBUtFEAAABMRGUDAACT0UYBAACm8vVkgzYKAAAwFckGAAAms+reKBkZGerVq5eio6Nls9m0dOlS577CwkKNHz9eTZo0UfXq1RUdHa1HHnlER44ccVnj+PHjGjhwoIKCghQSEqIhQ4aooKDArThINgAAMFmRhx7uOn36tGJjYzV37tyL9v3000/avn27JkyYoO3bt+sf//iH9u3bp969e7scN3DgQO3Zs0dr1qzRihUrlJGRoaFDh7oVBzMbAABUUN27d1f37t0vuS84OFhr1qxx2fbKK6+oVatWOnz4sGJiYrR3716tWrVKW7duVYsWLSRJc+bMUY8ePTRjxgxFR0eXKg4qGwAAmMxTlQ2Hw6H8/HyXh8Ph8FiceXl5stlsCgkJkSRlZmYqJCTEmWhIUkJCgvz8/LR58+ZSr0uyAQCAyTw1s5GcnKzg4GCXR3JyskdiPHv2rMaPH68BAwYoKChIkpSdna2IiAiX4/z9/RUaGqrs7OxSr00bBQAAk3nq1NekpCQlJia6bLPb7de9bmFhoR544AEZhqF58+Zd93q/RrIBAEA5YbfbPZJc/NKFROPQoUNat26ds6ohSVFRUcrNzXU5/vz58zp+/LiioqJK/R60UQAAMJlVp75ezYVE48CBA/rss88UFhbmsj8uLk4nT55UVlaWc9u6detUXFys1q1bl/p9qGwAAGAyq64gWlBQoK+++sr5/ODBg9q5c6dCQ0NVq1Yt3Xfffdq+fbtWrFihoqIi5xxGaGioAgIC1LBhQ3Xr1k2PP/645s+fr8LCQo0cOVL9+/cv9ZkoEskGAAAV1rZt29SxY0fn8wvzHoMGDdKkSZO0bNkySVKzZs1cXrd+/Xp16NBBkvTee+9p5MiR6ty5s/z8/NSvXz+9/PLLbsVBsgEAgMmsqmx06NBBhmFcdv+V9l0QGhqqRYsWXVccJBsAAJjMjHmL8oQBUQAAYCoqGwAAmMzXbzFPsgEAgMl8PdmgjQIAAExVISsbgROsjgDepqDtdqtD8AqB7p2tVmEV3P251SF4hYK3rY7Ad/j6gGiFTDYAAPAmvt5GIdkAAMBkvl7ZYGYDAACYisoGAAAmo40CAABM5evJBm0UAABgKiobAACYzNcHREk2AAAwGW0UAAAAE1HZAADAZL5e2SDZAADAZMxsAAAAU/l6ZYOZDQAAYCoqGwAAmIw2CgAAMBVtFAAAABNR2QAAwGS+Xtkg2QAAwGS+PrNBGwUAAJiKygYAACajjQIAAEzl68kGbRQAAGAqKhsAAJjM1wdESTYAADCZr7dRSDYAADCZr1c2mNkAAACmorIBAIDJaKMAAABT+XqyQRsFAACYyqsqG6dPn9aSJUv01VdfqVatWhowYIDCwsKu+BqHwyGHw+GyzZBkMzFOAADcwYCohRo1aqTjx49Lkr777js1btxYTz75pNasWaOJEyeqUaNGOnjw4BXXSE5OVnBwsMujsCyCBwCglIo89CivLE02vvzyS50/f16SlJSUpOjoaB06dEhbtmzRoUOH1LRpUz399NNXXCMpKUl5eXkuj8plETwAACgVr2mjZGZmav78+QoODpYkBQYGavLkyerfv/8VX2e322W321220UIBAHiT8lyV8ATLkw2brSQ1OHv2rGrVquWy78Ybb9SxY8esCAsAAI/x9ZkNy5ONzp07y9/fX/n5+dq3b58aN27s3Hfo0KGrDogCAADvZmmyMXHiRJfngYGBLs+XL1+u+Pj4sgwJAACP8/U2is0wDMPqIDwt0MbUBlwV/NPqCLxDYE+rI/AOBYutjsBLnLM6AC/xsPk/g6089Lu0pZz+ZFveRgEAoKLz9coGVxAFAACmorIBAIDJfL2yQbIBAIDJfP3UV9ooAADAVFQ2AAAwGW0UAABgKl9PNmijAAAAU1HZAADAZL4+IEqyAQCAyWijAAAAmIjKBgAAJqONAgAATOXrbRSSDQAATObryQYzGwAAwFRUNgAAMBkzGwAAwFS0UQAAAExEZQMAAJNR2QAAAKYq9tDDXRkZGerVq5eio6Nls9m0dOlSl/2GYeiZZ55RrVq1VLVqVSUkJOjAgQMuxxw/flwDBw5UUFCQQkJCNGTIEBUUFLgVB8kGAAAV1OnTpxUbG6u5c+decv/zzz+vl19+WfPnz9fmzZtVvXp1de3aVWfPnnUeM3DgQO3Zs0dr1qzRihUrlJGRoaFDh7oVh80wDOO6PokXCrTZrA4BXqbgn1ZH4B0Ce1odgXcoWGx1BF7inNUBeImHzf8ZDPLQ71L+dfxk22w2paamqk+fPpJKqhrR0dEaO3asnnrqKUlSXl6eIiMjlZKSov79+2vv3r1q1KiRtm7dqhYtWkiSVq1apR49euj7779XdHR0qd6bygYAACazqo1yJQcPHlR2drYSEhKc24KDg9W6dWtlZmZKkjIzMxUSEuJMNCQpISFBfn5+2rx5c6nfiwFRAADKCYfDIYfD4bLNbrfLbre7vVZ2drYkKTIy0mV7ZGSkc192drYiIiJc9vv7+ys0NNR5TGlUyGSjwOLOkMPhUHJyspKSkq7pD0BFwndRwlu+hwKLm6be8j1Yje+hhC99D576XZo0aZImT57ssm3ixImaNGmSR9Y3C20UEzgcDk2ePPmi7NMX8V2U4HsowfdQgu+hBN+D+5KSkpSXl+fySEpKuqa1oqKiJEk5OTku23Nycpz7oqKilJub67L//PnzOn78uPOY0iDZAACgnLDb7QoKCnJ5XGtV6Oabb1ZUVJTWrl3r3Jafn6/NmzcrLi5OkhQXF6eTJ08qKyvLecy6detUXFys1q1bl/q9KmQbBQAASAUFBfrqq6+czw8ePKidO3cqNDRUMTExGjNmjKZOnarbbrtNN998syZMmKDo6GjnGSsNGzZUt27d9Pjjj2v+/PkqLCzUyJEj1b9//1KfiSKRbAAAUGFt27ZNHTt2dD5PTEyUJA0aNEgpKSn685//rNOnT2vo0KE6efKk2rZtq1WrVqlKlSrO17z33nsaOXKkOnfuLD8/P/Xr108vv/yyW3GQbJjAbrdr4sSJFX7gqTT4LkrwPZTgeyjB91CC78F8HTp00JUup2Wz2TRlyhRNmTLlsseEhoZq0aJF1xVHhbyoFwAA8B4MiAIAAFORbAAAAFORbAAAAFORbAAAAFORbJhg7ty5qlu3rqpUqaLWrVtry5YtVodU5jIyMtSrVy9FR0fLZrNp6dKlVodU5pKTk9WyZUvVqFFDERER6tOnj/bt22d1WJaYN2+emjZt6rwIUVxcnFauXGl1WJaaPn26bDabxowZY3UoZW7SpEmy2WwujwYNGlgdFkxEsuFhH3zwgRITEzVx4kRt375dsbGx6tq160WXe63oTp8+rdjYWM2dO9fqUCyTnp6uESNGaNOmTVqzZo0KCwvVpUsXnT592urQylzt2rU1ffp0ZWVladu2berUqZPuuece7dmzx+rQLLF161a99tpratq0qdWhWOY3v/mNjh496nxs3LjR6pBgIk599bDWrVurZcuWeuWVVyRJxcXFuummmzRq1Cj95S9/sTg6a9hsNqWmpjqvSOerjh07poiICKWnp6tdu3ZWh2O50NBQvfDCCxoyZIjVoZSpgoIC3XnnnXr11Vc1depUNWvWTLNnz7Y6rDI1adIkLV26VDt37rQ6FJQRKhsedO7cOWVlZSkhIcG5zc/PTwkJCcrMzLQwMniDvLw8SSU/sr6sqKhIixcv1unTp533X/AlI0aMUM+ePV3+P+GLDhw4oOjoaN1yyy0aOHCgDh8+bHVIMBFXEPWgH3/8UUVFRYqMjHTZHhkZqS+//NKiqOANiouLNWbMGLVp00aNGze2OhxL7Nq1S3FxcTp79qwCAwOVmpqqRo0aWR1WmVq8eLG2b9+urVu3Wh2KpVq3bq2UlBTVr19fR48e1eTJkxUfH6/du3erRo0aVocHE5BsAGVgxIgR2r17t0/3pevXr6+dO3cqLy9PH330kQYNGqT09HSfSTi+++47PfHEE1qzZo3LfSd8Uffu3Z3/3LRpU7Vu3Vp16tTRkiVLfK6t5itINjyoZs2aqlSpknJycly25+TkKCoqyqKoYLWRI0dqxYoVysjIUO3ata0OxzIBAQGqV6+eJKl58+baunWrXnrpJb322msWR1Y2srKylJubqzvvvNO5raioSBkZGXrllVfkcDhUqVIlCyO0TkhIiG6//XaXu5OiYmFmw4MCAgLUvHlzrV271rmtuLhYa9eu9cnetK8zDEMjR45Uamqq1q1bp5tvvtnqkLxKcXGxHA6H1WGUmc6dO2vXrl3auXOn89GiRQsNHDhQO3fu9NlEQyoZmv36669Vq1Ytq0OBSahseFhiYqIGDRqkFi1aqFWrVpo9e7ZOnz6tRx991OrQylRBQYHL31IOHjyonTt3KjQ0VDExMRZGVnZGjBihRYsW6eOPP1aNGjWUnZ0tSQoODlbVqlUtjq5sJSUlqXv37oqJidGpU6e0aNEipaWl6dNPP7U6tDJTo0aNi+Z1qlevrrCwMJ+b43nqqafUq1cv1alTR0eOHNHEiRNVqVIlDRgwwOrQYBKSDQ978MEHdezYMT3zzDPKzs5Ws2bNtGrVqouGRiu6bdu2qWPHjs7niYmJkqRBgwYpJSXFoqjK1rx58ySV3OL5lxYuXKjBgweXfUAWys3N1SOPPKKjR48qODhYTZs21aeffqrf/va3VocGC3z//fcaMGCA/vvf/yo8PFxt27bVpk2bFB4ebnVoMAnX2QAAAKZiZgMAAJiKZAMAAJiKZAMAAJiKZAMAAJiKZAMAAJiKZAMAAJiKZAMAAJiKZAPwQSkpKQoJCbE6DAA+gmQD8GKZmZmqVKmSevbsaXUoAHDNSDYAL7ZgwQKNGjVKGRkZOnLkiNXhAMA1IdkAvFRBQYE++OADDR8+XD179iz1PWXS0tJks9n0z3/+U02bNlWVKlV01113affu3Zd9zeDBg9WnTx+XbWPGjHG5r8tHH32kJk2aqGrVqgoLC1NCQoJOnz59DZ8MgK8h2QC81JIlS9SgQQPVr19fDz30kN588025cyujcePGaebMmdq6davCw8PVq1cvFRYWXlMsR48e1YABA/TYY49p7969SktLU9++fd2KB4Dv4q6vgJdasGCBHnroIUlSt27dlJeXp/T09IvuIns5EydOdN5V9a233lLt2rWVmpqqBx54wO1Yjh49qvPnz6tv376qU6eOJKlJkyZurwPAN1HZALzQvn37tGXLFg0YMECS5O/vrwcffFALFiwo9RpxcXHOfw4NDVX9+vW1d+/ea4onNjZWnTt3VpMmTXT//ffrjTfe0IkTJ65pLQC+h2QD8EILFizQ+fPnFR0dLX9/f/n7+2vevHn6+9//rry8PI+/n5+f30UtkV+2XCpVqqQ1a9Zo5cqVatSokebMmaP69evr4MGDHo8FQMVDsgF4mfPnz+vtt9/WzJkztXPnTufj3//+t6Kjo/X++++Xap1NmzY5//nEiRPav3+/GjZseMljw8PDdfToUZdtO3fudHlus9nUpk0bTZ48WTt27FBAQIBSU1Pd+3AAfBIzG4CXWbFihU6cOKEhQ4YoODjYZV+/fv20YMECDRs27KrrTJkyRWFhYYqMjNTTTz+tmjVrXnTGyQWdOnXSCy+8oLfffltxcXF69913tXv3bt1xxx2SpM2bN2vt2rXq0qWLIiIitHnzZh07duyyyQsA/BKVDcDLLFiwQAkJCRclGlJJsrFt2zZ98cUXV11n+vTpeuKJJ9S8eXNlZ2dr+fLlCggIuOSxXbt21YQJE/TnP/9ZLVu21KlTp/TII4849wcFBSkjI0M9evTQ7bffrr/97W+aOXOmunfvfu0fFIDPsBmcuwZUKGlpaerYsaNOnDjBJckBeAUqGwAAwFQkG0A5M2zYMAUGBl7yUZpZDgAoa7RRgHImNzdX+fn5l9wXFBSkiIiIMo4IAK6MZAMAAJiKNgoAADAVyQYAADAVyQYAADAVyQYAADAVyQYAADAVyQYAADAVyQYAADAVyQYAADDV/wcSydUluW1FqQAAAABJRU5ErkJggg==", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "cmap = plt.cm.get_cmap('hot')\n", + "sns.heatmap(grid_frequency, cmap = cmap, vmin = 100, vmax = 200)\n", + "plt.xlabel('A_plus')\n", + "plt.ylabel('A_minus')\n", + "plt.title('PC sdf in CR window')\n", + "plt.savefig(os.path.join(result_path,'heatmap_frequency_PC'))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "metadata": {} + }, + "outputs": [], + "source": [ + "cmap = plt.cm.get_cmap('coolwarm')\n", + "sns.heatmap(grid_learning, cmap = cmap, vmin = 0, vmax = 3, xticklabels=values_plus, yticklabels=values_min)\n", + "plt.xlabel('A_plus')\n", + "plt.ylabel('A_minus')\n", + "plt.title('%LTD in CR window')\n", + "plt.savefig(os.path.join(result_path,'heatmap_CR'))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "metadata": {} + }, + "outputs": [], + "source": [ + "cmap = plt.cm.get_cmap('coolwarm')\n", + "sns.heatmap(grid_baseline, cmap = cmap, vmin = -3, vmax = 0, xticklabels=values_plus, yticklabels=values_min)\n", + "plt.xlabel('A_plus')\n", + "plt.ylabel('A_minus')\n", + "plt.title('%LTD in baseline')\n", + "plt.savefig(os.path.join(result_path,'heatmap_baseline'))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "cmap = plt.cm.get_cmap('coolwarm')\n", + "sns.heatmap(grid_learning-grid_baseline, cmap = cmap, vmin = 0, vmax = 4, xticklabels=values_plus, yticklabels=values_min)\n", + "plt.xlabel('A_plus')\n", + "plt.ylabel('A_minus')\n", + "plt.title('%LTD difference')\n", + "plt.savefig(os.path.join(result_path,'heatmap_difference'))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "np.logspace(-3,-6, 6)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "cell = \"pc_spikes\"\n", + "\n", + "grid_search = np.zeros((dim,dim))\n", + "grid_frequency = np.zeros((dim,dim))\n", + "grid_learning = np.zeros((dim,dim))\n", + "grid_baseline = np.zeros((dim,dim))\n", + "\n", + "for i in range(0,dim+1):\n", + " for j in range(0,dim+1):\n", + " for k in range (0,10):\n", + " file_path = result_path + f\"min{i}_plus{j}/min{i}_plus{j}_{k}\"\n", + "\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + " sdf_mean_over_trials = []\n", + " sdf_baseline = np.zeros((n_trials))\n", + " sdf_cr = np.zeros((n_trials))\n", + " for trial in range(n_trials):\n", + "\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + "\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + " sdf_baseline[trial] = np.mean(sdf_mean_trial[100:150])\n", + " sdf_cr[trial] = np.mean(sdf_mean_trial[250:300])\n", + "\n", + " sdf_change_baseline = sdf_baseline[1:] - sdf_baseline[1]\n", + " sdf_change_cr = sdf_cr[1:] - sdf_cr[1]\n", + " \n", + " # learning in respect to the baseline\n", + " grid_search[i-1,j-1] = (np.median(sdf_change_baseline[-10:]) - np.median(sdf_change_cr[-10:]))\n", + " # pc frequency\n", + " grid_frequency[i-1,j-1] = sdf_cr[-1]\n", + " # percentage change baseline\n", + " grid_baseline[i-1,j-1] = (np.median(sdf_baseline[1:10])-np.median(sdf_baseline[-10:]))/np.median(sdf_baseline[1:10])*100\n", + " # percentage learning CR\n", + " grid_learning[i-1,j-1] = (np.median(sdf_cr[1:10])-np.median(sdf_cr[-10:]))/np.median(sdf_cr[1:10])*100" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "\n", + "\n", + "file_path = result_path + f\"min{1}_plus{1}/min{1}_plus{1}_{0}/\"\n", + "spk = get_spike_activity(cell_name=cell, path=file_path)\n", + "\n", + "sdf_mean_over_trials = []\n", + "step = 5\n", + "for trial in range(n_trials):\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " t_sim = len(sdf_mean_trial)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + " sdf_mean_cell.append(sdf_mean(sdf_cells))\n", + "\n", + "\"\"\"sdf_mean_trials_simulations.append(sdf_mean_over_trials)\n", + "\n", + "sdf_mean_trials_simulations = np.array(sdf_mean_trials_simulations)\n", + "sdf_concatenated = np.zeros(t_sim)\"\"\"\n", + "\n", + "palette = list(reversed(sns.color_palette(\"viridis\", n_trials).as_hex()))\n", + "sm = plt.cm.ScalarMappable(\n", + "cmap=\"viridis_r\", norm=plt.Normalize(vmin=0, vmax=n_trials)\n", + ")\n", + "\n", + "fig = plt.figure()\n", + "for trial in range(n_trials):\n", + " plt.plot(sdf_mean_cell[trial], palette[trial])\n", + "plt.title(cell)\n", + "plt.xlabel(\"Time [ms]\")\n", + "plt.ylabel(\"SDF [Hz]\")\n", + "plt.axvline(CS_start_first, label=\"CS start\", c=\"grey\")\n", + "plt.axvline(US_start_first - between_start, label=\"US start\", c=\"black\")\n", + "plt.axvline(CS_start_first + CS_burst_dur, label=\"CS & US end \", c=\"red\")\n", + "plt.legend()\n", + "plt.colorbar(sm, label=\"Trial\")\n", + "fig.savefig(os.path.join(result_path,f'aa_sdf_{cell}_min{i}_plus{j}.png'))" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "cell = \"pc_spikes\"\n", + "file_path = result_path + f\"min4_plus8/2/\"\n", + "\n", + "spk = get_spike_activity(cell_name=cell, path=file_path)\n", + "sdf_mean_over_trials = []\n", + "\n", + "sdf_baseline = np.zeros((n_trials))\n", + "sdf_cr = np.zeros((n_trials))\n", + "for trial in range(n_trials):\n", + "\n", + " #print(f'trial {trial}, sim {k}, min {m}, plus {p}')\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + "\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + " sdf_baseline[trial] = np.mean(sdf_mean_trial[150:200])\n", + " sdf_cr[trial] = np.mean(sdf_mean_trial[250:300])\n", + "\n", + "sdf_change_baseline = sdf_baseline[1:] - sdf_baseline[1]\n", + "sdf_change_cr = sdf_cr[1:] - sdf_cr[1]\n", + "\n", + "median_bs_CR = np.median(sdf_change_baseline[-5:])-np.median(sdf_change_cr[-5:])\n", + "frq = sdf_cr[-1]" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "8.140286187877763" + ] + }, + "execution_count": 7, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "median_bs_CR" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "result_path = '/home/nomodel/code/NODS/results/grid_search/4Hz'\n", + "\n", + "cell = \"pc_spikes\"\n", + "\n", + "sim_baseline = np.zeros(100)\n", + "sim_cr = np.zeros(100)\n", + "sim_frq = np.zeros(10)\n", + "sim_median_bs = np.zeros(10)\n", + "sim_median_cr = np.zeros(10)\n", + "\n", + "for k in range(0,10):\n", + " file_path = result_path + f\"/min4_plus8/{k}/\"\n", + "\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + " sdf_mean_over_trials = []\n", + "\n", + " sdf_baseline = np.zeros((n_trials))\n", + " sdf_cr = np.zeros((n_trials))\n", + " for trial in range(n_trials):\n", + " \n", + " #print(f'trial {trial}, sim {k}, min {m}, plus {p}')\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + "\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=5)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + " sdf_baseline[trial] = np.mean(sdf_mean_trial[150:200])\n", + " sdf_cr[trial] = np.mean(sdf_mean_trial[250:300])\n", + "\n", + " sdf_change_baseline = sdf_baseline[1:] - sdf_baseline[1]\n", + " sdf_change_cr = sdf_cr[1:] - sdf_cr[1]\n", + "\n", + " sim_baseline[k*10:(k+1)*10] = sdf_change_baseline[-10:]\n", + " sim_cr[k*10:(k+1)*10] = sdf_change_cr[-10:]\n", + " sim_frq[k] = sdf_cr[-1]\n", + " sim_median_bs[k] = np.median(sdf_change_baseline[-10:])\n", + " sim_median_cr[k] = np.median(sdf_change_cr[-10:])\n", + "\n", + "median_bs_CR = np.median(sim_baseline)-np.median(sim_cr)\n", + "median_frq = np.median(sim_frq)" + ] + }, + { + "cell_type": "code", + "execution_count": 88, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "6.25142602699114" + ] + }, + "execution_count": 88, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "np.median(sim_baseline - sim_cr)" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "5.061946817318784" + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "median_bs_CR" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "150.8773224115708" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "median_frq" + ] + }, + { + "cell_type": "code", + "execution_count": 91, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([-13.5640084 , -10.69149911, -12.19325805, -9.34956374,\n", + " -8.53953392, -7.24437396, -13.61985097, -9.48170486,\n", + " -8.4739113 , -7.48177882])" + ] + }, + "execution_count": 91, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "sim_median_bs" + ] + }, + { + "cell_type": "code", + "execution_count": 92, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([-18.65790397, -17.58021475, -14.67080498, -15.45878762,\n", + " -17.20650082, -14.70803377, -15.82223413, -17.84165053,\n", + " -15.84111792, -9.14394079])" + ] + }, + "execution_count": 92, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "sim_median_cr" + ] + }, + { + "cell_type": "code", + "execution_count": 93, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([5.09389558, 6.88871564, 2.47754693, 6.10922387, 8.6669669 ,\n", + " 7.46365982, 2.20238316, 8.35994567, 7.36720662, 1.66216197])" + ] + }, + "execution_count": 93, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "sim_median_bs - sim_median_cr" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## A_minus = -0.0005\n", + "## A_plus = 0.0000225" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "NO_env", + "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": "3.8.6" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/grid_search_Aplus_Aminus/run_simulation.py b/grid_search_Aplus_Aminus/run_simulation.py new file mode 100644 index 0000000..294e602 --- /dev/null +++ b/grid_search_Aplus_Aminus/run_simulation.py @@ -0,0 +1,89 @@ +import sys +import os +import nest +sys.path.append(os.path.join(os.path.dirname(__file__), '..')) +from simulateEBCC import SimulateEBCC +import numpy as np +import gc + + +data_path = "./data/" +condition = "without NO" +folder_grid = f"grid_search/grid_NO" +A_minus = -0.0004 +A_plus = 0.00008 +noise_rate = 0.0 +source_folder = "./" +destination_folder = "./results" +file_prefixes = [ + "glom_spikes", + "pc_spikes", + "io_spikes", + "golgi_spikes", + "basket_spikes", + "stellate_spikes", + "granule_spikes", + "pf-PC", + "aa_", +] +destination_folder = os.path.join(destination_folder, folder_grid) +os.makedirs(destination_folder, exist_ok=True) +nest.Install("cerebmodule") + +simulation_description = f"EBCC with A_minus, A_plus= {A_minus},{A_plus}, {condition}" +print(simulation_description) + +#vt_modality = "1_vt_PC" +vt_modality = "1_vt_pf-PC" +simulation = SimulateEBCC(data_path=data_path) +simulation.set_network_configuration() +simulation.set_nest_kernel() +simulation.create_network() +simulation.create_vt(vt_modality=vt_modality) +simulation.connect_network_plastic_syn(vt_modality=vt_modality,A_minus=A_minus, A_plus=A_plus) +simulation.stimulus_geometry(plot=False) +simulation.define_CS_stimuli() +simulation.define_US_stimuli() +simulation.define_bg_noise(rate=noise_rate) +simulation.define_recorders() +#simulation.simulate_network() +nods_sim = simulation.initialize_nods() +simulation.simulate_network_with_NO(nods_sim) + +simulation.plot_cell_activity_over_trials(cell="pc_spikes", step=5) + +from datetime import datetime +# Generate datetime string for the README +current_datetime = datetime.now().strftime("%Y-%m-%d") +# Define the README content +readme_content = f"""# Simulation Parameters + + Date: {current_datetime} + + ## Parameters + - n_trials: {simulation.net_config["devices"]["CS"]["parameters"]["n_trials"]} + - CS_rate: {simulation.net_config["devices"]["CS"]["parameters"]["rate"]} + - US_rate: {simulation.net_config["devices"]["US"]["parameters"]["rate"]} + - noise_rate:{noise_rate} + - A_minus: {A_minus} + - A_plus: {A_plus} + - Wmin: {simulation.net_config["connection_models"]["parallel_fiber_to_purkinje"]["parameters"]["Wmin"]} + - Wmax: {simulation.net_config["connection_models"]["parallel_fiber_to_purkinje"]["parameters"]["Wmax"]} + - CS_radius: {simulation.net_config["devices"]["CS"]["radius"]} + + ## Description + {simulation_description} + {vt_modality} + """ +# Write the README content to a file +with open("./aa_sim_description.md", "w") as readme_file: + readme_file.write(readme_content) +readme_file.close() + +folder_sim = f'test' +move_folder = os.path.join(os.path.join(destination_folder, folder_sim)) +#os.makedirs(os.path.join(destination_folder, folder_sim), exist_ok=True) +from move_files import move_files_to_folder +move_files_to_folder(source_folder, move_folder, file_prefixes) + +nest.ResetKernel() \ No newline at end of file diff --git a/grid_search_Aplus_Aminus/sdf_boxplots_048.py b/grid_search_Aplus_Aminus/sdf_boxplots_048.py new file mode 100644 index 0000000..b332a55 --- /dev/null +++ b/grid_search_Aplus_Aminus/sdf_boxplots_048.py @@ -0,0 +1,119 @@ +# %% +import sys +import os +sys.path.append(os.path.join(os.getcwd(), '..')) +from utils import get_spike_activity, sdf, sdf_mean +import json +import numpy as np +import matplotlib.pyplot as plt +import seaborn as sns +import os +import scipy.stats as st + +noise_rates = [0] +rooth_path = "/home/nomodel/code/NODS/results/grid_search/" +with open("/home/nomodel/code/NODS/network_configuration.json", "r") as json_file: + net_config = json.load(json_file) + +CS_burst_dur = net_config["devices"]["CS"]["parameters"]["burst_dur"] +CS_start_first = float(net_config["devices"]["CS"]["parameters"]["start_first"]) +between_start = net_config["devices"]["CS"]["parameters"]["between_start"] +n_trials = net_config["devices"]["CS"]["parameters"]["n_trials"] +US_start_first = float(net_config["devices"]["US"]["parameters"]["start_first"]) + +cell_color = net_config["cell_types"]["purkinje_cell"]["color"][0] +CS_color = net_config["colors"]["CS"] +US_color = net_config["colors"]["US"] +with_NO_color = net_config["devices"]["nNOS"]["color"][0] +without_NO_color = "#000000" + +cell = "pc_spikes" + +fig, axs = plt.subplots(1,2,figsize=(8,4)) +colors = [without_NO_color, with_NO_color, without_NO_color, with_NO_color] +medianprops = dict(linewidth=1.5, color='white') +positions = [1,2,4,5] + +for i, noise_rate in enumerate(noise_rates): + sdf_mean_trials_simulations = [] + sdf_mean_trials_simulations_NO = [] + for k in range(0,10): + results_path = rooth_path + f"{noise_rate}Hz/min4_plus8/{k}/" + spk = get_spike_activity(cell_name=cell, path=results_path) + + results_path_NO = rooth_path + f"grid_NO/{noise_rate}Hz/{k}/" + spk_NO = get_spike_activity(cell_name=cell, path=results_path_NO) + + sdf_mean_over_trials = [] + sdf_mean_over_trials_NO = [] + step = 5 + for trial in range(n_trials): + start = trial * between_start + stop = CS_start_first + CS_burst_dur + trial * between_start + + sdf_cells = sdf(start=start, stop=stop, spk=spk, step=step) + sdf_mean_trial = sdf_mean(sdf_cells) + sdf_mean_over_trials.append(sdf_mean_trial) + + sdf_cells_NO = sdf(start=start, stop=stop, spk=spk_NO, step=step) + sdf_mean_trial_NO = sdf_mean(sdf_cells_NO) + sdf_mean_over_trials_NO.append(sdf_mean_trial_NO) + + sdf_mean_trials_simulations.append(sdf_mean_over_trials) + sdf_mean_trials_simulations_NO.append(sdf_mean_over_trials_NO) + + sdf_mean_trials_simulations = np.array(sdf_mean_trials_simulations) + sdf_mean_trials_simulations_NO = np.array(sdf_mean_trials_simulations_NO) + t_sim = sdf_mean_trials_simulations.shape[2] + + sdf_concatenated = np.zeros(t_sim) + sdf_concatenated_NO = np.zeros(t_sim) + + sdf_change_bs = np.zeros(n_trials) + sdf_change_cr = np.zeros(n_trials) + + sdf_change_bs_NO = np.zeros(n_trials) + sdf_change_cr_NO = np.zeros(n_trials) + + for trial in range(n_trials): + concatenated_time = [] + concatenated_time_NO = [] + for t in range(t_sim): + concatenated_time = sdf_mean_trials_simulations[:, trial, t].tolist() + sdf_concatenated[t] = np.median(concatenated_time) + concatenated_time_NO = sdf_mean_trials_simulations_NO[:, trial, t].tolist() + sdf_concatenated_NO[t] = np.median(concatenated_time_NO) + sdf_change_bs[trial] = np.median(sdf_concatenated[150:200]) + sdf_change_cr[trial] = np.median(sdf_concatenated[250:300]) + sdf_change_bs_NO[trial] = np.median(sdf_concatenated_NO[150:200]) + sdf_change_cr_NO[trial] = np.median(sdf_concatenated_NO[250:300]) + + sdf_change_bs = sdf_change_bs[1:] - sdf_change_bs[1] + sdf_change_cr = sdf_change_cr[1:] - sdf_change_cr[1] + sdf_change_bs_NO = sdf_change_bs_NO[1:] - sdf_change_bs_NO[1] + sdf_change_cr_NO = sdf_change_cr_NO[1:] - sdf_change_cr_NO[1] + + boxes = [sdf_change_bs[-5:],sdf_change_bs_NO[-5:],sdf_change_cr[-5:],sdf_change_cr_NO[-5:]] + print(f"Noise level: {noise_rate}") + stat, p= st.wilcoxon(x=sdf_change_bs[-5:],y=sdf_change_bs_NO[-5:]) + print(f"baselines : {p}") + stat, p = st.wilcoxon(x=sdf_change_bs[-5:],y=sdf_change_cr[-5:]) + print(f"baseline vs cr : {p}") + stat, p = st.wilcoxon(x=sdf_change_cr_NO[-5:],y=sdf_change_bs_NO[-5:]) + print(f"baselines vs cr wNO : {p}") + stat, p = st.wilcoxon(x=sdf_change_cr[-5:],y=sdf_change_cr_NO[-5:]) + print(f"cr : {p}") + bp1 = axs[i].boxplot(boxes, patch_artist=True, medianprops=medianprops, positions=positions) + + for patch, color in zip(bp1['boxes'],colors): + patch.set_facecolor(color) + axs[i].axvline(3,linewidth=1, color='black') + axs[i].set_xticks([]) + axs[i].set_ylim(-30,0) + axs[i].set_title(f'CS: 40Hz, BkG noise: {noise_rate}Hz') + +plt.tight_layout() +plt.show() +fig.savefig(rooth_path + f"sdf_boxplots_0.png") +#fig.savefig(f"sdf_boxplots_04.svg") +# %% diff --git a/grid_search_Aplus_Aminus/sdf_boxplots_048_stat.py b/grid_search_Aplus_Aminus/sdf_boxplots_048_stat.py new file mode 100644 index 0000000..724d0ff --- /dev/null +++ b/grid_search_Aplus_Aminus/sdf_boxplots_048_stat.py @@ -0,0 +1,120 @@ +# %% +import sys +import os +sys.path.append(os.path.join(os.getcwd(), '..')) +from utils import get_spike_activity, sdf, sdf_mean +import json +import numpy as np +import matplotlib.pyplot as plt +import seaborn as sns +import os +import scipy.stats as st + +noise_rate = [0,4,8] +rooth_path = "/home/nomodel/code/NODS/results/grid_search/" +with open("/home/nomodel/code/NODS/network_configuration.json", "r") as json_file: + net_config = json.load(json_file) + +CS_burst_dur = net_config["devices"]["CS"]["parameters"]["burst_dur"] +CS_start_first = float(net_config["devices"]["CS"]["parameters"]["start_first"]) +between_start = net_config["devices"]["CS"]["parameters"]["between_start"] +n_trials = net_config["devices"]["CS"]["parameters"]["n_trials"] +US_start_first = float(net_config["devices"]["US"]["parameters"]["start_first"]) + +cell_color = net_config["cell_types"]["purkinje_cell"]["color"][0] +CS_color = net_config["colors"]["CS"] +US_color = net_config["colors"]["US"] +with_NO_color = net_config["devices"]["nNOS"]["color"][0] +without_NO_color = "#000000" + +cell = "pc_spikes" + +fig, axs = plt.subplots(1,3,figsize=(8,4)) +colors = [without_NO_color, with_NO_color, without_NO_color, with_NO_color] +medianprops = dict(linewidth=1.5, color='white') +positions = [1,2,4,5] + +trial_taken = 5 +n_sim = 10 +delta = [] +delta_NO = [] +for i,noise in enumerate(noise_rate): + + #result_path = os.path.join(rooth_path,'0Hz/') + #folder_path = result_path + f"min4_plus8/" + + sdf_mean_trials_simulations = [] + sdf_mean_trials_simulations_NO = [] + sim_baseline = np.zeros(trial_taken*(n_sim)) + sim_cr = np.zeros(trial_taken*(n_sim)) + + sim_baseline_NO = np.zeros(trial_taken*(n_sim)) + sim_cr_NO = np.zeros(trial_taken*(n_sim)) + + for k in range(0,n_sim): + results_path = rooth_path + f"{noise}Hz/{k}/" + spk = get_spike_activity(cell_name=cell, path=results_path) + + results_path_NO = rooth_path + f"grid_NO/{noise}Hz/{k}/" + spk_NO = get_spike_activity(cell_name=cell, path=results_path_NO) + + sdf_mean_over_trials = [] + sdf_mean_over_trials_NO = [] + sdf_baseline = np.zeros((n_trials)) + sdf_cr = np.zeros((n_trials)) + sdf_baseline_NO = np.zeros((n_trials)) + sdf_cr_NO = np.zeros((n_trials)) + step = 5 + for trial in range(n_trials): + start = trial * between_start + stop = CS_start_first + CS_burst_dur + trial * between_start + + sdf_cells = sdf(start=start, stop=stop, spk=spk, step=step) + sdf_mean_trial = sdf_mean(sdf_cells) + sdf_mean_over_trials.append(sdf_mean_trial) + sdf_baseline[trial] = np.mean(sdf_mean_trial[150:200]) + sdf_cr[trial] = np.mean(sdf_mean_trial[250:300]) + + sdf_cells_NO = sdf(start=start, stop=stop, spk=spk_NO, step=step) + sdf_mean_trial_NO = sdf_mean(sdf_cells_NO) + sdf_mean_over_trials_NO.append(sdf_mean_trial_NO) + sdf_baseline_NO[trial] = np.mean(sdf_mean_trial_NO[150:200]) + sdf_cr_NO[trial] = np.mean(sdf_mean_trial_NO[250:300]) + + sdf_change_baseline = sdf_baseline[1:] - sdf_baseline[1] + sdf_change_cr = sdf_cr[1:] - sdf_cr[1] + sim_baseline[k*trial_taken:(k+1)*trial_taken] = sdf_change_baseline[-trial_taken:] + sim_cr[k*trial_taken:(k+1)*trial_taken] = sdf_change_cr[-trial_taken:] + + sdf_change_baseline_NO = sdf_baseline_NO[1:] - sdf_baseline_NO[1] + sdf_change_cr_NO = sdf_cr_NO[1:] - sdf_cr_NO[1] + sim_baseline_NO[k*trial_taken:(k+1)*trial_taken] = sdf_change_baseline_NO[-trial_taken:] + sim_cr_NO[k*trial_taken:(k+1)*trial_taken] = sdf_change_cr_NO[-trial_taken:] + + delta.append(np.median(sim_baseline)-np.median(sim_cr)) + delta_NO.append(np.median(sim_baseline_NO)-np.median(sim_cr_NO)) + + boxes = [sim_baseline,sim_baseline_NO,sim_cr,sim_cr_NO] + print(f"Noise level: {noise}") + stat, p= st.wilcoxon(x=sim_baseline,y=sim_baseline_NO) + print(f"baselines : {p}") + stat, p = st.wilcoxon(x=sim_baseline,y=sim_cr) + print(f"baseline vs cr : {p}") + stat, p = st.wilcoxon(x=sim_cr_NO,y=sim_baseline_NO) + print(f"baselines vs cr wNO : {p}") + stat, p = st.wilcoxon(x=sim_cr,y=sim_cr_NO) + print(f"cr : {p}") + bp1 = axs[i].boxplot(boxes, patch_artist=True, medianprops=medianprops, positions=positions) + + for patch, color in zip(bp1['boxes'],colors): + patch.set_facecolor(color) + axs[i].axvline(3,linewidth=1, color='black') + axs[i].set_xticks([]) + axs[i].set_ylim(-30,5) + axs[i].set_title(f'CS: 40Hz, BkG noise: {noise}Hz') + +plt.tight_layout() +plt.show() +fig.savefig(rooth_path + f"sdf_boxplots_stat_048_30.png") +#fig.savefig(f"sdf_boxplots_04.svg") +# %% diff --git a/grid_search_Aplus_Aminus/sdf_change.ipynb b/grid_search_Aplus_Aminus/sdf_change.ipynb new file mode 100644 index 0000000..349fb96 --- /dev/null +++ b/grid_search_Aplus_Aminus/sdf_change.ipynb @@ -0,0 +1,192 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 49, + "metadata": {}, + "outputs": [], + "source": [ + "import sys\n", + "import os\n", + "sys.path.append(os.path.join(os.getcwd(), '..'))\n", + "from utils import get_spike_activity, sdf, sdf_mean\n", + "import json\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import seaborn as sns\n", + "import os" + ] + }, + { + "cell_type": "code", + "execution_count": 50, + "metadata": {}, + "outputs": [], + "source": [ + "rooth_path = \"/home/nomodel/code/NODS/results/grid_search/\"\n", + "with open(\"/home/nomodel/code/NODS/network_configuration.json\", \"r\") as json_file:\n", + " net_config = json.load(json_file)\n", + "\n", + "CS_burst_dur = net_config[\"devices\"][\"CS\"][\"parameters\"][\"burst_dur\"]\n", + "CS_start_first = float(net_config[\"devices\"][\"CS\"][\"parameters\"][\"start_first\"])\n", + "between_start = net_config[\"devices\"][\"CS\"][\"parameters\"][\"between_start\"]\n", + "n_trials = net_config[\"devices\"][\"CS\"][\"parameters\"][\"n_trials\"]\n", + "US_start_first = float(net_config[\"devices\"][\"US\"][\"parameters\"][\"start_first\"])\n", + "\n", + "cell_color = net_config[\"cell_types\"][\"purkinje_cell\"][\"color\"][0]\n", + "CS_color = net_config[\"colors\"][\"CS\"]\n", + "US_color = net_config[\"colors\"][\"US\"]\n", + "with_NO_color = net_config[\"devices\"][\"nNOS\"][\"color\"][0]\n", + "without_NO_color = \"#000000\"" + ] + }, + { + "cell_type": "code", + "execution_count": 51, + "metadata": {}, + "outputs": [], + "source": [ + "cell = \"pc_spikes\"\n", + "result_path = os.path.join(rooth_path,'0Hz/')\n", + "folder_path = result_path + f\"min4_plus8/\"\n", + "\n", + "sdf_mean_trials_simulations = []\n", + "\n", + "for k in range(6,7):\n", + " file_path = os.path.join(folder_path, f\"{k}/\")\n", + " spk = get_spike_activity(cell_name=cell, path=file_path)\n", + "\n", + " sdf_mean_over_trials = []\n", + " step = 5\n", + " for trial in range(n_trials):\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=step)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + "\n", + " sdf_mean_trials_simulations.append(sdf_mean_over_trials)\n", + "\n", + "sdf_mean_trials_simulations = np.array(sdf_mean_trials_simulations)\n", + "t_sim = sdf_mean_trials_simulations.shape[2]\n", + "sdf_concatenated = np.zeros(t_sim)\n", + "\n", + "sdf_change_bs = np.zeros(n_trials)\n", + "sdf_change_cr = np.zeros(n_trials)\n", + "\n", + "for trial in range(n_trials):\n", + " concatenated_time = []\n", + " for t in range(t_sim):\n", + " concatenated_time = sdf_mean_trials_simulations[:, trial, t].tolist()\n", + " sdf_concatenated[t] = np.median(concatenated_time)\n", + " sdf_change_bs[trial] = np.median(sdf_concatenated[150:200])\n", + " sdf_change_cr[trial] = np.median(sdf_concatenated[250:300])\n", + "\n", + "sdf_change_bs = sdf_change_bs[1:] - sdf_change_bs[1]\n", + "sdf_change_cr = sdf_change_cr[1:] - sdf_change_cr[1]" + ] + }, + { + "cell_type": "code", + "execution_count": 52, + "metadata": {}, + "outputs": [], + "source": [ + "folder_path = '/home/nomodel/code/NODS/results/grid_search/grid_NO/0Hz/0/'\n", + "\n", + "sdf_mean_trials_simulations_NO = []\n", + "\n", + "#for k in range(2, 3):\n", + "#file_path = os.path.join(folder_path, f\"{k}/\")\n", + "spk = get_spike_activity(cell_name=cell, path=folder_path)\n", + "\n", + "sdf_mean_over_trials = []\n", + "step = 5\n", + "for trial in range(n_trials):\n", + " start = trial * between_start\n", + " stop = CS_start_first + CS_burst_dur + trial * between_start\n", + " sdf_cells = sdf(start=start, stop=stop, spk=spk, step=step)\n", + " sdf_mean_trial = sdf_mean(sdf_cells)\n", + " sdf_mean_over_trials.append(sdf_mean_trial)\n", + "\n", + "sdf_mean_trials_simulations_NO.append(sdf_mean_over_trials)\n", + "\n", + "sdf_mean_trials_simulations_NO = np.array(sdf_mean_trials_simulations_NO)\n", + "t_sim = sdf_mean_trials_simulations.shape[2]\n", + "sdf_concatenated_NO = np.zeros(t_sim)\n", + "\n", + "sdf_change_bs_NO = np.zeros(n_trials)\n", + "sdf_change_cr_NO = np.zeros(n_trials)\n", + "\n", + "for trial in range(n_trials):\n", + " concatenated_time = []\n", + " for t in range(t_sim):\n", + " concatenated_time = sdf_mean_trials_simulations_NO[:, trial, t].tolist()\n", + " sdf_concatenated_NO[t] = np.median(concatenated_time)\n", + " \n", + " sdf_change_bs_NO[trial] = np.median(sdf_concatenated_NO[150:200])\n", + " sdf_change_cr_NO[trial] = np.median(sdf_concatenated_NO[250:300])\n", + " \n", + "sdf_change_bs_NO = sdf_change_bs_NO[1:] - sdf_change_bs_NO[1]\n", + "sdf_change_cr_NO = sdf_change_cr_NO[1:] - sdf_change_cr_NO[1]" + ] + }, + { + "cell_type": "code", + "execution_count": 53, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "fig,axs = plt.subplots(1,2,sharey=True)\n", + "axs[0].plot(sdf_change_bs,\"--o\",markersize=3,color=without_NO_color,label=\"Baseline\")\n", + "axs[0].plot(sdf_change_cr, \"-o\", markersize=3, color=without_NO_color, label=\"CR window\")\n", + "axs[1].plot(sdf_change_bs_NO,'--o',markersize=3,color=with_NO_color,label=\"Baseline\")\n", + "axs[1].plot(sdf_change_cr_NO, \"-o\", markersize=3, color=with_NO_color, label=\"CR window\")\n", + "axs[0].set_ylim(-30,10)\n", + "axs[0].set_xlabel(\"Trials\")\n", + "axs[1].set_xlabel(\"Trials\")\n", + "axs[0].set_ylabel(\"SDF change [Hz]\")\n", + "axs[0].set_title(\"standard STDP\")\n", + "axs[1].set_title(\"NO-dependent STDP\")\n", + "axs[0].legend()\n", + "axs[1].legend()\n", + "#plt.show()\n", + "plt.tight_layout()\n", + "# fig.suptitle(\"SDF change over trials\", fontsize=16)\n", + "fig.savefig(rooth_path+f\"sdf_change.png\")" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "NO_env", + "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": "3.8.6" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/grid_search_Aplus_Aminus/sdf_change.py b/grid_search_Aplus_Aminus/sdf_change.py new file mode 100644 index 0000000..73df316 --- /dev/null +++ b/grid_search_Aplus_Aminus/sdf_change.py @@ -0,0 +1,114 @@ +#%% +import sys +import os +sys.path.append(os.path.join(os.getcwd(), '..')) +from utils import get_spike_activity, sdf, sdf_mean +import json +import numpy as np +import matplotlib.pyplot as plt +import seaborn as sns + +rooth_path = "/home/nomodel/code/NODS/results/grid_search/" + +with open("/home/nomodel/code/NODS/network_configuration.json", "r") as json_file: + net_config = json.load(json_file) + +CS_burst_dur = net_config["devices"]["CS"]["parameters"]["burst_dur"] +CS_start_first = float(net_config["devices"]["CS"]["parameters"]["start_first"]) +between_start = net_config["devices"]["CS"]["parameters"]["between_start"] +n_trials = net_config["devices"]["CS"]["parameters"]["n_trials"] +US_start_first = float(net_config["devices"]["US"]["parameters"]["start_first"]) + +cell_color = net_config["cell_types"]["purkinje_cell"]["color"][0] +CS_color = net_config["colors"]["CS"] +US_color = net_config["colors"]["US"] +with_NO_color = net_config["devices"]["nNOS"]["color"][0] +without_NO_color = "#000000" +cell = "pc_spikes" + +noise_rate = [0,4,8] +colors = [without_NO_color, with_NO_color, without_NO_color, with_NO_color] + +for i,noise in enumerate(noise_rate): + + #result_path = os.path.join(rooth_path,'0Hz/') + #folder_path = result_path + f"min4_plus8/" + + sdf_mean_trials_simulations = [] + sdf_mean_trials_simulations_NO = [] + + for k in range(0,10): + results_path = rooth_path + f"{noise}Hz/{k}/" + spk = get_spike_activity(cell_name=cell, path=results_path) + + results_path_NO = rooth_path + f"grid_NO/{noise}Hz/{k}/" + spk_NO = get_spike_activity(cell_name=cell, path=results_path_NO) + + sdf_mean_over_trials = [] + sdf_mean_over_trials_NO = [] + step = 5 + for trial in range(n_trials): + start = trial * between_start + stop = CS_start_first + CS_burst_dur + trial * between_start + + sdf_cells = sdf(start=start, stop=stop, spk=spk, step=step) + sdf_mean_trial = sdf_mean(sdf_cells) + sdf_mean_over_trials.append(sdf_mean_trial) + + sdf_cells_NO = sdf(start=start, stop=stop, spk=spk_NO, step=step) + sdf_mean_trial_NO = sdf_mean(sdf_cells_NO) + sdf_mean_over_trials_NO.append(sdf_mean_trial_NO) + + sdf_mean_trials_simulations.append(sdf_mean_over_trials) + sdf_mean_trials_simulations_NO.append(sdf_mean_over_trials_NO) + + sdf_mean_trials_simulations = np.array(sdf_mean_trials_simulations) + sdf_mean_trials_simulations_NO = np.array(sdf_mean_trials_simulations_NO) + t_sim = sdf_mean_trials_simulations.shape[2] + + sdf_concatenated = np.zeros(t_sim) + sdf_concatenated_NO = np.zeros(t_sim) + + sdf_change_bs = np.zeros(n_trials) + sdf_change_cr = np.zeros(n_trials) + + sdf_change_bs_NO = np.zeros(n_trials) + sdf_change_cr_NO = np.zeros(n_trials) + + for trial in range(n_trials): + concatenated_time = [] + concatenated_time_NO = [] + for t in range(t_sim): + concatenated_time = sdf_mean_trials_simulations[:, trial, t].tolist() + sdf_concatenated[t] = np.median(concatenated_time) + concatenated_time_NO = sdf_mean_trials_simulations_NO[:, trial, t].tolist() + sdf_concatenated_NO[t] = np.median(concatenated_time_NO) + sdf_change_bs[trial] = np.median(sdf_concatenated[150:200]) + sdf_change_cr[trial] = np.median(sdf_concatenated[250:300]) + sdf_change_bs_NO[trial] = np.median(sdf_concatenated_NO[150:200]) + sdf_change_cr_NO[trial] = np.median(sdf_concatenated_NO[250:300]) + + sdf_change_bs = sdf_change_bs[1:] - sdf_change_bs[1] + sdf_change_cr = sdf_change_cr[1:] - sdf_change_cr[1] + sdf_change_bs_NO = sdf_change_bs_NO[1:] - sdf_change_bs_NO[1] + sdf_change_cr_NO = sdf_change_cr_NO[1:] - sdf_change_cr_NO[1] + + + fig,axs = plt.subplots(1,2,sharey=True) + axs[0].plot(sdf_change_bs,"--o",markersize=3,color=without_NO_color,label="Baseline") + axs[0].plot(sdf_change_cr, "-o", markersize=3, color=without_NO_color, label="CR window") + axs[1].plot(sdf_change_bs_NO,'--o',markersize=3,color=with_NO_color,label="Baseline") + axs[1].plot(sdf_change_cr_NO, "-o", markersize=3, color=with_NO_color, label="CR window") + axs[0].set_ylim(-30,10) + axs[0].set_xlabel("Trials") + axs[1].set_xlabel("Trials") + axs[0].set_ylabel("SDF change [Hz]") + axs[0].set_title("standard STDP") + axs[1].set_title("NO-dependent STDP") + axs[0].legend() + axs[1].legend() + #plt.show() + plt.tight_layout() + #fig.suptitle("SDF change over trials", fontsize=16) + fig.savefig(rooth_path+f"sdf_change_{noise}Hz_30.png") +# %% diff --git a/grid_search_Aplus_Aminus/simulation_grid.py b/grid_search_Aplus_Aminus/simulation_grid.py new file mode 100644 index 0000000..a4804ff --- /dev/null +++ b/grid_search_Aplus_Aminus/simulation_grid.py @@ -0,0 +1,107 @@ +import sys +import os +import nest +sys.path.append(os.path.join(os.path.dirname(__file__), '..')) +from simulateEBCC import SimulateEBCC +import numpy as np +import gc + +# variables passed with os.system +# {i} {j} {n_sim} {values_min} {values_plus} {min} {max} + +noise_rate = float(sys.argv[1]) +k = int(sys.argv[2]) +i = int(sys.argv[3]) +j = int(sys.argv[4]) + +minus = [8, 7, 6, 5, 4, 3] +plus = [9, 8, 7, 6, 5, 4] + +data_path = "./data/" +condition = "with NO" +folder_grid = f"grid_search" +#A_minus = -4*10**-4 +#A_plus = 8*10**-5 +A_minus = -minus[i]*10**(-4) +A_plus = plus[j]*10**(-5) +#noise_rate = 8.0 +source_folder = "./" +destination_folder = "./results" +file_prefixes = [ + "glom_spikes", + "pc_spikes", + "io_spikes", + "golgi_spikes", + "basket_spikes", + "stellate_spikes", + "granule_spikes", + "pf-PC", + "aa_", +] +destination_folder = os.path.join(destination_folder, folder_grid) +os.makedirs(destination_folder, exist_ok=True) +nest.Install("cerebmodule") + +print(A_minus) +print(A_plus) +print(noise_rate) +simulation_description = f"EBCC with A_minus, A_plus= {A_minus},{A_plus}, {condition}" +print(simulation_description) + + +vt_modality = "1_vt_pf-PC" +simulation = SimulateEBCC(data_path=data_path) +simulation.set_network_configuration() +simulation.set_nest_kernel() +simulation.create_network() +simulation.create_vt(vt_modality=vt_modality) +simulation.connect_network_plastic_syn(vt_modality=vt_modality,A_minus=A_minus, A_plus=A_plus) +simulation.stimulus_geometry(plot=False) +simulation.define_CS_stimuli() +simulation.define_US_stimuli() +simulation.define_bg_noise(rate=noise_rate) +simulation.define_recorders() +#simulation.simulate_network() +nods_sim = simulation.initialize_nods() +simulation.simulate_network_with_NO(nods_sim) + +simulation.plot_cell_activity_over_trials(cell="pc_spikes", step=5) + +from datetime import datetime +# Generate datetime string for the README +current_datetime = datetime.now().strftime("%Y-%m-%d") +# Define the README content +readme_content = f"""# Simulation Parameters + + Date: {current_datetime} + + ## Parameters + - n_trials: {simulation.net_config["devices"]["CS"]["parameters"]["n_trials"]} + - CS_rate: {simulation.net_config["devices"]["CS"]["parameters"]["rate"]} + - US_rate: {simulation.net_config["devices"]["US"]["parameters"]["rate"]} + - noise_rate:{noise_rate} + - A_minus: {A_minus} + - A_plus: {A_plus} + - Wmin: {simulation.net_config["connection_models"]["parallel_fiber_to_purkinje"]["parameters"]["Wmin"]} + - Wmax: {simulation.net_config["connection_models"]["parallel_fiber_to_purkinje"]["parameters"]["Wmax"]} + - CS_radius: {simulation.net_config["devices"]["CS"]["radius"]} + + ## Description + {simulation_description} + {vt_modality} + """ +# Write the README content to a file +with open("./aa_sim_description.md", "w") as readme_file: + readme_file.write(readme_content) +readme_file.close() + +folder_sim = f'grid_NO/{noise_rate}Hz_50' + +move_folder = os.path.join(os.path.join(destination_folder, folder_sim), f'{k}') +os.makedirs(os.path.join(destination_folder, folder_sim), exist_ok=True) +from move_files import move_files_to_folder +move_files_to_folder(source_folder, move_folder, file_prefixes) + +nest.ResetKernel() +del simulation +gc.collect() \ No newline at end of file diff --git a/grid_search_Aplus_Aminus/weight_changes.ipynb b/grid_search_Aplus_Aminus/weight_changes.ipynb new file mode 100644 index 0000000..0852029 --- /dev/null +++ b/grid_search_Aplus_Aminus/weight_changes.ipynb @@ -0,0 +1,112 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [], + "source": [ + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "import json\n", + "import pandas as pd\n", + "import sys\n", + "import os\n", + "#sys.path.append(os.path.join(os.path.dirname(__file__), \"..\"))\n", + "\n", + "rooth_path = \"/home/nomodel/code/NODS/results\"\n", + "\n", + "with open(\"/home/nomodel/code/NODS/network_configuration.json\", \"r\") as json_file:\n", + " net_config = json.load(json_file)\n", + "\n", + "with_NO_color = net_config[\"devices\"][\"nNOS\"][\"color\"][0]\n", + "without_NO_color = \"#000000\"\n", + "\n", + "dfs = []\n", + "dfs_NO = []\n", + "weights_without = []\n", + "weights_with_NO = []\n", + "\n", + "# Append the CSV files for df\n", + "for i in range(0, 10):\n", + " df_read = pd.read_csv(f'/home/nomodel/code/NODS/results/grid_search/grid_complete_1/min4_plus8/5/pf-PC_-32017-0{i}.csv', sep = '\\t')\n", + " weights_without.append(df_read.iloc[:, 3].values)\n", + "\n", + "for i in range(10, 24):\n", + " df_read = pd.read_csv(f'/home/nomodel/code/NODS/results/grid_search/grid_complete_1/min4_plus8/5/pf-PC_-32017-{i}.csv', sep = '\\t')\n", + " weights_without.append(df_read.iloc[:, 3].values)\n", + "\n", + "# Append the CSV files for df_NO\n", + "for i in range(0, 10):\n", + " df_read = pd.read_csv(f'/home/nomodel/code/NODS/results/grid_search/grid_NO/min4_plus8/1/pf-PC_-176753-0{i}.csv', sep = '\\t')\n", + " weights_with_NO.append(df_read.iloc[:, 3].values)\n", + "\n", + "for i in range(10, 24):\n", + " df_read = pd.read_csv(f'/home/nomodel/code/NODS/results/grid_search/grid_NO/min4_plus8/1/pf-PC_-176753-{i}.csv', sep = '\\t')\n", + " weights_with_NO.append(df_read.iloc[:, 3].values)\n", + "\n", + "weights_change = np.concatenate(weights_without, axis=0)\n", + "weights_change_NO = np.concatenate(weights_with_NO, axis=0)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 32, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "fig, axs = plt.subplots(1, 2, figsize=(12, 6))\n", + "\n", + "# Plot histogram for weights_change\n", + "axs[0].hist(weights_change, bins=30, color=without_NO_color, alpha=0.7)\n", + "axs[0].set_title('Histogram of Weights (without NO)')\n", + "axs[0].set_xlabel('Weight Values')\n", + "axs[0].set_ylabel('Frequency')\n", + "\n", + "# Plot histogram for weights_change_NO\n", + "axs[1].hist(weights_change_NO, bins=30, color=with_NO_color, alpha=0.7)\n", + "axs[1].set_title('Histogram of Weights (with NO)')\n", + "axs[1].set_xlabel('Weight Values')\n", + "axs[1].set_ylabel('Frequency')\n", + "\n", + "# Adjust layout\n", + "plt.tight_layout()\n", + "\n", + "# Show plot\n", + "plt.show()" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "NO_env", + "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": "3.8.6" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/move_files.py b/move_files.py index c1827bc..8bafdb0 100644 --- a/move_files.py +++ b/move_files.py @@ -7,8 +7,9 @@ def move_files_to_folder(source_folder, destination_folder, file_prefixes): current_datetime = datetime.now().strftime("%Y%m%d_%H%M%S") # Create the destination folder with the datetime string - destination_folder_with_datetime = os.path.join(destination_folder, current_datetime) - os.makedirs(destination_folder_with_datetime, exist_ok=True) + #destination_folder_with_datetime = os.path.join(destination_folder, current_datetime) + + os.makedirs(destination_folder, exist_ok=True) # Iterate over files in the source folder for filename in os.listdir(source_folder): @@ -16,11 +17,11 @@ def move_files_to_folder(source_folder, destination_folder, file_prefixes): if filename.startswith(file_prefix): # Construct the source and destination paths source_path = os.path.join(source_folder, filename) - destination_path = os.path.join(destination_folder_with_datetime, filename) + destination_path = os.path.join(destination_folder, filename) # Move the file to the destination folder shutil.move(source_path, destination_path) - print(f"Moved {filename} to {destination_folder_with_datetime}") + print(f"Moved {filename} to {destination_folder}") if __name__ == "__main__": # Example usage diff --git a/network_configuration.json b/network_configuration.json index 60d95cf..5b01a30 100644 --- a/network_configuration.json +++ b/network_configuration.json @@ -543,7 +543,7 @@ "burst_dur": 280, "rate": 40.0, "between_start": 500, - "n_trials": 30 + "n_trials": 1 }, "connection": { "rule": "one_to_one" diff --git a/nods/core.py b/nods/core.py index bcaa388..75b86c4 100644 --- a/nods/core.py +++ b/nods/core.py @@ -3,6 +3,8 @@ import pandas as pd from scipy import spatial import dill +import os +import time class NODS: def __init__(self,model_parameters): @@ -20,9 +22,10 @@ def __init__(self,model_parameters): r_2 = self.distances**2 self.Green_LUT = np.zeros((len(self.distances),2)) self.Green_LUT[:, 0] = Green_function(0, r_2, self.D, self.I) - self.Green_LUT[:, 1] = Green_function(1, r_2, self.D, self.I) + self.Green_LUT[:, 1] = Green_function(2, r_2, self.D, self.I) - self.dt = model_parameters['simulation']['dt'] + #self.dt = model_parameters['simulation']['dt'] + self.dt = 2 self.time = np.arange(model_parameters['simulation']['t_start'], model_parameters['simulation']['t_end'], self.dt) self.Calm2C_0 = model_parameters['simulation']['Calm2C_0'] self.nNOS_0 = model_parameters['simulation']['nNOS_0'] @@ -63,6 +66,9 @@ def init_geometry(self, nNOS_coordinates, ev_point_coordinates, source_ids, nos_ #all_nNOS = pd.DataFrame({'source_id':source_ids, 'nos_id':nos_ids, 'x': nNOS_coordinates[:,0], 'y': nNOS_coordinates[:,1], 'z': nNOS_coordinates[:,2]}) #TODO else: load da file self.sort_sources(all_nNOS, ev_points) + self.no_conc = np.zeros(len(ev_point_ids)) + #df = pd.DataFrame(ev_points) + #df.to_csv("/home/nomodel/code/NODS/results/NO_concentration_data/ev_points_dict.csv") return def sort_sources(self, all_nNOS, ev_points, filename = None): @@ -71,7 +77,8 @@ def sort_sources(self, all_nNOS, ev_points, filename = None): self.source_to_eval = [] cluster_ids = np.unique(self.cluster_nos_ids) # loop on cluster DA PARALLELIZZARE - for cluster in cluster_ids: + + for cluster in [cluster_ids[0]]: # loop on the receiver for evpoint_id in ev_points: # loop on the sources @@ -90,6 +97,8 @@ def sort_sources(self, all_nNOS, ev_points, filename = None): self.relative_dist.append([int(source_id), int(nos_id), int(evpoint_id), d, int(cluster)]) # 0: id_source, 1: id_nos, 2:id_evpoint, 3: relative_distance # elimination repetition of same source self.source_to_eval = np.unique(self.source_to_eval) + df_relative_dist = pd.DataFrame(self.relative_dist) + df_relative_dist.to_csv('relative_dist.csv',header=False) return @@ -118,40 +127,79 @@ def store_simulation(self,simulation_file): return def evaluate_diffusion(self,active_sources,t): - - for source_id in self.source_to_eval: - if source_id in active_sources: - spike = 1 - else: - spike = 0 - - nNOS, Calm2C, NO_produced_t1 = Production_function(self.dt,spike,self.NO_from_source[source_id]['Calm2C'],self.NO_from_source[source_id]['nNOS'],self.tauCa,self.tauNOS1,self.tauNOS2,self.A) - u, NO = Diffusion_function(self.dt,self.NO_from_source[source_id]['u'],self.Green_LUT,self.NO_from_source[source_id]['NO_produced_t0'],NO_produced_t1, self.B) - self.NO_from_source[source_id]['Calm2C'] = Calm2C - self.NO_from_source[source_id]['nNOS'] = nNOS - self.NO_from_source[source_id]['NO_produced_t0'] = NO_produced_t1 - self.NO_from_source[source_id]['u'] = u - self.NO_from_source[source_id]['NO_diffused_tf'] = NO - - for row in self.relative_dist:# 0:id_source, 1:id_nos, 2:id_evpoint, 3:relative_distance - d = row[3] - # check on distance value - if d < 0.2: #TODO renderlo settabile fuori come limite - d = 0.2 # position of nNOS wrt center of the point source - # sum the contribution of each source - self.NO_in_ev_points[row[2]] += self.NO_from_source[row[0]]['NO_diffused_tf'][round((d+self.r_max)/self.ds)] + source_data = self.NO_from_source + source_to_eval = self.source_to_eval + dt = self.dt + tauCa = self.tauCa + tauNOS1 = self.tauNOS1 + tauNOS2 = self.tauNOS2 + A = self.A + B = self.B + Green_LUT = self.Green_LUT + r_max = self.r_max + ds = self.ds + NO_in_ev_points = self.NO_in_ev_points + #no_conc_to_file = self.no_conc + no_conc_to_file = [] + output_folder = "/home/nomodel/code/NODS/results/NO_concentration_data_2ms/" + if not os.path.exists(output_folder): + os.makedirs(output_folder) + + file_name = f"NO_concentration_t_{t}.csv" + file_path = os.path.join(output_folder, file_name) + + for source_id in source_to_eval: + spike = 1 if source_id in active_sources else 0 + + if (source_id == 3303) & (3303 in active_sources): + print(f'spike 3303, {t}') + + if source_id == 3303: + time.sleep(0.01) + + source = source_data[source_id] + nNOS, Calm2C, NO_produced_t1 = Production_function(dt, spike, source['Calm2C'], source['nNOS'], tauCa, tauNOS1, tauNOS2, A) + u, NO = Diffusion_function(dt, source['u'], Green_LUT, source['NO_produced_t0'], NO_produced_t1, B) + + source['Calm2C'] = Calm2C + source['nNOS'] = nNOS + source['NO_produced_t0'] = NO_produced_t1 + source['u'] = u + source['NO_diffused_tf'] = NO + + + + no_conc_to_file.append([NO_produced_t1,source_id,nNOS,Calm2C]) + df_no_conc = pd.DataFrame(no_conc_to_file) + df_no_conc.to_csv(file_path, header=False) + + for row in self.relative_dist: + source_id, nos_id, ev_points_id, d, cluster = row + if d < 0.2: + d = 0.2 + + distance_index = round((d + r_max) / ds) + NO_contribution = source_data[source_id]['NO_diffused_tf'][distance_index] + NO_in_ev_points[ev_points_id] += NO_contribution + """ + no_conc_to_file[ev_points_id] = NO_in_ev_points[ev_points_id] + df_no_conc = pd.DataFrame(no_conc_to_file) + df_no_conc.to_csv(file_path,header=False)""" + return def Production_function(dt,Ca_spike,Calm2C_old,nNOS_old,tauCa,tauNOS1,tauNOS2,A): Calm2C = Calm2C_old + (((Calm2C_old/tauCa) + Ca_spike)*dt) - nNOS = nNOS_old+((((1/tauNOS1)*((Calm2C)/((Calm2C)+1)))-(nNOS_old/tauNOS2))*dt) + a = ((1/tauNOS1)*((Calm2C)/((Calm2C)+1)))-(nNOS_old/tauNOS2) + nNOS = nNOS_old+a*dt NO = nNOS*A return nNOS, Calm2C, NO def Green_function(t,r_2,D,I): + eps = 0.1 if t == 0: t = eps diff --git a/plot_NO.ipynb b/plot_NO.ipynb new file mode 100644 index 0000000..96751b0 --- /dev/null +++ b/plot_NO.ipynb @@ -0,0 +1,1968 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "import pandas as pd\n", + "import numpy as np\n", + "import plotly.graph_objects as go\n", + "import dill\n", + "import json\n", + "import sys\n", + "import os\n", + "from scipy import spatial\n", + "import matplotlib.pyplot as plt" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "result_path = 'results/NO_concentration_data_source/'\n", + "dict_path = 'reshaped_ev_points_dict.csv'" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "concentration_data =[]\n", + "\n", + "for i in range(500):\n", + " file_path = result_path + f'NO_concentration_t_{i}.csv'\n", + " df_conc = pd.read_csv(file_path)\n", + " matched_conc = df_conc[df_conc.iloc[:, 2].isin([3303])]\n", + " concentrations = matched_conc.iloc[:, 1].values\n", + " concentration_data.append(concentrations)\n", + "concentration_data_np = np.stack(concentration_data, axis = 1)" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.plotly.v1+json": { 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"", + "zerolinecolor": "white" + }, + "yaxis": { + "backgroundcolor": "#E5ECF6", + "gridcolor": "white", + "gridwidth": 2, + "linecolor": "white", + "showbackground": true, + "ticks": "", + "zerolinecolor": "white" + }, + "zaxis": { + "backgroundcolor": "#E5ECF6", + "gridcolor": "white", + "gridwidth": 2, + "linecolor": "white", + "showbackground": true, + "ticks": "", + "zerolinecolor": "white" + } + }, + "shapedefaults": { + "line": { + "color": "#2a3f5f" + } + }, + "ternary": { + "aaxis": { + "gridcolor": "white", + "linecolor": "white", + "ticks": "" + }, + "baxis": { + "gridcolor": "white", + "linecolor": "white", + "ticks": "" + }, + "bgcolor": "#E5ECF6", + "caxis": { + "gridcolor": "white", + "linecolor": "white", + "ticks": "" + } + }, + "title": { + "x": 0.05 + }, + "xaxis": { + "automargin": true, + "gridcolor": "white", + "linecolor": "white", + "ticks": "", + "title": { + "standoff": 15 + }, + "zerolinecolor": "white", + "zerolinewidth": 2 + }, + "yaxis": { + "automargin": true, + "gridcolor": "white", + "linecolor": "white", + "ticks": "", + "title": { + "standoff": 15 + }, + "zerolinecolor": "white", + "zerolinewidth": 2 + } + } + }, + "title": { + "text": "Concentration at source" + }, + "xaxis": { + "title": { + "text": "Time [ms]" + } + }, + "yaxis": { + "range": [ + -5e-12, + 1.4e-10 + ], + "title": { + "text": "NO Concentration [pM]" + } + } + } + } + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "fig = go.Figure(go.Scatter(y=concentration_data_np[0], name = 'overall',\n", + " mode = 'lines',\n", + " line = dict(width= 5, color= 'red')))\n", + "\n", + "fig.update_xaxes(title = 'Time [ms]')\n", + "fig.update_yaxes(title = 'NO Concentration [pM]',range = [-5*10**(-12), 140*10**(-12)])\n", + "fig.update_layout(title_text = 'Concentration at source')\n", + "\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "ev_points = pd.read_csv(os.path.join(result_path,dict_path))\n", + "cluster = np.unique(ev_points['cluster'].values)" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "#rand_clusters = np.random.choice(cluster, size=, replace=False)\n", + "rand_clusters = [71]\n", + "clusters_df = ev_points[ev_points['cluster'].isin(rand_clusters)]\n", + "ev_points_n_clusters = clusters_df[['ev_points_id', 'x', 'y', 'z']].values" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "concentration_data_clusters =[]\n", + "epsilon = 1e-10\n", + "conc_max = 4_000_000\n", + "for i in range(500):\n", + " file_path = result_path + f'NO_concentration_t_{i}.csv'\n", + " df_conc = pd.read_csv(file_path)\n", + " matched_conc = df_conc[df_conc.iloc[:, 0].isin(ev_points_n_clusters[:, 0])]\n", + " concentrations = matched_conc.iloc[:, 1].values\n", + " log_concentrations = np.log10(concentrations + epsilon)\n", + " concentration_data_clusters.append(log_concentrations)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "frames = []\n", + "for i in range(500):\n", + " frame = go.Frame(\n", + " data=[\n", + " go.Scatter3d(\n", + " x=ev_points_n_clusters[:, 1],\n", + " y=ev_points_n_clusters[:, 2],\n", + " z=ev_points_n_clusters[:, 3],\n", + " text = ev_points_n_clusters[:,0],\n", + " mode='markers',\n", + " marker=dict(\n", + " size=3,\n", + " color=concentration_data_clusters[i], # Set color to the log-transformed concentrations\n", + " colorscale='Viridis', # Color scale\n", + " cmin=0, # Set minimum value for the color scale\n", + " cmax=np.log10(conc_max + epsilon), # Set maximum value for the color scale\n", + " colorbar=dict(title='Log10 Concentration'),\n", + " opacity=0.8\n", + " )\n", + " )\n", + " ],\n", + " name=str(i)\n", + " )\n", + " frames.append(frame)\n", + "\n", + "# Create the initial figure\n", + "fig = go.Figure(\n", + " data=[\n", + " go.Scatter3d(\n", + " x=ev_points_n_clusters[:, 1],\n", + " y=ev_points_n_clusters[:, 2],\n", + " z=ev_points_n_clusters[:, 3],\n", + " text = ev_points_n_clusters[:,0],\n", + " mode='markers',\n", + " marker=dict(\n", + " size=3,\n", + " color=np.zeros(len(ev_points_n_clusters)), # Default color (zeros)\n", + " colorscale='Viridis',\n", + " cmin=0, # Set minimum value for the color scale\n", + " cmax=np.log10(conc_max + epsilon), # Set maximum value for the color scale\n", + " colorbar=dict(title='Log10 Concentration'),\n", + " opacity=0.8\n", + " )\n", + " )\n", + " ],\n", + " layout=go.Layout(\n", + " updatemenus=[\n", + " {\n", + " 'buttons': [\n", + " {\n", + " 'args': [None, {'frame': {'duration': 100, 'redraw': True}, 'fromcurrent': True}],\n", + " 'label': 'Play',\n", + " 'method': 'animate'\n", + " },\n", + " {\n", + " 'args': [[None], {'frame': {'duration': 0, 'redraw': True}, 'mode': 'immediate', 'transition': {'duration': 0}}],\n", + " 'label': 'Pause',\n", + " 'method': 'animate'\n", + " }\n", + " ],\n", + " 'direction': 'left',\n", + " 'pad': {'r': 10, 't': 87},\n", + " 'showactive': True,\n", + " 'type': 'buttons',\n", + " 'x': 0.1,\n", + " 'xanchor': 'right',\n", + " 'y': 0,\n", + " 'yanchor': 'top'\n", + " }\n", + " ],\n", + " sliders=[{\n", + " 'active': 0,\n", + " 'steps': [\n", + " {\n", + " 'label': str(i),\n", + " 'method': 'animate',\n", + " 'args': [\n", + " [str(i)],\n", + " {'mode': 'immediate', 'transition': {'duration': 300}}\n", + " ]\n", + " }\n", + " for i in range(500)\n", + " ]\n", + " }]\n", + " )\n", + ")\n", + "\n", + "# Add the frames to the figure\n", + "fig.frames = frames\n", + "\n", + "fig.write_html('3dplot_NO_diffusion.html')\n", + "\n", + "# Show the figure\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 155, + "metadata": {}, + "outputs": [], + "source": [ + "concentration_data_clusters =[]\n", + "conc_max = 4_000_000\n", + "for i in range(500):\n", + " file_path = result_path + f'NO_concentration_t_{i}.csv'\n", + " df_conc = pd.read_csv(file_path)\n", + " matched_conc = df_conc[df_conc.iloc[:, 0].isin(ev_points_n_clusters[:, 0])]\n", + " concentrations = matched_conc.iloc[:, 1].values\n", + " concentration_data_clusters.append(concentrations)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "np.nonzero(matched_conc.iloc[:,0].values==133420)\n", + "\n", + "matched_conc.iloc[:,0].values==133420" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "id = 34280\n", + "concentration_data_clusters_np = np.array(concentration_data_clusters)\n", + "concentration_plot = concentration_data_clusters_np[:,3801]\n", + "\n", + "fig = go.Figure(go.Scatter(y=concentration_plot, name = 'overall',\n", + " mode = 'lines',\n", + " line = dict(width= 5, color= 'red')))\n", + "\n", + "fig.update_xaxes(title = 'Time [ms]')\n", + "fig.update_yaxes(title = 'NO Concentration [pM]')\n", + "fig.update_layout(title_text = 'Concentration at receiver')\n", + "\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 153, + "metadata": {}, + "outputs": [], + "source": [ + "result_path_1 = 'results/NO_concentration_data_2/'\n", + "concentration_data_clusters_1 =[]\n", + "conc_max = 4_000_000\n", + "for i in range(500):\n", + " file_path = result_path_1 + f'NO_concentration_t_{i}.csv'\n", + " df_conc = pd.read_csv(file_path)\n", + " matched_conc = df_conc[df_conc.iloc[:, 0].isin(ev_points_n_clusters[:, 0])]\n", + " concentrations = matched_conc.iloc[:, 1].values\n", + " concentration_data_clusters_1.append(concentrations)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "concentration_data_clusters_np_1 = np.array(concentration_data_clusters_1)\n", + "concentration_plot = concentration_data_clusters_np_1[:,3801]\n", + "\n", + "fig = go.Figure(go.Scatter(y=concentration_plot, name = 'overall',\n", + " mode = 'lines',\n", + " line = dict(width= 5, color= 'red')))\n", + "\n", + "fig.update_xaxes(title = 'Time [ms]')\n", + "fig.update_yaxes(title = 'NO Concentration [pM]')\n", + "fig.update_layout(title_text = 'Concentration at receiver')\n", + "\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "ev_points_id = ev_points['ev_points_id'].values\n", + "r_max = 15\n", + "nNOS_ev_points = []\n", + "for id_cluster in cluster:\n", + " # loop on the receiver\n", + " for evpoint_id in ev_points_id:\n", + " df_row = ev_points.loc[evpoint_id+1]\n", + " # loop on the sources\n", + " if df_row['cluster']==id_cluster:\n", + " ev_point_coordinates = np.array([df_row['x'],df_row['y'],df_row['z']])\n", + " nNOS = []\n", + " for evpoint_id_1 in ev_points_id:\n", + " df_row_1 = ev_points.loc[evpoint_id_1+1]\n", + " if df_row_1['cluster']==id_cluster:\n", + " nNOS_coordinates = np.array([df_row_1['x'],df_row_1['y'],df_row_1['z']]) \n", + " # distance evaluation\n", + " d = spatial.distance.euclidean(nNOS_coordinates, ev_point_coordinates)\n", + " # check on relevant distance value\n", + " if d < r_max:\n", + " # lists update\n", + " nNOS.append(df_row_1['ev_points_id'])\n", + " nNOS_ev_points.append(nNOS)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "np.mean([len(nNOS_ev_points[i]) for i in range(len(nNOS_ev_points))])" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "result_path_noise = 'results/NO_concentration_data_noise/'\n", + "concentration_data_noise =[]\n", + "epsilon = 1e-10\n", + "conc_max = 4_000_000\n", + "for i in range(500):\n", + " file_path = result_path_noise + f'NO_concentration_t_{i}.csv'\n", + " df_conc = pd.read_csv(file_path)\n", + " matched_conc = df_conc[df_conc.iloc[:, 0].isin(ev_points_n_clusters[:, 0])]\n", + " concentrations = matched_conc.iloc[:, 1].values\n", + " log_concentrations_noise = np.log10(concentrations + epsilon)\n", + " concentration_data_noise.append(log_concentrations_noise)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "frames = []\n", + "for i in range(500):\n", + " frame = go.Frame(\n", + " data=[\n", + " go.Scatter3d(\n", + " x=ev_points_n_clusters[:, 1],\n", + " y=ev_points_n_clusters[:, 2],\n", + " z=ev_points_n_clusters[:, 3],\n", + " text = ev_points_n_clusters[:,0],\n", + " mode='markers',\n", + " marker=dict(\n", + " size=3,\n", + " color=concentration_data_noise[i], # Set color to the log-transformed concentrations\n", + " colorscale='Viridis', # Color scale\n", + " cmin=0, # Set minimum value for the color scale\n", + " cmax=np.log10(conc_max + epsilon), # Set maximum value for the color scale\n", + " colorbar=dict(title='Log10 Concentration'),\n", + " opacity=0.8\n", + " )\n", + " )\n", + " ],\n", + " name=str(i)\n", + " )\n", + " frames.append(frame)\n", + "\n", + "# Create the initial figure\n", + "fig = go.Figure(\n", + " data=[\n", + " go.Scatter3d(\n", + " x=ev_points_n_clusters[:, 1],\n", + " y=ev_points_n_clusters[:, 2],\n", + " z=ev_points_n_clusters[:, 3],\n", + " text = ev_points_n_clusters[:,0],\n", + " mode='markers',\n", + " marker=dict(\n", + " size=3,\n", + " color=np.zeros(len(ev_points_n_clusters)), # Default color (zeros)\n", + " colorscale='Viridis',\n", + " cmin=0, # Set minimum value for the color scale\n", + " cmax=np.log10(conc_max + epsilon), # Set maximum value for the color scale\n", + " colorbar=dict(title='Log10 Concentration'),\n", + " opacity=0.8\n", + " )\n", + " )\n", + " ],\n", + " layout=go.Layout(\n", + " updatemenus=[\n", + " {\n", + " 'buttons': [\n", + " {\n", + " 'args': [None, {'frame': {'duration': 100, 'redraw': True}, 'fromcurrent': True}],\n", + " 'label': 'Play',\n", + " 'method': 'animate'\n", + " },\n", + " {\n", + " 'args': [[None], {'frame': {'duration': 0, 'redraw': True}, 'mode': 'immediate', 'transition': {'duration': 0}}],\n", + " 'label': 'Pause',\n", + " 'method': 'animate'\n", + " }\n", + " ],\n", + " 'direction': 'left',\n", + " 'pad': {'r': 10, 't': 87},\n", + " 'showactive': True,\n", + " 'type': 'buttons',\n", + " 'x': 0.1,\n", + " 'xanchor': 'right',\n", + " 'y': 0,\n", + " 'yanchor': 'top'\n", + " }\n", + " ],\n", + " sliders=[{\n", + " 'active': 0,\n", + " 'steps': [\n", + " {\n", + " 'label': str(i),\n", + " 'method': 'animate',\n", + " 'args': [\n", + " [str(i)],\n", + " {'mode': 'immediate', 'transition': {'duration': 300}}\n", + " ]\n", + " }\n", + " for i in range(500)\n", + " ]\n", + " }]\n", + " )\n", + ")\n", + "\n", + "# Add the frames to the figure\n", + "fig.frames = frames\n", + "\n", + "fig.write_html('3dplot_NO_diffusion_noise.html')\n", + "\n", + "# Show the figure\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "\n", + "concentration_data_noise_1 =[]\n", + "conc_max = 4_000_000\n", + "for i in range(500):\n", + " file_path = result_path_noise + f'NO_concentration_t_{i}.csv'\n", + " df_conc = pd.read_csv(file_path)\n", + " matched_conc = df_conc[df_conc.iloc[:, 0].isin(ev_points_n_clusters[:, 0])]\n", + " concentrations = matched_conc.iloc[:, 1].values\n", + " concentration_data_noise_1.append(concentrations)\n", + "concentration_data_noise_np = np.array(concentration_data_noise_1)" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "max_value_index = np.argmax(concentration_data_noise_np)\n", + "\n", + "# Get the row and column index of the max value\n", + "row, col = np.unravel_index(max_value_index, concentration_data_noise_np.shape)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "col" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "id = 1501\n", + "\n", + "concentration_plot = concentration_data_noise_np[:,id]\n", + "\n", + "fig = go.Figure(go.Scatter(y=concentration_plot, name = 'overall',\n", + " mode = 'lines',\n", + " line = dict(width= 5, color= 'red')))\n", + "\n", + "fig.update_xaxes(title = 'Time [ms]')\n", + "fig.update_yaxes(title = 'NO Concentration [pM]')\n", + "fig.update_layout(title_text = 'Concentration at receiver')\n", + "\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "ev_points.iloc[:,0].values[1501]" + ] + }, + { + "cell_type": "code", + "execution_count": 27, + "metadata": {}, + "outputs": [], + "source": [ + "result_path = 'results/NO_concentration_data_source_1/'" + ] + }, + { + "cell_type": "code", + "execution_count": 28, + "metadata": {}, + "outputs": [], + "source": [ + "concentration_data =[]\n", + "\n", + "for i in range(500):\n", + " file_path = result_path + f'NO_concentration_t_{i}.csv'\n", + " df_conc = pd.read_csv(file_path)\n", + " matched_conc = df_conc[df_conc.iloc[:, 0].isin(ev_points_n_clusters[:, 0])]\n", + " concentrations = matched_conc.iloc[:, 1].values\n", + " concentration_data.append(concentrations)\n", + "concentration_data_np = np.stack(concentration_data, axis = 1)" + ] + }, + { + "cell_type": "code", + "execution_count": 30, + "metadata": {}, + "outputs": [], + "source": [ + "max_value_index = np.argmax(concentration_data_np)\n", + "\n", + "# Get the row and column index of the max value\n", + "row, col = np.unravel_index(max_value_index, concentration_data_np.shape)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "id = row\n", + "\n", + "concentration_plot = concentration_data_np\n", + "\n", + "fig = go.Figure(go.Scatter(y=concentration_plot, name = 'overall',\n", + " mode = 'lines',\n", + " line = dict(width= 5, color= 'red')))\n", + "\n", + "fig.update_xaxes(title = 'Time [ms]')\n", + "fig.update_yaxes(title = 'NO Concentration [pM]')\n", + "fig.update_layout(title_text = 'Concentration at source')\n", + "\n", + "fig.show()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "NO_env", + "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": "3.8.6" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/relative_dist.csv b/relative_dist.csv new file mode 100644 index 0000000..4cd71b1 --- /dev/null +++ b/relative_dist.csv @@ -0,0 +1,58828 @@ +0,3071,31931,13,0.0,71 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+58824,28577,160888,144768,13.802441800590106,71 +58825,29161,163853,144768,14.108305258739128,71 +58826,29345,164818,144768,10.951961910298763,71 +58827,31673,176686,144768,0.0,71 diff --git a/simulateEBCC.py b/simulateEBCC.py index 248a075..9a1f228 100644 --- a/simulateEBCC.py +++ b/simulateEBCC.py @@ -33,7 +33,7 @@ def set_network_configuration(self) -> None: ] def set_nest_kernel(self) -> None: - nest.Install("cerebmodule") + #nest.Install("cerebmodule") RESOLUTION = 1.0 CORES = 24 nest.ResetKernel() @@ -435,8 +435,9 @@ def define_bg_noise(self, rate: float = None) -> None: self.neuronal_populations["glomerulus"]["cell_ids"], "all_to_all", ) - rate = ( - rate or self.net_config["devices"]["background_noise"]["parameters"]["rate"] + if rate != 0: + rate = ( + rate or self.net_config["devices"]["background_noise"]["parameters"]["rate"] ) nest.SetStatus( noise_device, @@ -512,9 +513,7 @@ def initialize_nods(self): ev_point_coordinates=nNOS_coordinates, source_ids=self.connectivity["parallel_fiber_to_purkinje"]["id_pre"], nos_ids=self.vt, - cluster_ev_point_ids=self.connectivity["parallel_fiber_to_purkinje"][ - "id_post" - ], + cluster_ev_point_ids=self.connectivity["parallel_fiber_to_purkinje"]["id_post"], cluster_nos_ids=self.connectivity["parallel_fiber_to_purkinje"]["id_post"], ) nods_sim.time = np.arange(0, self.between_start * self.n_trials, 1.0) @@ -542,14 +541,37 @@ def simulate_network_with_NO(self, nods_sim) -> None: pfs = pickle.load(file) processed = 0 - for t in range(self.n_trials * self.between_start): - nest.Simulate(1.0) + for t in range(0,self.n_trials * self.between_start,2): + nest.Simulate(2.0) time.sleep(0.01) + """ ID_cell = nest.GetStatus(self.spikedetector_granule_cell, "events")[0][ "senders" ] active_sources = ID_cell[processed:] processed += len(active_sources) + + """ + activity_presynn = get_spike_activity('granule_spikes') + + ind_active_sources = np.where((activity_presynn[:,1]>=(t-1)) & (activity_presynn[:,1]<=t))[0] + + active_sources = activity_presynn[ind_active_sources,0] + #""" + """ + activity_from_progress_presynn = activity_presynn[processed:,:] + processed += len(activity_from_progress_presynn) + #active_sources = activity_from_progress_presynn[:,0] + + output_folder = "/home/nomodel/code/NODS/results/NO_concentration_data_test/" + if not os.path.exists(output_folder): + os.makedirs(output_folder) + prog_synn_name = f"presynn_{t}" + prog_synn_path = os.path.join(output_folder, prog_synn_name) + df_prog_synn = pd.DataFrame(activity_presynn[ind_active_sources]) + df_prog_synn.to_csv(prog_synn_path, header=False) + #""" + nods_sim.evaluate_diffusion(active_sources, t) list_dict = [] for i in range(len(pfs)):