From e34657eb7124f2df98708f6f307afb667623aab1 Mon Sep 17 00:00:00 2001
From: didihou <didi.hou@rwth-aachen.de>
Date: Thu, 14 Sep 2023 13:00:18 +0200
Subject: [PATCH] /

---
 .../multi-area-model-checkpoint.ipynb         |  88 +++++++++----
 ...lize_interareal_connectivity-checkpoint.py | 118 +++++++++---------
 .../M2E_visualize_interareal_connectivity.py  | 118 +++++++++---------
 multi-area-model.ipynb                        |  88 +++++++++----
 .../viscortex_processed_data.json             |   2 +-
 5 files changed, 251 insertions(+), 163 deletions(-)

diff --git a/.ipynb_checkpoints/multi-area-model-checkpoint.ipynb b/.ipynb_checkpoints/multi-area-model-checkpoint.ipynb
index e423b09..abbdc38 100644
--- a/.ipynb_checkpoints/multi-area-model-checkpoint.ipynb
+++ b/.ipynb_checkpoints/multi-area-model-checkpoint.ipynb
@@ -475,23 +475,11 @@
    "id": "05512922-26e5-425f-90a4-0df7c2279ccf",
    "metadata": {},
    "outputs": [
-    {
-     "ename": "TypeError",
-     "evalue": "'list' object cannot be interpreted as an integer",
-     "output_type": "error",
-     "traceback": [
-      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
-      "\u001b[0;31mTypeError\u001b[0m                                 Traceback (most recent call last)",
-      "Cell \u001b[0;32mIn [12], line 3\u001b[0m\n\u001b[1;32m      1\u001b[0m \u001b[38;5;66;03m# %%capture captured\u001b[39;00m\n\u001b[1;32m      2\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mM2E_visualize_interareal_connectivity\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m visualize_interareal_connectivity\n\u001b[0;32m----> 3\u001b[0m visualize_interareal_connectivity(M)\n",
-      "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_visualize_interareal_connectivity.py:113\u001b[0m, in \u001b[0;36mvisualize_interareal_connectivity\u001b[0;34m(M)\u001b[0m\n\u001b[1;32m    111\u001b[0m labels_display \u001b[38;5;241m=\u001b[39m [\u001b[38;5;124m'\u001b[39m\u001b[38;5;124mFull-scale model\u001b[39m\u001b[38;5;124m'\u001b[39m, \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mDown-scale model\u001b[39m\u001b[38;5;124m'\u001b[39m]\n\u001b[1;32m    112\u001b[0m \u001b[38;5;66;03m# for label in labels:\u001b[39;00m\n\u001b[0;32m--> 113\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m i \u001b[38;5;129;01min\u001b[39;00m \u001b[38;5;28;43mrange\u001b[39;49m\u001b[43m(\u001b[49m\u001b[43mlabels\u001b[49m\u001b[43m)\u001b[49m:\n\u001b[1;32m    114\u001b[0m     label \u001b[38;5;241m=\u001b[39m labels[i]\n\u001b[1;32m    115\u001b[0m     label_display \u001b[38;5;241m=\u001b[39m labels_display[i]\n",
-      "\u001b[0;31mTypeError\u001b[0m: 'list' object cannot be interpreted as an integer"
-     ]
-    },
     {
      "data": {
-      "image/png": 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\n",
+      "image/png": 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\n",
       "text/plain": [
-       "<Figure size 1080x476.769 with 2 Axes>"
+       "<Figure size 1080x476.769 with 4 Axes>"
       ]
      },
      "metadata": {
@@ -536,10 +524,32 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 13,
    "id": "15778e9c",
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\n",
+      "Sep 14 12:56:50 SimulationManager::set_status [Info]: \n",
+      "    Temporal resolution changed from 0.1 to 0.1 ms.\n",
+      "\n",
+      "Sep 14 12:57:14 NodeManager::prepare_nodes [Info]: \n",
+      "    Preparing 20780 nodes for simulation.\n",
+      "\n",
+      "Sep 14 12:57:15 SimulationManager::start_updating_ [Info]: \n",
+      "    Number of local nodes: 20780\n",
+      "    Simulation time (ms): 2000\n",
+      "    Number of OpenMP threads: 1\n",
+      "    Number of MPI processes: 1\n",
+      "\n",
+      "Sep 14 12:58:34 SimulationManager::run [Info]: \n",
+      "    Simulation finished.\n"
+     ]
+    }
+   ],
    "source": [
     "%%capture captured\n",
     "# run the simulation, depending on the model parameter and downscale ratio, the running time varies largely.\n",
@@ -566,10 +576,18 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 14,
    "id": "c1d7aa61-e85a-4e6a-9e01-e018413a572b",
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "loading spikes\n"
+     ]
+    }
+   ],
    "source": [
     "# Instantiate an analysis class and load spike data\n",
     "A = Analysis(network=M, \n",
@@ -590,10 +608,23 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 15,
    "id": "bea30fc8",
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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\n",
+      "text/plain": [
+       "<Figure size 1080x476.769 with 1 Axes>"
+      ]
+     },
+     "metadata": {
+      "needs_background": "light"
+     },
+     "output_type": "display_data"
+    }
+   ],
    "source": [
     "from M2E_visualize_instantaneous_and_mean_firing_rates import plot_instan_mean_firing_rate\n",
     "plot_instan_mean_firing_rate(M)"
@@ -617,12 +648,25 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 16,
    "id": "ae19bcc3",
    "metadata": {
     "tags": []
    },
-   "outputs": [],
+   "outputs": [
+    {
+     "ename": "ImportError",
+     "evalue": "cannot import name 'original_data_path' from 'helpers' (/opt/app-root/src/MAM2EBRAINS/./figures/Schmidt2018/helpers.py)",
+     "output_type": "error",
+     "traceback": [
+      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
+      "\u001b[0;31mImportError\u001b[0m                               Traceback (most recent call last)",
+      "Cell \u001b[0;32mIn [16], line 1\u001b[0m\n\u001b[0;32m----> 1\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mM2E_visualize_resting_state\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m plot_resting_state\n\u001b[1;32m      2\u001b[0m plot_resting_state(M, A, data_path)\n",
+      "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_visualize_resting_state.py:8\u001b[0m\n\u001b[1;32m      5\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01msys\u001b[39;00m\n\u001b[1;32m      6\u001b[0m sys\u001b[38;5;241m.\u001b[39mpath\u001b[38;5;241m.\u001b[39mappend(\u001b[38;5;124m'\u001b[39m\u001b[38;5;124m./figures/Schmidt2018_dyn\u001b[39m\u001b[38;5;124m'\u001b[39m)\n\u001b[0;32m----> 8\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mhelpers\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m original_data_path, population_labels\n\u001b[1;32m      9\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mmultiarea_model\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m MultiAreaModel\n\u001b[1;32m     10\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mplotcolors\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m myred, myblue\n",
+      "\u001b[0;31mImportError\u001b[0m: cannot import name 'original_data_path' from 'helpers' (/opt/app-root/src/MAM2EBRAINS/./figures/Schmidt2018/helpers.py)"
+     ]
+    }
+   ],
    "source": [
     "from M2E_visualize_resting_state import plot_resting_state\n",
     "plot_resting_state(M, A, data_path)"
diff --git a/figures/MAM2EBRAINS/.ipynb_checkpoints/M2E_visualize_interareal_connectivity-checkpoint.py b/figures/MAM2EBRAINS/.ipynb_checkpoints/M2E_visualize_interareal_connectivity-checkpoint.py
index 73dd6da..f3a860f 100644
--- a/figures/MAM2EBRAINS/.ipynb_checkpoints/M2E_visualize_interareal_connectivity-checkpoint.py
+++ b/figures/MAM2EBRAINS/.ipynb_checkpoints/M2E_visualize_interareal_connectivity-checkpoint.py
@@ -18,59 +18,59 @@ from scipy import stats
 # rc_file('plotstyle.rc')
 
 def visualize_interareal_connectivity(M):
-#     scale_down_to = 1
-#     cc_weights_factor = 1.0
-#     areas_simulated = ['V1', 'V2', 'VP', 'V3', 'V3A', 'MT', 'V4t', 'V4', 'VOT', 'MSTd', 
-#                        'PIP', 'PO', 'DP', 'MIP', 'MDP', 'VIP', 'LIP', 'PITv', 'PITd', 
-#                        'MSTl', 'CITv', 'CITd', 'FEF', 'TF', 'AITv', 'FST', '7a', 'STPp', 
-#                        'STPa', '46', 'AITd', 'TH']
-#     replace_non_simulated_areas = 'het_poisson_stat'
+    scale_down_to = 1
+    cc_weights_factor = 1.0
+    areas_simulated = ['V1', 'V2', 'VP', 'V3', 'V3A', 'MT', 'V4t', 'V4', 'VOT', 'MSTd', 
+                       'PIP', 'PO', 'DP', 'MIP', 'MDP', 'VIP', 'LIP', 'PITv', 'PITd', 
+                       'MSTl', 'CITv', 'CITd', 'FEF', 'TF', 'AITv', 'FST', '7a', 'STPp', 
+                       'STPa', '46', 'AITd', 'TH']
+    replace_non_simulated_areas = 'het_poisson_stat'
     
-#     conn_params = {
-#         'replace_non_simulated_areas': 'het_poisson_stat',
-#         'g': -11.,
-#         'K_stable': 'K_stable.npy',
-#         'fac_nu_ext_TH': 1.2,
-#         'fac_nu_ext_5E': 1.125,
-#         'fac_nu_ext_6E': 1.41666667,
-#         'av_indegree_V1': 3950.
-#     }
-
-#     input_params = {
-#         'rate_ext': 10.
-#     } 
-
-#     neuron_params = {
-#         'V0_mean': -150.,
-#         'V0_sd': 50.}
-
-#     network_params = {
-#         'N_scaling': scale_down_to, # Scaling of population sizes, by default: 1.
-#         'K_scaling': scale_down_to, # Scaling of indegrees, by default: 1.
-#         'fullscale_rates': 'tests/fullscale_rates.json',
-#         'input_params': input_params, # Input parameters
-#         'connection_params': conn_params, # Connection parameters
-#         'neuron_params': neuron_params # Neuron parameters
-#     } 
-
-#     sim_params = {
-#         'areas_simulated': areas_simulated,
-#         't_sim': 2000., # Simulated time (in ms), by default: 10.0
-#         'num_processes': 1, # The number of MPI processes, by default: 1
-#         'local_num_threads': 1, # The number of threads per MPI process, by default: 1
-#         'recording_dict': {'record_vm': False},
-#         'rng_seed': 1  # global random seed
-#     }
-
-#     theory_params = {
-#         'dt': 0.1 # The time step of the mean-field theory integration, by default: 0.01
-#     } 
-
-#     M_full_scale = MultiAreaModel(network_params, 
-#                                   simulation=True,
-#                                   sim_spec=sim_params,
-#                                   theory=True,
-#                                   theory_spec=theory_params)
+    conn_params = {
+        'replace_non_simulated_areas': 'het_poisson_stat',
+        'g': -11.,
+        'K_stable': 'K_stable.npy',
+        'fac_nu_ext_TH': 1.2,
+        'fac_nu_ext_5E': 1.125,
+        'fac_nu_ext_6E': 1.41666667,
+        'av_indegree_V1': 3950.
+    }
+
+    input_params = {
+        'rate_ext': 10.
+    } 
+
+    neuron_params = {
+        'V0_mean': -150.,
+        'V0_sd': 50.}
+
+    network_params = {
+        'N_scaling': scale_down_to, # Scaling of population sizes, by default: 1.
+        'K_scaling': scale_down_to, # Scaling of indegrees, by default: 1.
+        'fullscale_rates': 'tests/fullscale_rates.json',
+        'input_params': input_params, # Input parameters
+        'connection_params': conn_params, # Connection parameters
+        'neuron_params': neuron_params # Neuron parameters
+    } 
+
+    sim_params = {
+        'areas_simulated': areas_simulated,
+        't_sim': 2000., # Simulated time (in ms), by default: 10.0
+        'num_processes': 1, # The number of MPI processes, by default: 1
+        'local_num_threads': 1, # The number of threads per MPI process, by default: 1
+        'recording_dict': {'record_vm': False},
+        'rng_seed': 1  # global random seed
+    }
+
+    theory_params = {
+        'dt': 0.1 # The time step of the mean-field theory integration, by default: 0.01
+    } 
+
+    M_full_scale = MultiAreaModel(network_params, 
+                                  simulation=True,
+                                  sim_spec=sim_params,
+                                  theory=True,
+                                  theory_spec=theory_params)
     
     """
     Figure layout
@@ -87,7 +87,7 @@ def visualize_interareal_connectivity(M):
     pl.rcParams['figure.figsize'] = (width, height)
 
     fig = pl.figure()
-    fig.suptitle('Interareal connectivity for full-scale (left) and down-scale (right) multi-area model', fontsize=12, y=1.05)
+    fig.suptitle('Interareal connectivity for full-scale (left) and down-scale (right) multi-area model', fontsize=15, y=1.05)
     axes = {}
 
     # gs1 = gridspec.GridSpec(2, 2)
@@ -223,8 +223,8 @@ def visualize_interareal_connectivity(M):
     conn_matrix_full_scale = np.zeros((32, 32))
     for i, area1 in enumerate(area_list[::-1]):
         for j, area2 in enumerate(area_list):
-            conn_matrix_full_scale[i][j] = M.K_areas[area1][
-                area2] / np.sum(list(M.K_areas[area1].values()))
+            conn_matrix_full_scale[i][j] = M_full_scale.K_areas[area1][
+                area2] / np.sum(list(M_full_scale.K_areas[area1].values()))
 
     ax = axes['B']
     ax.yaxis.set_ticks_position("none")
@@ -241,10 +241,10 @@ def visualize_interareal_connectivity(M):
     X, Y = np.meshgrid(x, y)
 
     ax.set_xticks([i + 0.5 for i in np.arange(0, len(area_list) + 1, 1)])
-    # ax.set_xticklabels(area_list, rotation=90, size=6.)
+    ax.set_xticklabels(area_list, rotation=90, size=6.)
 
     ax.set_yticks([i + 0.5 for i in np.arange(0, len(area_list) + 1, 1)])
-    # ax.set_yticklabels(area_list[::-1], size=6.)
+    ax.set_yticklabels(area_list[::-1], size=6.)
 
     ax.set_ylabel('Target area')
     ax.set_xlabel('Source area')
@@ -366,10 +366,10 @@ def visualize_interareal_connectivity(M):
     X, Y = np.meshgrid(x, y)
 
     ax.set_xticks([i + 0.5 for i in np.arange(0, len(area_list) + 1, 1)])
-    # ax.set_xticklabels(area_list, rotation=90, size=6.)
+    ax.set_xticklabels(area_list, rotation=90, size=6.)
 
     ax.set_yticks([i + 0.5 for i in np.arange(0, len(area_list) + 1, 1)])
-    # ax.set_yticklabels(area_list[::-1], size=6.)
+    ax.set_yticklabels(area_list[::-1], size=6.)
 
     ax.set_ylabel('Target area')
     ax.set_xlabel('Source area')
diff --git a/figures/MAM2EBRAINS/M2E_visualize_interareal_connectivity.py b/figures/MAM2EBRAINS/M2E_visualize_interareal_connectivity.py
index 73dd6da..f3a860f 100644
--- a/figures/MAM2EBRAINS/M2E_visualize_interareal_connectivity.py
+++ b/figures/MAM2EBRAINS/M2E_visualize_interareal_connectivity.py
@@ -18,59 +18,59 @@ from scipy import stats
 # rc_file('plotstyle.rc')
 
 def visualize_interareal_connectivity(M):
-#     scale_down_to = 1
-#     cc_weights_factor = 1.0
-#     areas_simulated = ['V1', 'V2', 'VP', 'V3', 'V3A', 'MT', 'V4t', 'V4', 'VOT', 'MSTd', 
-#                        'PIP', 'PO', 'DP', 'MIP', 'MDP', 'VIP', 'LIP', 'PITv', 'PITd', 
-#                        'MSTl', 'CITv', 'CITd', 'FEF', 'TF', 'AITv', 'FST', '7a', 'STPp', 
-#                        'STPa', '46', 'AITd', 'TH']
-#     replace_non_simulated_areas = 'het_poisson_stat'
+    scale_down_to = 1
+    cc_weights_factor = 1.0
+    areas_simulated = ['V1', 'V2', 'VP', 'V3', 'V3A', 'MT', 'V4t', 'V4', 'VOT', 'MSTd', 
+                       'PIP', 'PO', 'DP', 'MIP', 'MDP', 'VIP', 'LIP', 'PITv', 'PITd', 
+                       'MSTl', 'CITv', 'CITd', 'FEF', 'TF', 'AITv', 'FST', '7a', 'STPp', 
+                       'STPa', '46', 'AITd', 'TH']
+    replace_non_simulated_areas = 'het_poisson_stat'
     
-#     conn_params = {
-#         'replace_non_simulated_areas': 'het_poisson_stat',
-#         'g': -11.,
-#         'K_stable': 'K_stable.npy',
-#         'fac_nu_ext_TH': 1.2,
-#         'fac_nu_ext_5E': 1.125,
-#         'fac_nu_ext_6E': 1.41666667,
-#         'av_indegree_V1': 3950.
-#     }
-
-#     input_params = {
-#         'rate_ext': 10.
-#     } 
-
-#     neuron_params = {
-#         'V0_mean': -150.,
-#         'V0_sd': 50.}
-
-#     network_params = {
-#         'N_scaling': scale_down_to, # Scaling of population sizes, by default: 1.
-#         'K_scaling': scale_down_to, # Scaling of indegrees, by default: 1.
-#         'fullscale_rates': 'tests/fullscale_rates.json',
-#         'input_params': input_params, # Input parameters
-#         'connection_params': conn_params, # Connection parameters
-#         'neuron_params': neuron_params # Neuron parameters
-#     } 
-
-#     sim_params = {
-#         'areas_simulated': areas_simulated,
-#         't_sim': 2000., # Simulated time (in ms), by default: 10.0
-#         'num_processes': 1, # The number of MPI processes, by default: 1
-#         'local_num_threads': 1, # The number of threads per MPI process, by default: 1
-#         'recording_dict': {'record_vm': False},
-#         'rng_seed': 1  # global random seed
-#     }
-
-#     theory_params = {
-#         'dt': 0.1 # The time step of the mean-field theory integration, by default: 0.01
-#     } 
-
-#     M_full_scale = MultiAreaModel(network_params, 
-#                                   simulation=True,
-#                                   sim_spec=sim_params,
-#                                   theory=True,
-#                                   theory_spec=theory_params)
+    conn_params = {
+        'replace_non_simulated_areas': 'het_poisson_stat',
+        'g': -11.,
+        'K_stable': 'K_stable.npy',
+        'fac_nu_ext_TH': 1.2,
+        'fac_nu_ext_5E': 1.125,
+        'fac_nu_ext_6E': 1.41666667,
+        'av_indegree_V1': 3950.
+    }
+
+    input_params = {
+        'rate_ext': 10.
+    } 
+
+    neuron_params = {
+        'V0_mean': -150.,
+        'V0_sd': 50.}
+
+    network_params = {
+        'N_scaling': scale_down_to, # Scaling of population sizes, by default: 1.
+        'K_scaling': scale_down_to, # Scaling of indegrees, by default: 1.
+        'fullscale_rates': 'tests/fullscale_rates.json',
+        'input_params': input_params, # Input parameters
+        'connection_params': conn_params, # Connection parameters
+        'neuron_params': neuron_params # Neuron parameters
+    } 
+
+    sim_params = {
+        'areas_simulated': areas_simulated,
+        't_sim': 2000., # Simulated time (in ms), by default: 10.0
+        'num_processes': 1, # The number of MPI processes, by default: 1
+        'local_num_threads': 1, # The number of threads per MPI process, by default: 1
+        'recording_dict': {'record_vm': False},
+        'rng_seed': 1  # global random seed
+    }
+
+    theory_params = {
+        'dt': 0.1 # The time step of the mean-field theory integration, by default: 0.01
+    } 
+
+    M_full_scale = MultiAreaModel(network_params, 
+                                  simulation=True,
+                                  sim_spec=sim_params,
+                                  theory=True,
+                                  theory_spec=theory_params)
     
     """
     Figure layout
@@ -87,7 +87,7 @@ def visualize_interareal_connectivity(M):
     pl.rcParams['figure.figsize'] = (width, height)
 
     fig = pl.figure()
-    fig.suptitle('Interareal connectivity for full-scale (left) and down-scale (right) multi-area model', fontsize=12, y=1.05)
+    fig.suptitle('Interareal connectivity for full-scale (left) and down-scale (right) multi-area model', fontsize=15, y=1.05)
     axes = {}
 
     # gs1 = gridspec.GridSpec(2, 2)
@@ -223,8 +223,8 @@ def visualize_interareal_connectivity(M):
     conn_matrix_full_scale = np.zeros((32, 32))
     for i, area1 in enumerate(area_list[::-1]):
         for j, area2 in enumerate(area_list):
-            conn_matrix_full_scale[i][j] = M.K_areas[area1][
-                area2] / np.sum(list(M.K_areas[area1].values()))
+            conn_matrix_full_scale[i][j] = M_full_scale.K_areas[area1][
+                area2] / np.sum(list(M_full_scale.K_areas[area1].values()))
 
     ax = axes['B']
     ax.yaxis.set_ticks_position("none")
@@ -241,10 +241,10 @@ def visualize_interareal_connectivity(M):
     X, Y = np.meshgrid(x, y)
 
     ax.set_xticks([i + 0.5 for i in np.arange(0, len(area_list) + 1, 1)])
-    # ax.set_xticklabels(area_list, rotation=90, size=6.)
+    ax.set_xticklabels(area_list, rotation=90, size=6.)
 
     ax.set_yticks([i + 0.5 for i in np.arange(0, len(area_list) + 1, 1)])
-    # ax.set_yticklabels(area_list[::-1], size=6.)
+    ax.set_yticklabels(area_list[::-1], size=6.)
 
     ax.set_ylabel('Target area')
     ax.set_xlabel('Source area')
@@ -366,10 +366,10 @@ def visualize_interareal_connectivity(M):
     X, Y = np.meshgrid(x, y)
 
     ax.set_xticks([i + 0.5 for i in np.arange(0, len(area_list) + 1, 1)])
-    # ax.set_xticklabels(area_list, rotation=90, size=6.)
+    ax.set_xticklabels(area_list, rotation=90, size=6.)
 
     ax.set_yticks([i + 0.5 for i in np.arange(0, len(area_list) + 1, 1)])
-    # ax.set_yticklabels(area_list[::-1], size=6.)
+    ax.set_yticklabels(area_list[::-1], size=6.)
 
     ax.set_ylabel('Target area')
     ax.set_xlabel('Source area')
diff --git a/multi-area-model.ipynb b/multi-area-model.ipynb
index e423b09..abbdc38 100644
--- a/multi-area-model.ipynb
+++ b/multi-area-model.ipynb
@@ -475,23 +475,11 @@
    "id": "05512922-26e5-425f-90a4-0df7c2279ccf",
    "metadata": {},
    "outputs": [
-    {
-     "ename": "TypeError",
-     "evalue": "'list' object cannot be interpreted as an integer",
-     "output_type": "error",
-     "traceback": [
-      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
-      "\u001b[0;31mTypeError\u001b[0m                                 Traceback (most recent call last)",
-      "Cell \u001b[0;32mIn [12], line 3\u001b[0m\n\u001b[1;32m      1\u001b[0m \u001b[38;5;66;03m# %%capture captured\u001b[39;00m\n\u001b[1;32m      2\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mM2E_visualize_interareal_connectivity\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m visualize_interareal_connectivity\n\u001b[0;32m----> 3\u001b[0m visualize_interareal_connectivity(M)\n",
-      "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_visualize_interareal_connectivity.py:113\u001b[0m, in \u001b[0;36mvisualize_interareal_connectivity\u001b[0;34m(M)\u001b[0m\n\u001b[1;32m    111\u001b[0m labels_display \u001b[38;5;241m=\u001b[39m [\u001b[38;5;124m'\u001b[39m\u001b[38;5;124mFull-scale model\u001b[39m\u001b[38;5;124m'\u001b[39m, \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mDown-scale model\u001b[39m\u001b[38;5;124m'\u001b[39m]\n\u001b[1;32m    112\u001b[0m \u001b[38;5;66;03m# for label in labels:\u001b[39;00m\n\u001b[0;32m--> 113\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m i \u001b[38;5;129;01min\u001b[39;00m \u001b[38;5;28;43mrange\u001b[39;49m\u001b[43m(\u001b[49m\u001b[43mlabels\u001b[49m\u001b[43m)\u001b[49m:\n\u001b[1;32m    114\u001b[0m     label \u001b[38;5;241m=\u001b[39m labels[i]\n\u001b[1;32m    115\u001b[0m     label_display \u001b[38;5;241m=\u001b[39m labels_display[i]\n",
-      "\u001b[0;31mTypeError\u001b[0m: 'list' object cannot be interpreted as an integer"
-     ]
-    },
     {
      "data": {
-      "image/png": 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\n",
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9pgB/I/sW+RwaHCMjPybEckn7Nujrx8meD3/M+/trGhxrJj+GxEXAAmVT3CcpO4bFNOofuwE27LWyhuzAle8ge1zeQvaHdyPfzX/fXLKDNg6sHeo5cw3ZsQxurPl5LNkuBuurm54L9Zyat/cA2Wv0IrI/oJvxnPcPSduSHdT0soQ+NJT4uh3y/WxA238Gvkb2/vYg2fvU74dYbbDX0zfIjpvxMNlBRq8cqg/Niog7yZ5b38rbfx3wuvzYLYO+jgb7fDAza5X+sw2YmZlVkqQDyHZh2Sn/RtQKJukw4L0R8foWtP1+YHJEfKzotq14G/pckPRfwDYRceJ6rv814K8R8e31Wd/MzKrBAx1mZlZZ+RTrHwFzI+Lzne6PmT1bze40t5Gd5WUm2elaL+tkv8zMrLt51xUzM6uk/Hgqy8hOI/yNjnbGzBoZS7abw+Nku9N8DfhZR3tkZmZdzzM6zMzMzMzMzKwyPKPDzMzMzMzMzCrDAx1mZmZmZmZmVhke6DAzMzMzMzOzyvBAh5mZmZmZmZlVhgc6zMzMzMzMzKwyPNBhZmZmZmZmZpXhgQ4zMzMzMzMzqwwPdJiZmZmZmZlZZXigw8zMzMzMzMwqwwMdZmZmZmZmZlYZHugwMzMzMzMzs8rwQIeZmZmZmZmZVYYHOszMzMzMzMysMjzQYWZmZmZmZmaV4YEOMzMzMzMzM6sMD3SYmZmZmZmZWWV4oMPMzMzMzMzMKsMDHWZmZmZmZmZWGR7oMDMzMzMzM7PK8ECHmZmZmZmZmVWGBzrMzMzMzMzMrDI80GFmZmZmZmZmlTHoQIeknSTFgMuyoRqVdHVeO0HSgfnymYX1evC+/qKVv6fJvnwk78s7hqgrTZ/NzMzKYED2eFLSfZIukPS8TvdtQ5TpM985xczMqm5Ek3V/Ar6SL69pUV/MzMzM+v0J+CZwEPB24GBJe0bE0s52y8zMzMqu2V1XHgJ+nV9+A5CP8M/Ll4/Jf/5sagck/Uv+bc1Tku6V9OH8+hdKmilpmaTHJJ2aX/+T/OcnJf1Z0hsatLudpEvy2sWSvizpOfdX0jvyvk/P21sq6Yj826PHJV0maURe+0pJN0haJeluSSfVtPMRSQ9Lmg28eMDv2E/S9fl6f5F0fOrjZGZm1mMWR8T0iDgR+C6wDfAv0PjzWNIX88/0XfPP3pD08fy2hyVdly8vzD/j/0vSo5JukrRNvU44p5iZmXWfZgc6DiMb7HgI+Nn6/jJJw5TtzjJB0oT86q8AjwEnA98G1uYf2JcDhwJnAJ8GVuf1NwEfAz6Z/3y+pFF1ft0Pa9b/OfBx4L2DdO9g4H+BCcAvgGXAdcDRwJGStszb2RH4CLAU+I6kgyXtCfw38ADwHeA1Nfd5i7y9zYAvAAuBH0iaMkhfzMzM7Bm/zP/fc7DPY+DavG4/4OX9y5J2BbYEflfT5qbA1sAVwD7Ae5xTnFPMzKwamt115Qbg3/Llxzbg9+0A/K3mZwF3ATsDrwZmAxcAuwIvBH4aEaf9vVgaDuwGHA9sVNPOTsCTNXVj8vYEnFZTdxjQ6Fgh50fEtyR9guxbo38FTsjXeR6wFtgc+GJEnCXpr8BVwBHAoryNr0fEuZIm88zjtR+wRX75Ys3vOxi4tEFfzMzM7BnK/w+yz9VGn8f/AayrqflVvrxfvn7tQEcfcAowBXgbWZZwTnmGc4qZmXWtZgc6Ho6IXw+4rq9m/c2abOcBsm8vah0MvAnYG/gS8Bbyqal1HAqcSLb7zDfIvl15LTCKmgBRYy7Ztxr9lg/St2X5/08DqyNijaR1+XXDa+pikDb6qc7y+cAPaq5f2EQ7ZmZmBv+Y/39rzXXP+TyOiBWSbuWZgY6TgRlkAxl9wO9ryldHxJOS1uY/D8c5xTnFzMwqodmBjnoWAs+T9E/Aqc2sEBFPkh3no9Y3yL4huQV4IzAJuBP4C/B6Zcf9eJDsIKiL83U2Jft2ZP8Gv2eVpGuAA4BXAfcDrwTuIJtSuj6uJ5vN8m5J95F9iwIwE3g0X/7X/Nucd9as94f89sPz3z0COJLsW6d71rMvZmZmVTdJ2VlBXk02ePAAcDbZzIVGn8eQ7b7yAbKBjWuAOcAhwJyIGGwgwTnFOcXMzCqi2WN01PNxYAXwn8DNG9DOZsDngLOAlcC/RsRa4CiysPEhsqmUm5JNwfwR2UG03kg2JbWRt5FNuTwV+CrwfODG9e1kRDyS9+le4HTyg6JFxG8jYi7w0fy6U4FZNes9ShYY7ga+TLYf7xP4mxIzM7PB7MUzx5O4ENgvIh4c7PM4X+93ZLMU5kXEKrIBgP7r18dmOKeYmZl1FUU0M8PRzMzMzMzMzKz8NmRGh5mZmZmZmZlZqXigw8zMzMzMzMwqwwMdZmZmZmZmZlYZHugwMzMzMzMzs8rwQIeZmZmZmZmZVYYHOszMzMzMzMysMjzQYWZmZmZmZmaV4YEOMzMzMzMzM6sMD3SYmZmZmZmZWWWM6HQHzMzMrJwkjQa+DawBro6ICzrcJTMzM6uworKHZ3SYmZn1EEnnSVoqad6A6w+XdKekuyV9Ir/6jcBPI+I9wFFt76yZmZl1vU5kDw90mJmZ9ZbpwOG1V0gaDvwPcASwG3C8pN2A7YH78rJ1beyjmZmZVcd02pw9PNBhZmbWQyLiWuDRAVdPBe6OiAURsQb4EXA0sIgscIAzg5mZma2HTmQPH6PDzMysQ/7x8JfEIw+vKqy92bP/djvwZM1VZ0fE2U2suh3PfHsCWcjYF/gmcKak1wKXF9ZRMzMz65gi80dZs4cHOszMzDrk4YdX8scbP1dYexsNP/HJiNhnPVZVnesiIh4H3rmB3TIzM7MSKTJ/lDV7eBqqmZmZLQIm1/y8PbC4Q30xMzOz6mtp9vCMjgJtueUmscMO45uuH/bEsqZrn3pw5Hr0qHmjXrBrUv0jt9+T+Bui6crNx69Iann5inFJ9ZvvtlNSfaqUx2bL3XdsYU/K5ZHbFyauUW+Qt7FufizXLJifVL/Rzi9qUU8yd/3p3qT6TYY3v622f8nkoYtqLJhz39BFNXaektb+mr/ekVR/27LHH46IrZJWGlQQsba45mC8pLOByyMiZbrnTcAukp4H3A8cB/xTkR2z1mhl9oDW5o8yZQ9Iyx/dnD2guz8zU7Uyf3T745iSP7o5e0Ba/qh+9oCC80cps4cHOgq0ww7juea3b2+6ftM/Xdp07V9P3259utS0XS+/Jql++u7/nFQ/XM2HjTe89ldJbV/5q0OS6o+5+ftJ9alSHpt33HxOC3tSLj/Y491J9esi7QOsmx/Le98yNal+hx/f2KKeZF479tSk+t3GDW+69r9vPiOp7WM3+0BS/cU3fzOpfuExL0+qf94lN6T+pTW4gIhCT2ayPCJOGqxA0kXAgcAESYuA0yLiXEmnAr8ChgPnRcTtRXbMWqOV2QNamz/KlD0gLX90c/aA7v7MTNXK/NHtj2NK/ujm7AFp+aPy2QOKzh+lzB4e6DAzM+shEXF8g+tnAjPb3B0zMzOruE5kj8oeo0PSKEk3Spor6XZJn8uvf3P+c5+khgdNkbRQ0m2S5ki6uX09NzOzXhEEfbG2sAv59FFJr+v0fetFzh5mZtYNiswflDR7VHlGx1PAwRGxStJI4DpJvwTmAW8EvtNEGwdFxMOt7KSZmfWywo/RMeT0UWspZw8zM+sCheaPUmaPyg50REQA/ScHHplfIiLmA0hp+/+bmZmZDcbZw8zMrBwqu+sKgKThkuYAS4FZEXFDwuoBXCVptqTSjVCZmVkVZN+oFHWxznP2MDOz8isuf5RVZWd0AER2KNkpkjYDZkjaIyLmNbn6/hGxWNLWwCxJd0TEtS3rrJmZ9Z4Ioq8Up5e1gjh7mJlZ6RWbP0qZPSo9o6NfRCwDrgYOT1hncf7/UmAGkHb+RzMzs/ZbHhEnlSlo9CpnDzMz6xGlzB6VHeiQtFX+bQqSNgFeA9zR5LqjJY3tXwYOIzuQmJmZWbFibXEX6yhnDzMz6xoVzx5V3nVlW+D7koaTDehcHBG/kPQG4FvAVsAVkuZExD9KmgScExHTgIlk000he4wujIgrO3M3zMysugo/64p1lrOHmZl1gernj8oOdETErcBeda6fQTYddOD1i4Fp+fICYM9W99HMzKxgpdxPtlc4e5iZWQ8qZfao7EBHJwxbvZxNbr+i6fon9jyq6dqNN/5DUl/mLnhBUv1rxr4mqf6HLxmXVP/IE2Oarh228Zqktn96z2ZJ9cckVcPwYaOT6tf1PZ74G3rDCfPOTao/b7f3tKgn5bP26ZGd7sKzXLHyzKT61497f4t6AqvX9bWsbYCdfvrHtBUKPz1oQN/TRTZYynPZW+u0MntAWv7o5uwBafnD2aN7OH80Vqb84ewxiJacmrzQ/FHK7OGBDjMzsw6JqP7UUTMzMyuXXsgflR3okDQKuBbYmOx+/jQiTpO0BfBjYCdgIXBsRDxWZ/2FwEpgHbA2IvZpT8/NzMysGzl7mJmZlUNlBzqAp4CDI2KVpJHAdZJ+CbwR+E1EfFnSJ4BPAB9v0MZBEfFwm/prZmY9J6C489hb5zl7mJlZF6h+/qjs6WUjsyr/cWR+CeBo4Pv59d8HXt/+3pmZmQGRB42iLvkBwSS9rtN3rRc5e5iZWVcoMn+UNHtUdqADQNJwSXOApcCsiLgBmBgRSwDy/7dusHoAV0maLal0B1cxMzOrY3lEnFSmo573GmcPMzPrMaXMHlXedYWIWAdMkbQZ2bnp90hYff+IWCxpa2CWpDsi4tqWdNTMzHpXxQ8G1mucPczMrCtUPH9UeqCjX0Qsk3Q1cDjwoKRtI2KJpG3JvnGpt87i/P+lkmYAU8kOMGZmZlYIEaji+8j2KmcPMzMrq17IH5XddUXSVvm3KUjaBHgNcAfwc+DEvOxE4Gd11h0taWz/MnAYMK8N3TYzM7Mu5exhZmZWDlWe0bEt8H1Jw8kGdC6OiF9Iuh64WNK7gXuBNwNImgScExHTgIlk000he4wujIgrO3EnzMyswqL6Rz3vMc4eZmZWfj2QPyo70BERtwJ71bn+EeCQOtcvBqblywuAPVvdRzMz63WFB43xks4GLi/bQcF6gbOHmZl1h0LzRymzR2UHOszMzHrQ8ojw2TrMzMysXUqZPTzQUaAH/zaWb7z9wKbrT3z1VU3XbnHeUUl9ecuE85Pql7xnk6T6kWNWJ9W/7swjm649dPXGSW2f/+lzk+pvOujupPr7T3hBUr00sunay/c+Nqnt191ycVJ9qh+/5J+S6hesHNt07dInhye1PWFU2vNgl7GvT6o/ddttk+q3HvVk07Xfujvtvv7iHQ8l1X92x/cn1d+2TEn1C9cuT6p/08Tmnwenv+C9SW2/dIu0x/Jrie2vjbTHpniBKn7Uc2utVmYPSMsf3Zw9IC1/dHP2gHLlj1ZmD2ht/ihT9oDW5o9uzh6Qlj+qnz2gF/KHBzrMzMw6JYC+dZ3uhZmZmfWSHsgfVT7rymRJv5U0X9Ltkj6YX7+npOsl3SbpcknjGqy/MK+ZI+nm9vbezMzMuo2zh5mZWTlUeUbHWuDDEXFLfrq22ZJmAecAH4mIayS9C/go8O8N2jgoIh5uU3/NzKznVP889j3G2cPMzLpA9fNHZWd0RMSSiLglX14JzAe2A3YFrs3LZgFv6kwPzczMIps6WtTFOsrZw8zMukOB+aOkKjvQUUvSTmSne7sBmAf0H1nrzcDkBqsFcJWk2ZJKdxRZMzMzKy9nDzMzs86p/ECHpDHAJcCHImIF8C7gfZJmA2OBNQ1W3T8i9gaOyOsPaEuHzcysd0R+HvuiLvm57CW9rtN3rZc5e5iZWakVmT9Kmj2qfIwOlJ1r6xLggoi4FCAi7gAOy29/IfDaeutGxOL8/6WSZgBTeWbaqZmZWSFU7LTPUp7Lvpc4e5iZWTcoMH+UMntUdkaHJAHnAvMj4vSa67fO/x8G/BtwVp11R+cHEUPSaLJwMq8d/TYzM7Pu5OxhZmZWDlWe0bE/cAJwm6Q5+XWfAnaR9L7850uB7wFImgScExHTgInAjCyvMAK4MCKubGPfzcysF0SU+kBelszZw8zMyq8H8kdlBzoi4jpADW4+o079YmBavrwA2LN1vTMzM8sUvOuKdZCzh5mZdYuq54/KDnR0wtZbLOOUY2c0Xf/X2Xs0XTvy+D8m9WXpw29Pqt/ke19Pqr/15wcm1f/w9Tc2XXv7jVOS2j7mlseT6n/96rT68TstTqpP8bpbLm5Z2+tj6i53JtW/5MlRTde+8eqtk9qeuHyLpPq7n7giqf7XS/4lqX6bTcY1XXvDk+cktX39jUcn1f/6oSeT6t84aWRS/Wefn/ac/9Qfdm26ti9xj8n9t4qk+t880OhvzPrWRlr7ZmXTyuwBafmjm7MHpOWPbs4eUK780crsAa3NH2XKHtDa/NHN2QPS8oezRzV4oMPMzKxjqj911MzMzMqm+vnDAx1mZmYdoojKTx01MzOzcumF/FHls65MlvRbSfMl3S7pg/n1UyT9UdIcSTdLmtpg/YWSbuuva2/vzczMrNs4e5iZmZVDlWd0rAU+HBG35Kdrmy1pFvAV4HMR8UtJ0/KfD2zQxkER8XB7umtmZj2p4t+o9BhnDzMz6w4Vzx+VHeiIiCXAknx5paT5wHZAAP1H9hkPtPZoT2ZmZo30wNTRXuLsYWZmXaEH8kdlBzpqSdoJ2Au4AfgQ8CtJXyXbdecVDVYL4CpJAXwnIs5uQ1fNzMw2xHhJZwOXR8Tlne5ML3P2MDOzHlHK7FH5gQ5JY4BLgA9FxApJ/wn8a0RcIulY4FzgNXVW3T8iFkvaGpgl6Y6IuLaNXTczs15Q7DcqyyPipCIbtHTOHmZmVnrF5Y9SZo/KHowUQNJIsqBxQURcml99ItC//BOg7gHBImJx/v9SYEajOjMzs/UXqK+vsIt1nrOHmZmVX3H5o6wqO9AhSWTfmMyPiNNrbloMvDpfPhi4q866o/ODiCFpNHAYMK+1PTYzM7Nu5uxhZmZWDlXedWV/4ATgNklz8us+BbwHOEPSCOBJ4CQASZOAcyJiGjARmJHlFUYAF0bEle3tvpmZVV5Q+aOe9xhnDzMzK78eyB+VHeiIiOsANbj5pXXqFwPT8uUFwJ6t652ZmRlAVD5o9BJnDzMz6w7Vzx+VHejohL51w1izfEzT9aNHP9F07fIVY5P6svFZ30qqf/KUjybVT5576dBFNV70442brv3C5ElJbW/b91RS/bdnj0+q/9YVv0+qT7HqkxOS6h9buF1S/eSL5ibVr12X9pYwfotlTdduH7sltT1ho5FJ9dfvc3hS/XnzhyfVTxwVTdeOGfW8pLYvvWerpPptN2q+LwD3PtHo76767nl466T6TYY3vxfk2JFpfVmzLm3fz21GpW3XtWkPJTT/tm3WFq3MHpCWP7o5e0Ba/ujm7AGtzR9lyh7Q2vxRpuwBrc0f3Zw9IC1/OHtUgwc6zMzMOkhR3gN5mZmZWTVVPX94oMPMzKxTovpTR83MzKxkeiB/VHagQ9Jk4HxgG6APODsizpD0Y2DXvGwzYFlETKmz/kJgJbAOWBsR+7Sh22ZmZtalnD3MzMzKobIDHcBa4MMRcUt+urbZkmZFxFv6CyR9DVg+SBsHRcTDre6omZn1sBKfg96SOXuYmVl3qHj+qOxAR0QsAZbkyyslzQe2A/4Mfz/X/bFk57M3MzNrv4jKB41e4uxhZmZdoQfyR9rharuUpJ2AvYAbaq5+FfBgRNzVYLUArpI0W9JJLe6imZmZVYizh5mZWedUdkZHP0ljgEuAD0XEipqbjgcuGmTV/SNisaStgVmS7oiIa1vZVzMz6z2q+MHAepGzh5mZlV3V80elBzokjSQLGhdExKU1148A3gi8tNG6EbE4/3+ppBnAVMBhw8zMClT9qaO9xtnDzMzKr/r5o7K7ruT7wZ4LzI+I0wfc/BrgjohY1GDd0flBxJA0GjgMmNfK/pqZmVl3c/YwMzMrh8oOdAD7AycAB0uak1+m5bcdx4Cpo5ImSZqZ/zgRuE7SXOBG4IqIuLJdHTczsx4RZN+oFHWxTnP2MDOz8isyf5RUZXddiYjrADW47R11rlsMTMuXFwB7trJ/ZmZmvTB1tJc4e5iZWXeofv6o7EBHJ6x9aiMeuGf7putvXLhz07Wv3e/6pL48dnvzbQNs/InBjo32XJuccXxS/X2Tzm669rbrtk1qe5cHn59U/+FX/TGp/v/1Ndyduq65C17QdO0f/++ppLZXP71RUj3MTapeuXJMUv3yFWObrn3BmJFJbU8YFUn1u0+dk1S/y6Idkuq3GtX8ttr94Zen9WVs2sGglj2dNhnvX6bemFR/69/SXlPH7rS86dq/JDxnAJatGZ5U//zEx7Kv/t+kjT2aVm7Waq3MHpCWP7o5e0Ba/ujm7AGtzh/lyR7Q2vxRpuwBrc0f3Zw9IC1/OHtUgwc6zMzMOiWAih/13MzMzEqmB/KHBzrMzMw6RASq+NRRMzMzK5deyB+VPRippMmSfitpvqTbJX2w5rb3S7ozv/4rDdZfKOm2/EBiN7ev52ZmZtaNnD3MzMzKocozOtYCH46IW/LTtc2WNIvsqOZHAy+JiKckbT1IGwdFxMPt6KyZmfWoin+j0mOcPczMrDtUPH9UdqAjIpYAS/LllZLmA9sB7wG+HBFP5bct7Vwvzcysp/Wf3q044yWdDVweEZcX2bANzdnDzMy6QrH5o5TZo7K7rtSStBOwF3AD8ELgVZJukHSNpJc1WC2AqyTNlnRSm7pqZma2IZZHxEllChq9ytnDzMx6RCmzR2VndPSTNAa4BPhQRKyQNALYHHg58DLgYkk7R8TAc0ntHxGL8+mlsyTdERHXtrf3ZmZWbdU/j30vcvYwM7Nyq37+qPSMDkkjyYLGBRFxaX71IuDSyNwI9AETBq4bEYvz/5cCM4Cp7em1mZn1jAD6orhLPn1U0us6fM96lrOHmZmVXpH5o6TZo7IDHZIEnAvMj4jTa266DDg4r3khsBHw8IB1R+cHEUPSaOAwYF4bum1mZrYhSjl9tFc4e5iZWQ8qZfao8q4r+wMnALdJmpNf9yngPOA8SfOANcCJERGSJgHnRMQ0sqOjz8jyCiOACyPiynbfATMz6wEVnzraY5w9zMysO1Q8f1R2oCMirgPU4Oa31alfDEzLlxcAe7aud2ZmZtAL+8j2EmcPMzPrDtXPH3rucbBsfW2z0cR461bHNV3/gf3/2HTtjhffkNSXVZ+clFQ/5kuLk+rXnb9JUv3jr//Xpms3PvPbSW1v/KllSfWrP/ec3aIHtclpDw9dZFZiKz86Oa3+gbTXyHd/98qma09b+K2kts/c9eSk+lPvPCupPpWk2RGxT1Ht7fP84XHDF0cX1Rwjjlt5N/BbSnaKN2udVmYPSMsf3Zw9IC1/OHuYDa5M2QPS8kfVswcUmz/Kmj0qO6PDzMys9PoPBlac5RHh05KamZlZY8Xmj1JmjyofjHSypN9Kmi/pdkkfzK//rKT7Jc3JL9MarL9Q0m15zc3t7b2ZmfWM6CvuYh3l7GFmZl2j4tmjyjM61gIfjohb8qOYz5Y0K7/t6xHx1SbaOCgiPHfQzMzMmuHsYWZmVgKVHeiIiCXAknx5paT5wHad7ZWZmVmtKHrXlfGSzqZk+8n2CmcPMzPrDoXmj1Jmj8ruulJL0k7AXkD/EbVOlXSrpPMkbd5gtQCukjRbUun2OTIzswro30e2qEtJz2Xfi5w9zMystIrMHyXNHpUf6JA0BrgE+FBErAD+F3g+MIXsW5evNVh1/4jYGzgCeJ+kA9rQXTMzM+tyzh5mZmadVemBDkkjyYLGBRFxKUBEPBgR6yKiD/guMLXeuvm57YmIpcCMRnVmZmYbpNgZHdZhzh5mZtYVKp49KjvQIUnAucD8iDi95vpta8reAMyrs+7o/CBiSBoNHFavzszMbENE+KQrVeLsYWZm3aDI/FFWlT0YKbA/cAJwm6Q5+XWfAo6XNIVsz6SFwL8ASJoEnBMR04CJwIwsrzACuDAirmxn583MzNZDKQ8I1kOcPczMrNeUMntUdqAjIq4DVOemmQ3qFwPT8uUFwJ6t652ZmVmu2GmfyyPCB7HsEGcPMzPrGsXlj1Jmj8oOdJiZmZVeACWe9mlmZmYV1AP5wwMdBdpm/Ao+ccSvm67f4uCFTdfe/9a9k/ry1OrnJdVf9uJ3JdVvttEbk+r/+p+PNV37zhvTBgSXv2uPpPqtz3s4qf6c3d6TVL9m3fCma99751lJbXezVR/fPql+5ZIJSfWTL7gnqf6+t+6YVL/t+XOarj3rH/4lqe39dvhbUv1fH9omqf7Xi9Nerz9cMSup/vv/sCypPsUND2+cVH9qYvtnvPCUxDXMyqWV2QPS8kc3Zw9Iyx/dnD3A+WMwKfmjTNkDWps/nD0ac/YoJw90mJmZdVLFv1ExMzOzEqp4/qjyWVcmS/qtpPmSbpf0wQG3f0RSSKo7bCtpoaTbJM2RdHN7em1mZj0nCrxYRzl7mJlZ16h49qjyjI61wIcj4pb8dG2zJc2KiD9LmgwcCtw7RBsHRUTaXEMzM7POKeWRz3uIs4eZmfWaUmaPyg50RMQSYEm+vFLSfGA74M/A14GPAT/rXA/NzKznBURfvZN0rLdSHvm8Vzh7mJlZVyg2f5Qye1R215VaknYC9gJukHQUcH9EzB1itQCukjRbUuk2nJmZVURfgRcrDWcPMzMrtYpnj8rO6OgnaQxwCfAhsimlnwYOa2LV/SNisaStgVmS7oiIa1vXUzMzM6sCZw8zM7POqvSMDkkjyYLGBRFxKfB84HnAXEkLge2BWyQ953xJEbE4/38pMAOY2q5+m5lZD+lTcRfrOGcPMzPrChXPHpWd0SFJwLnA/Ig4HSAibgO2rqlZCOwz8KBfkkYDw/L9a0eTfQvz+Xb13czMekTxx+iwDnL2MDOzrtAD+aPKMzr2B04ADs5P0zZH0rRGxZImSZqZ/zgRuE7SXOBG4IqIuLL1XTYzM7Mu5uxhZmZWApWd0RER1wGDDlNFxE41y4uBafnyAmDPVvbPzMwMyj3t09I4e5iZWXeofv6o7EBHJzy4fBzfuOqQputP2/2cpmu3fu9TSX3Z6JW3JdVnXx6Vw1/+4b1J9V+6o+GXZXVlu0+3TsTTLW2/lVr92KTYaETaYZzX9a1Kqt/1J2uS6ifMeG3TtX9bdVVS22Pu2TmpfvWam5LqUx+bVF+/85VN154wapektt+1edrre/So5yfV9/WV4PUahQaNUp7L3lqnldkD0vJHN2cPSMsfzh7FKVP2gLT8UabsAa3NH92cPSAtf/RE9oAi80cps4cHOszMzKqjlOeyNzMzs8oqZfbwQIeZmVmn9MDBwMzMzKxkeiB/VHagQ9Jk4HxgG6APODsizpD0H8DR+XVLgXf0n85twPoLgZXAOmBtROzTrr6bmVkP6avyccF7i7OHmZl1jYrnjyrfu7XAhyPiRcDLgfdJ2g3474h4SURMAX4BfGaQNg6KiCkOGmZmZtYEZw8zM7MSqOyMjohYAizJl1dKmg9sFxF/rikbDUQn+mdmZkZU/6jnvcTZw8zMukIP5I/KDnTUkrQTsBdwQ/7zF4C3A8uBgxqsFsBVkgL4TkSc3YaumplZj4liz7piJeHsYWZmZVb1/FHlXVcAkDQGuAT4UESsAIiIT0fEZOAC4NQGq+4fEXsDR5BNPT2gLR02MzOzrubsYWZm1lmVHuhQdmLuS4ALIuLSOiUXAm+qt27/QcIiYikwA5jaqn6amVkP6xtW3MU6ztnDzMy6QsWzR3l7toEkCTgXmB8Rp9dcv0tN2VHAHXXWHS1pbP8ycBgwr7U9NjOzXhP56d2KulhnOXuYmVk3KDJ/lFWVj9GxP3ACcJukOfl1nwLeLWlXslO83QOcDCBpEnBOREwDJgIzsrzCCODCiLiyvd03MzOzLuPsYWZmVgKVHeiIiOuAekNMMxvULwam5csLgD1b1zszMzOA6h/1vJc4e5iZWXeofv6o7EBHJ2w1dhWnvPIPTdfH08Obrl3z8+VJffnTaw5Oqh8z5vGk+hfMuC6pfo8xxzVd+82vpB1k/qajX5NUv/yxf02qv+ctf0qqP2rc+5uu/Y+X35nU9p5XXZVUn+qbu/xzUv1Gw/qart1u9Kqktg9+7ayk+h/99B1J9R+955ak+gUrr2i69rM7Nv8cAHjHy25Kqt/5kr8l1V/ziiOT6r91++Sk+ldPXNN07bV33pXU9hvHpz2Wjz/516T6i17yzqT6f7ptelJ9Mwo+6vl4SWcDl0fE5UU2bOXUyuwBafmjm7MHpOWPbs4eUK780crsAa3NH2XKHtDa/NHN2QPS8kcvZA8oNH+UMnt4oMPMzKw6lkfESZ3uhJmZmfWMUmYPD3SYmZl1SlDqI5abmZlZBfVA/qjsQIekycD5wDZkB/86OyLOkPTfwOuANcBfgXdGxLI66y8EVgLrgLURsU+bum5mZj2kzEcstzTOHmZm1i2qnj+qPIyzFvhwRLwIeDnwPkm7AbOAPSLiJcBfgE8O0sZBETHFQcPMzMya4OxhZmZWApWd0RERS4Al+fJKSfOB7SKi9mhKfwSO6UT/zMzMQEUfjNQ6yNnDzMy6Q/XzR2UHOmpJ2gnYC7hhwE3vAn7cYLUArpIUwHciIu1UIGZmZkPpgX1ke5Wzh5mZlVYP5I/KD3RIGgNcAnwoIlbUXP9psimmFzRYdf+IWCxpa2CWpDsi4trW99jMzMy6mbOHmZlZZ1V6oEPSSLKgcUFEXFpz/YnAkcAhERH11o2Ixfn/SyXNAKYCDhtmZlaoqh8MrNc4e5iZWTeoev6o7HwVSQLOBeZHxOk11x8OfBw4KiKeaLDuaElj+5eBw4B5re+1mZn1kgAiVNjFOsvZw8zMukGR+aOsKjvQAewPnAAcLGlOfpkGnAmMJZsSOkfSWQCSJkmama87EbhO0lzgRuCKiLiyA/fBzMzMuoezh5mZWQlUdteViLgOqDfENLPOdf3TRaflywuAPVvXOzMzMyBU+YOB9RJnDzMz6wo9kD/UYDdRWw97Tdw4rj5+UtP1T60Y3XTtsOF9SX0Z9w/3JNWP/cT4pPqH3r9RUv2+Z+/TdO0Zuw1PavvMO7ZOql/Q91BS/R8W7ZBUP37zrzdd+8Rn0x73TT+7PKm+1VZ+Yquma085+81JbW+1cVpfvr/8uqT69265f1L9xE3WNF17xuIHkto+dvO059iKp9OmCd66/Mmk+kvffnVS/b/POLzp2s03TvvMeTpx/9FhSmu/L3HK5X/f/83ZEdH8G9oQUj83hrLZGQsL7Z+VXyuzB6Tlj27OHpCWP7o5e0B354+U7AGtzR9lyh7Q2vzRzdkD0vJH1bMHFJs/ypo9qj2MY2ZmZmZmZmY9pbK7rpiZmXWDMh/Iy8zMzKqp6vmjsjM6JE2W9FtJ8yXdLumD+fVvzn/uk9Rwio2khZJuyw8adnP7em5mZj2jfx/Zoi5tIun1kr4r6WeSDmvbLy45Zw8zM+sKReaPNknNHpUd6ADWAh+OiBcBLwfeJ2k3slO1vZHmzkt/UERMKeM+R2ZmZutD0nmSlkqaN+D6wyXdKeluSZ8YrI2IuCwi3gO8A3hLC7vbbZw9zMzMBuhE9qjsrisRsQRYki+vlDQf2C4iZgFkp7o3MzPrrEg86FkBppOd7vT8/iskDQf+BzgUWATcJOnnwHDgSwPWf1dELM2X/y1fz3D2MDOz7tHm/DGdNmePyg501JK0E7AXcEPCagFcJSmA70TE2a3om5mZ9a6g/fvIRsS1+ediranA3fkpTpH0I+DoiPgScOTANpT9xf5l4JcRcUuLu9yVnD3MzKys2p0/OpE9Kj/QIWkMcAnwoYhYkbDq/hGxWNLWwCxJd0REM1NOzczMOmXCgGM7nN3kH8vbAffV/LwI2HeQ+vcDrwHGS3pBRJyV3tXqcvYwM7MeUsrsUemBDkkjyYLGBRFxacq6EbE4/3+ppBlkI04OG2ZmVpwofOrow+t5bId6nYhGxRHxTeCb6/F7Ks/Zw8zMSq/Y/FHK7FHZg5HmU1vOBeZHxOmJ646WNLZ/GTiM7EBiZmZmBRIRwwq7bIBFwOSan7cHFm/QXetBzh5mZtYdissfG6Cl2aOyAx3A/sAJwMH5adrmSJom6Q2SFgH7AVdI+hWApEmSZubrTgSukzQXuBG4IiKu7MSdMDMzSzBe0tmSXpe43k3ALpKeJ2kj4Djg58V3r/KcPczMrNeUMntUdteViLiO+tNhAGbUqV8MTMuXFwB7tq53ZmZmuWJ3XVkeEScNViDpIuBAsn1qFwGnRcS5kk4FfkV2tPPzIuL2IjvWC5w9zMysaxSXP0qZPSo70NEJfWuH8/gjmzVdv3LZuKZrhw3rS+rLRuNXJdX//lV7JNXf+ae0F8Y5ez3ddO3dj26W1PbOY9ImJn1s5yeT6kecPj2pfvnyjzZdu+Qd1yS1/eR/3ZpU/9TSzZPqH/jLTkn1N1+zVdO1fQ33uKvvoafS6n+178Sk+mNuuiupfuG9v2y69nNjXpbU9m8fnpBU/4cnzkmq/8Yu702qn33LlKT6541Z23TtR/+adibSd2/1waT6cx9q7WEj/lvFt9+Bs64c3+D6mcDMerdZebUye0Ba/ujm7AFp+aObswe0Nn+UKXtAa/NHmbIHtDZ/dHP2gLT80QvZA9p+1pW2Z48q77piZmbWa9Z3+qiZmZnZ+ihl9qjsjA5Jk4HzgW2APrLT3JwhaQvgx8BOwELg2Ih4rM76C4GVwDpg7XoeSdbMzKyx4s+6MuT0UWsdZw8zM+sKxeaPUmaPKs/oWAt8OCJeBLwceJ+k3YBPAL+JiF2A3+Q/N3JQRExx0DAzs1aI8px1xYrh7GFmZqVXZP4oq/L2bANFxJKIuCVfXgnMB7YDjga+n5d9H3h9RzpoZmZmleLsYWZmVg6VHeioJWknYC/gBmBiRCyBLJAAWzdYLYCrJM2WVLqpOGZmVg3Rp8IulHQ/2V7k7GFmZmVW9exR2WN09JM0BrgE+FBErJCa3hdp/4hYLGlrYJakOyLi2pZ11MzMek8UftTzUu4n22ucPczMrNSKzR+lzB6VntEhaSRZ0LggIi7Nr35Q0rb57dsCS+utm5/bnohYCswApra+x2ZmZtbNnD3MzMw6r7IDHcq+PjkXmB8Rp9fc9HPgxHz5ROBnddYdLWls/zJwGDCvtT02M7NeFKHCLtZZzh5mZtYtqp49KjvQAewPnAAcLGlOfpkGfBk4VNJdwKH5z0iaJGlmvu5E4DpJc4EbgSsi4sr23wUzM6s6H6OjUpw9zMysK1Q9e1T2GB0RcR3QaIjpkDr1i4Fp+fICYM/W9c7MzKwlSrmfbK9w9jAzsx5UyuxR2YEOMzOzsus/j72ZmZlZu/RC/vBAR4GefGoU8+96QdP1L913dtO1a58YldSXD01/Q1L9J17xp6T6NWs2SqpfnVD/1lN/kNT2kv9+T1L95mNXJtU/9tftk+rXvPO3TddOmH5QUtvf2GtKUv2o4X1J9R/8y/8m1e816vlN1z7x1M+T2r50ynFJ9fv838yhi2osTKpO89Cqm5Lq7zl23xb1JPOhu76dVP/Ev22TVP+Xn7w+qT7Fxi3+DD509Cmt/QVDCfqnfZqtl1ZmD0jLH92cPSAtf3Rz9oDW5o8yZQ9obf4oU/aAcuUPZ4/GOp49oCfyR7WHcczMzMzMzMysp1R6oEPSeZKWSppXc92ekq6XdJukyyWNa7DuwrxmjqSb29drMzPrJQWfdaWUBwTrJc4eZmbWDaqePSo90AFMBw4fcN05wCci4sVk56j/6CDrHxQRUyJinxb1z8zMelzBAx3LI+KkiLi80/erh03H2cPMzEqu6tmj0gMdEXEt8OiAq3cFrs2XZwFvamunzMzMrLKcPczMzDqv0gMdDcwDjsqX3wxMblAXwFWSZksq3elyzMysAqKYc9jXnMveysnZw8zMyqPA/FFWvTjQ8S7gfZJmA2OBNQ3q9o+IvYEj8voD2tVBMzPrDUHhu65YOTl7mJlZaRSZP8qq5wY6IuKOiDgsIl4KXAT8tUHd4vz/pWT7005tXy/NzMysKpw9zMzM2qvnBjokbZ3/Pwz4N+CsOjWjJY3tXwYOI5t2amZmVqiIYYVdKOmRz3uds4eZmZVN1bPHiE53oJUkXQQcCEyQtAg4DRgj6X15yaXA9/LaScA5ETENmAjMkATZY3RhRFzZ5u6bmVkP6Ct22ufyiPCxHTrI2cPMzLpBgfmjlNmj0gMdEXF8g5vOqFO7GJiWLy8A9mxh18zMzKyCnD3MzMw6r9IDHe321Lrh/G3FZk3X77FiTNO1s27eJ6kvB0x8PKl+4s73JdX/4fcvT6p//OmNmq79v++9PqltKZLqH3hsi6T6+Uu2T6p/w0d+0nTtT1+1a1Lbp8zeOqn+nH1WJdVfutfbk+rvOWHjpmv/a+Z7k9q+/qGkclbt8e6k+u8uGJ5Uf+0TZzddu+vYNya1vefwfZPqL06qhov3PDGpft9dd0yq32yjRsdV3HBr017eyWY9/r9J9dJz9jjYMFHuI5Zb+bUye0Ba/ujm7AFp+aObswe0Nn+UKXtAa/NHmbIHtDZ/OHsUp+PZA3oif3igw8zMrEP6j3puZmZm1i69kD967mCkZmZmZmZmZlZdlZ7RIek84EhgaUTskV83hexo56OAtcB7I+LGOusuBFYC64C1EZG274iZmVkTqv6NSq9x9jAzs25Q9fxR9Rkd04HDB1z3FeBzETEF+Ez+cyMHRcQUBw0zM2uVCBV2sVKYjrOHmZmVXNWzR6UHOiLiWuDRgVcD4/Ll8cDitnbKzMysdUp5Lvte4uxhZmY9ppTZo9K7rjTwIeBXkr5KNtDzigZ1AVyl7LDa34mItMMem5mZDSVEXxT6nUMpz2Vvzh5mZlYixeaPUmaPXhzoOAX414i4RNKxwLnAa+rU7R8RiyVtDcySdEf+LY2ZmVkhAip/ejcDnD3MzKxEeiF/VHrXlQZOBC7Nl38CTK1XFBGL8/+XAjMa1ZmZmZkNwdnDzMysjXpxoGMx8Op8+WDgroEFkkZLGtu/DBwGzGtbD83MrGf4YKQ9wdnDzMxKperZoyt2XZG0B7Ab2WnZAIiI85tY7yLgQGCCpEXAacB7gDMkjQCeBE7KaycB50TENGAiMEMSZI/RhRFxZZH3yczMDKp/erdutj75w9nDzMy6QdXzR+kHOiSdRhYYdgNmAkcA1wFDDnRExPENbnppndrFwLR8eQGw5/r12MzMzLrd+uYPZw8zM7POU0R0ug+DknQb2Qf/nyJiT0kTyb79KNXpawD22WefuPnmmzvdDbO/W/Ho/0uqH7fF6S3qiVk1SJodEfsU1d7u48bFhS9/eVHNMWXWrEL718u6JX84e1jZOHuYFavo7AHF5o+yZo/Sz+gAVkdEn6S1ksYBS4GdO90pMzOzDRWUe//WHuf8YWZmldQL+aMbBjpulrQZ8F1gNrAKuLGjPTIzM7Oqc/4wMzPrUqUf6IiI9+aLZ0m6EhgXEbc2s66k84AjgaURsUd+3Y+BXfOSzYBlETGlzroLgZXAOmBtGafjmJlZ96v6Nyrdan3zh7OHmZl1g6rnj9IPdCg7/PhbgZ0j4vOSdpA0NSKa+VZlOnAmNQcOi4i31LT9NWD5IOsfFBEPr1/PzczMhtZX8aDRrTYgf0zH2cPMzEqu6vljWKc70IRvA/sB/UcxXwn8TzMrRsS1wKP1bssDzLHARQX00czMrAzGSzpbUqkOmNml1it/OHuYmVmPKWX2KP2MDmDfiNhb0p8AIuIxSRsV0O6rgAcj4q4GtwdwlaQAvhMRZxfwO83MzJ6l4KmjyyPipCIb7GGtyB/OHmZmVgoF5o9SZo9uGOh4WtJwsg9/JG0F9BXQ7vEM/o3K/hGxWNLWwCxJd+Tf0piZmRUiovr7yHaxVuQPZw8zM+u4Xsgf3bDryjeBGcDWkr4AXAd8cUMalDQCeCPw40Y1EbE4/39p/vunbsjvNDMzs65SaP5w9jAzM2ufUs/okDQM+BvwMeAQQMDrI2L+Bjb9GuCOiFjU4PeOBoZFxMp8+TDg8xv4O83MzAZQ5Q8G1o1alD+cPczMrCSqnz9KPdAREX2SvhYR+wF3pK4v6SLgQGCCpEXAaRFxLnAcA6aOSpoEnBMR04CJwIzsmGGMAC6MiCs36M6YmZnVUfWpo91oQ/KHs4eZmXWDquePUg905K6S9Cbg0oiIlBUj4vgG17+jznWLgWn58gJgz/SumpmZWUWsV/5w9jAzM+u8bhjo+H/AaGCtpCfJpo9GRIzrbLeea/Ft9/LZHd/fdP3LJz7UdO3IYeuS+rLrzn9Lqu9bl3a4lk3GPp5Uf+/fdmi69rzbX5jU9v88cEZS/f1v3TupfuMxq5PqFy1o/r5OmfWrpLYXn7BXUv2jD22ZVL/DxZ9Kqh/2hfObrh3zX3Vnaxfmb2/aL6n+eZdc36KewHsnfjCp/tsPpj2HU/1s77cl1b9y6k1J9cf/4JCma696/NtJbX9oUtpj+Y3FrX0sW6Hq36h0sa7IH63MHpCWP7o5e0Ba/ujm7AGtzR9lyh7Q2vxRpuwB5cofZcoekJY/eiF7QPXzR+kHOiJibKf7YGZm1goBld9Htls5f5iZWVX1Qv4o/UAHgKTNgV2AUf3X+XRrZmZm1krOH2ZmZt2p9AMdkv4Z+CCwPTAHeDlwPXBwE+ueBxwJLI2IPWqufz9wKrAWuCIiPlZn3YXASmAdsDYi9tnQ+2JmZvYsPXAe+261vvnD2cPMzEqvB/JH6Qc6yELGy4A/RsRBkv4B+FyT604HzgT+vjOfpIOAo4GXRMRTkrYeZP2DIuLh9eu2mZnZUKp/ercutr75YzrOHmZmVmrVzx9pR4HqjCcj4kkASRtHxB3Ars2smE8vfXTA1acAX46Ip/KapUV21szMzCphvfKHs4eZmVnndcNAxyJJmwGXAbMk/QxYvAHtvRB4laQbJF0j6WUN6oLs1HKzJZ20Ab/PzMysrgACFXaxQhWZP5w9zMysNIrMH2VV+l1XIuIN+eJnJf0WGA9cuQFNjgA2J9vX9mXAxZJ2jogYULd/RCzOp5fOknSHD0BmZmZFq/o+st2q4Pzh7GFmZqVS9fxR+oGOWhFxTQHNLAIuzcPFjZL6gAnAs04sHxGL8/+XSpoBTAUcNszMzHpMAfnD2cPMzKyNumHXlaJdRn7EdEkvBDYCnnXQL0mjJY3tXwYOA+a1t5tmZtYL+kKFXay0LsPZw8zMSqTq2aOrZnSkknQRcCAwQdIi4DTgPOA8SfOANcCJERGSJgHnRMQ0YCIwQxJkj9GFEbEhu8uYmZnVocpPHe01zh5mZlZ+1c8fpR/okPRfEfHxoa6rJyKOb3DT2+rULgam5csLgD3Xo7tmZmZWAeubP5w9zMzMOq/0Ax3AocDAUHFEnes6TsBGwwceV6yxYTRfu/ypTZL60rcuba+k1BG9P89v6gy/f/fEmo2brp2y+eqktqWRSfV/OerlSfWpNt2k+f4v/9Dzktp+ZOkLkuofWLZ5Uv1OX5qeVN/36Xc0XZu6naTU53BfUv2IEVsl1W82aqema3eI3ZLaHjliy6T6tetWJNV/Y5d/Tqo/aNOnkuq32Kj5bTtieNpz8iOTTkiqHz58fFI9sTatvmARlHraZ4/rivzRyuwBafmjm7MHpOWPbs4e0Nr8UabsAa3NH2XKHtDa/NHN2QPS8kfVswf0Rv4o7UCHpFOA9wI7S7q15qaxwO870yszM7NiVX3qaLdx/jAzs15Q9fxR2oEO4ELgl8CXgE/UXL8yIh5tpgFJ5wFHAksjYo/8us8C7+GZI51/KiJm1ll3IbASWAesjYh91u9umJmZWRfZoPzh7GFmZtZ5pT3rSkQsj4iF+b6uk4GDI+IeYJikZufbTQcOr3P91yNiSn55TtCocVBe46BhZmYt0YcKuwDjJZ0t6XWdvl/dqoD8MR1nDzMzK7mqZ48yz+gAQNJpwD7ArsD3yE7J9kNg/6HWjYhrJe3U0g6amZmtp6DwqaPLI+KkIhvsVeubP5w9zMys7ArOH6XMHqWd0VHjDcBRwOPw9yOUj93ANk+VdKuk8yQ1OjJNAFdJmi2pdBvOzMzMWqro/OHsYWZm1ibdMNCxJiKC7MMfSaM3sL3/BZ4PTAGWAF9rULd/ROxNdoT190k6YAN/r5mZ2QCiL4q7UNLpo12qyPzh7GFmZiVS/exR+l1XgIslfQfYTNJ7gHcB313fxiLiwf5lSd8FftGgbnH+/1JJM4CpwLXr+3vNzMzq8a4rpVVY/nD2MDOzsqn6riulH+iIiK9KOhRYQbaf7GciYtb6tidp24hYkv/4BmBenZrRwLCIWJkvHwZ8fn1/p5mZmXWXIvOHs4eZmVl7lX6gAyAPFsnhQtJFwIHABEmLgNOAAyVNIZuKuhD4l7x2EnBOREwDJgIzJEH2GF0YEVdu8B0xMzOrEUBfpzthDa1P/nD2MDOzsuuF/FH6gQ5JK8n3j62xHLgZ+HBELGi0bn5quIHObVC7GJiWLy8A9lyvDpuZmTUrCt91Zbyks4HLI+LyIhvuNeubP5w9zMys9IrNH6XMHqUf6ABOBxYDFwICjgO2Ae4EziP71sTMzMxKup9sl3L+MDMzG1ops0c3DHQcHhH71vx8tqQ/RsTnJX2qY72q46l14u4Vw5uuf/nEdU3XHrDXTUl9mfCd+Un1qUa8de+k+o3HrG66dsrqjZPafurdafUbfeR3SfVl8uIW16f62PYfbLp2+fKPJrU9btwXU7uT5MF3viSp/r57tmq6dp//+35S2zcceGRS/fgxq5LqJ7/ksqT6Q7/x2qT68w6e23Ttj37xWFLbb92i+ecYwA93f2NS/dq+tJOPvf3285Lqm9FX7IwOK05X5I9WZg9Iyx/dnD0gLX/0UvaAtDxRpuwB5cofrcwe0Nr80c3ZA9LyRy9kD6h+/uiG08v2STpW0rD8cmzNbQOnlJqZmXWVQIVdrFDOH2ZmVllVzx7dMNDxVuAEYCnwYL78NkmbAKcOtqKk8yQtlVTv6OYfkRSSJjRYd6Gk2yTNkXTzht8NMzOzlivluey71HrlD2cPMzPrMaXMHqXedUXScOCUiGj0oF03RBPTgTOB8we0Oxk4FLh3iPUPioiHm+iqmZlZskBFTx0t5X6y3WYD88d0nD3MzKzECs4fpcwepZ7RERHrgJduwPrXAo/WuenrwMfw1FMzM+uwvijuYsXYkPzh7GFmZt2g6tmj1DM6cn+S9HPgJ8Dj/VdGxKXr05iko4D7I2Jufq76RgK4SlIA34mIs9fn95mZmVlXKix/OHuYmZm1VzcMdGwBPAIcXHNdAOsTNDYFPg0c1kT5/hGxWNLWwCxJd+Tf0piZmRWmzAfy6nGF5A9nDzMzK6Oq54/SD3RExDsLbO75wPOA/m9UtgdukTQ1Ih4Y8HsX5/8vlTQDmAo4bJiZWWGCwk/vNl7S2cDlEXF5kQ33mgLzh7OHmZmVSsH5o5TZo/QDHZJGAe8GdgdG9V8fEe9KbSsibgO2rml7IbDPwIN+SRoNDIuIlfnyYcDn1+sOmJmZtU8pDwjWjYrKH84eZmZWcaXMHqU+GGnuB8A2wD8C15B9E7KymRUlXQRcD+wqaZGkdw9SO0nSzPzHicB1kuYCNwJXRMSVG3AfzMzMnisgCrxYodYrfzh7mJlZ6fVA9ijtjA5JIyJiLfCCiHizpKMj4vuSLgR+1UwbEXH8ELfvVLO8GJiWLy8A9lzvzpuZmTWpr+L7yHabDc0fzh5mZtYNqp4/yjyj48b8/6fz/5dJ2gMYD+zUkR6ZmZlZ1Tl/mJmZdbnSzuiocbakzYF/A34OjAH+vbNdqm+YYNTw5us3H72q6dqNxj4+dFEbbfkP9yTVa+M1TdeuWzE6qe1hY54eusha4iuLzmhZ2yuWfSypftxmX0mqn/i9W9Pqk6rT7Hv1L1rYOqz5+qZJ9ae/7MGk+gnbLk2qTzEs8cuG42/9Xms6knu7ziu0vQCi2IORWnG6In+0MntAufJHK7MHpOUPZ4/OaWX2gLT80c3ZA1qbP5w9ilN09oDeyB9lHujYWtL/y5f7j3z+P/n/aX8Jm5mZlZJ81pXycf4wM7OKKzR/lDJ7lHmgYzjZtyf1tkBThz2RdB5wJLA0IvbIr/sP4GigD1gKvKP/dG4D1l1IdtCxdcDaiNhnPe6DmZlZO5XyyOddZoPyh7OHmZn1mFJmjzIPdCyJiA09rdp04Ezg/Jrr/jsi/h1A0geAzwAnN1j/oIGnfzMzMytSiQ9Y3qs2NH9Mx9nDzMxKrur5o8wDHRs8lyYirpW004DrVtT8OJrqb2MzMyupgKJ3XbENt0EbxNnDzMzKrhfyR5kHOg5pVcOSvgC8HVgOHNSgLICrJAXwnYg4u1X9MTMzs9JoSf5w9jAzM2uf0p5eNiIebWHbn46IycAFwKkNyvaPiL2BI4D3STqgVf0xM7Pe1VfgxTZcq/KHs4eZmZVJ1bNHaQc62uRC4E31bug/SFhELAVmAFPb2C8zM+sRESrsYl3B2cPMzDqu6tmj5wY6JO1S8+NRwB11akZLGtu/DBwGzGtPD83MzKxKnD3MzMzaq8zH6Nhgki4CDgQmSFoEnAZMk7Qr2Uybe8iPei5pEnBOREwDJgIzJEH2GF0YEVe2/x6YmVmVRRR+MLBSnsu+lzh7mJlZ2RWcP0qZPSo90BERx9e5+twGtYuBafnyAmDPFnbNzMwMKPz0G6U8l30vcfYwM7NuUGD+KGX2qPRAR7tttelq3rvX7U3XZwdVb864r967Pl1q2v1v3Tupfqu9n0yqj6dGNl17/k+PTmr75Du+k1Tfancd/aqma0dtkvY4Tv7RTandSZL6PHhq9SZN1+586e+T2h632VeS6les+FRa++O+mFSf4pzd3pNU/89//m6LepKJ1Rsl1W87cWlS/agtVgxdtJ42S+u6Wc9pZfaA1uaPMmUPSMsf3Zw9oFz5o5XZA1qbP8qUPaBc+cPZwzrNAx1mZmYdVPXz2JuZmVn5VD1/eKDDzMysQ4Jyn5rNzMzMqqcX8kelz7oi6TxJSyXNq7nuvyXdIelWSTMkbdZg3YWSbpM0R9LNbeu0mZmZdS1nDzMzs86r9EAHMB04fMB1s4A9IuIlwF+ATw6y/kERMSUi9mlR/8zMrKcVcw77sp/LvsdMx9nDzMxKrfrZo9IDHRFxLfDogOuuioi1+Y9/BLZve8fMzMxyfQVerPOcPczMrBtUPXtUeqCjCe8CftngtgCukjRbUulOl2NmZmZdydnDzMysxXr2YKSSPg2sBS5oULJ/RCyWtDUwS9Id+bc0ZmZmhQgo9bRPK5azh5mZlUEv5I+eHOiQdCJwJHBIRNQ9oXxELM7/XyppBjAVcNgwM7NC9dX9FLKqcfYwM7MyqXr+6LldVyQdDnwcOCoinmhQM1rS2P5l4DBgXr1aMzMzs8E4e5iZmbVXpQc6JF0EXA/sKmmRpHcDZwJjyaaEzpF0Vl47SdLMfNWJwHWS5gI3AldExJUduAtmZlZxUeAFGC/pbEmva+d9sGc4e5iZWTeoevao9K4rEXF8navPbVC7GJiWLy8A9mxh18zMzIiAvmL3kV0eET6IZQc5e5iZWdkVnD9KmT0qPdDRbnesfJpXXLO46fo3jzm06dr/d8QhSX3Z/Ze/Sarf7oJbkupTHbf5B5uuPe/9FyW1/cjJVyfVb3nWnUn1qXb52e9a2n4rbX/hbUn1EU83Xfvoe1+Y1Pam2z6SVD/u39PqVyz7WFL9nNfe1XTtk+smJrWdavXnJiTVb3LasqT6HZOqYda+xzZd2/y7XmbBqnVJ9Wu+OiapfqOPrEqqNyubVmYPSMsf3Zw9IC1/OHsUp5XZA1qbP8qUPaC1+aObswek5Q9nj2rwQIeZmVkHlfkc9GZmZlZNVc8fHugwMzProKqf3s3MzMzKp+r5o+oHIz1P0lJJ82que7Ok2yX1SdpnkHUXSrotP2jYze3psZmZmXUzZw8zM7POq/RABzAdOHzAdfOAN9LceekPiogpEdEwlJiZma2vIJs6WtTFSmE6zh5mZlZiReaPsqr0risRca2knQZcNx9AqvZUHTMz6w4Rne6BFcnZw8zMukHV80fVZ3RsiACukjRbUulOl2NmZmaV4+xhZmZWgErP6NhA+0fEYklbA7Mk3RERzUw5NTMza1of/pbf/s7Zw8zM2qLq+cMzOhqIiMX5/0uBGcDUzvbIzMyqJoC+KO5i3c3Zw8zM2qHI/FFWHuioQ9JoSWP7l4HDyA4kZmZmZlY4Zw8zM7PiVHqgQ9JFwPXArpIWSXq3pDdIWgTsB1wh6Vd57SRJM/NVJwLXSZoL3AhcERFXduI+mJlZtUUUd7HOc/YwM7NuUPXsUeljdETE8Q1umlGndjEwLV9eAOzZwq6ZmZkBqvw+sr3G2cPMzMqv+vlDUeZhmC6z6fAt44Wjjmi6fvKwzZqunc1tSX1Z8fTipPq+eDqpfvJGeyfVj+4b3XTt9b+7K6nt579606T6cTEhqf6+dXOT6levWdp8X0btlNT2qjVLkurX9a1Oqp+wye5J9X00/7zZTNul9WXdlkn1d3BTUv3L9Mqk+p/eN6rp2i23/kFS2wdt/Oak+odZmVT/6LCHk+o3ZpOk+hO3mtR07a8eSHuvWa7Hk+rHRFrf+0j7DLx+9bmzI2KfpJUGMWnjifHP27ylqOb4j3u/VWj/rPxamT0gLX90c/aAtPzRzdkDWps/ypQ9oLX5o0zZA1qbP7o5e0Ba/qh69oBi80dZs0eld10xMzMrtQJ3W2n39xb5MSVmSzqyvb/ZzMzMNkgPZI9KD3RIOk/SUknzaq7bQtIsSXfl/2/eYN2Fkm6TNEfSze3rtZmZ9YoA+gq8NKPeZ2N+/eGS7pR0t6RPNNHUx4GLm/y1PcPZw8zMyq7I/NGMTmSPSg90ANOBwwdc9wngNxGxC/Cb/OdGDoqIKWWcimNmZraepjPgs1HScOB/gCOA3YDjJe0m6cWSfjHgsrWk1wB/Bh5sd+e7wHScPczMzGpNp83Zo+oHI71W0k4Drj4aODBf/j5wNdnIkJmZWdu1+xz0DT4bpwJ35wfERNKPgKMj4kvAc6aHSjoIGE0WTFZLmhkRzX6xU2nOHmZm1g3amT86kT0qPdDRwMSIWAIQEUskbd2gLoCrJAXwnYg4u209NDOznlFwzpgwYJeHs5v8/NoOuK/m50XAvo2KI+LTAJLeATzsQY4hOXuYmVmpFJg/Spk9enGgo1n7R8TiPIzMknRHRFzb6U6ZmZkN4uH13OWh3jnmhsxAETF9PX6XNebsYWZm3aaU2aPqx+io50FJ2wLk/9c9H1d+bnsiYikwg2xqjZmZWWEC6AsVdtkAi4DJNT9vD6SdK9QG4+xhZmalUWT+2AAtzR69ONDxc+DEfPlE4GcDC/LT1oztXwYOA+YNrDMzM9tQBZ9edryksyW9LrEbNwG7SHqepI2A48g+L60Yzh5mZlYqVc8elR7okHQRcD2wq6RFkt4NfBk4VNJdwKH5z0iaJGlmvupE4DpJc4EbgSsi4sr23wMzM7MkyyPipIi4vFFBvc/GiFgLnAr8CpgPXBwRt7eny9Xi7GFmZj2mlNmj0sfoiIjjG9x0SJ3axcC0fHkBsGcLu2ZmZgY0fw76ojT6bIyImcDMerdZ85w9zMysG7Qzf3Qie1R6RoeZmVmZBaXZdcXMzMx6RJH5g5Jmj0rP6Gi30cNG8PIxWzZdv9fmTzZde+yIFyT15d7HX5xU/8CTw5Pq3/S8RUn1P1+4RdO133jzS5Pa3ltp43VnTrshqf703x2eVJ/Sm9SR1CfXpdVvPSrtxFHrEs8zddTOC5qu/diNE5PaHj0s7e3p2zunPW++dfeapPpxW3y76dpH6h5msLG37pjWl3v6/pxUf8LYVybVbzMq7Yl2xAv+0nTtf97ffC3AygtXJNWPOGZlUn0FLY+IkzrdCWufVmYPSMsf3Zw9IC1/dHP2gNbmjzJlD2ht/ihT9oDW5o9uzh6Qlj+cPZKVMnt4oMPMzKyD2r3ripmZmVnV80dP7roi6YOS5km6XdKH6tx+oKTlkubkl890oJtmZlZ1AX0FXqzcnD/MzKwUeiB79NyMDkl7AO8hOzf9GuBKSVdExF0DSn8XEUe2vYNmZmbrb7yks4HLBzv6ubWf84eZmVVUKbNHL87oeBHwx4h4Ij+lzTXAGzrcJzMz60FR8IUmTvFmHeP8YWZmpdAL2aMXBzrmAQdI2lLSpmSndZtcp24/SXMl/VLS7u3topmZ9QrvutIznD/MzKw0qp49em7XlYiYL+m/gFnAKmAusHZA2S3AjhGxStI04DJgl7Z21MzMzCrD+cPMzKx9enFGBxFxbkTsHREHAI8Cdw24fUVErMqXZwIjJU3oQFfNzKziijqPfZnPZW8Z5w8zMyuLqmePnpvRASBp64hYKmkH4I3AfgNu3wZ4MCJC0lSyAaFHOtBVMzOzFKU8l71lnD/MzKyCSpk9enKgA7hE0pbA08D7IuIxSScDRMRZwDHAKZLWAquB4yKixHsgmZlZNwqqfx57exbnDzMz67heyB89OdAREa+qc91ZNctnAme2tVNmZtaTynwgLyuW84eZmZVF1fNHTx6jw8zMzMzMzMyqqSdndLRKX8DKp5uvf9Xz7xq6KLf9i+5O6ssDf9kpqV5KG9Lbaqf7k+o/Pmd807WXHjQnre0LbkmqT/WNlrbe3a4/4Kima6954jst7Em6Q961R8vaPnDyQ0n1V9+/bVJ9fPbRpPqRY36cVL/g5rTHZtNNVzddO++12yW1fey7mn+OAUR8M6n+yS9snlS/yb8tS6pvRsFfqIyXdDZwednOZ2+t0crsAWn5o5uzB6TlD2ePzknJHlCu/NHK7AGtzR/dnD0gLX/0QvaAQvNHKbOHBzrMzMw6JCh86mgpDwhmZmZm5VFw/ihl9ujJXVck/auk2yXNk3SRpFEDbj9Q0nJJc/LLZzrVVzMzM6sG5w8zM7P26LkZHZK2Az4A7BYRqyVdDBwHTB9Q+ruIOLLd/TMzsx7yzDnoreKcP8zMrDR6IH/03EBHbgSwiaSngU2BxR3uj5mZ9aiqn97NnsX5w8zMSqHq+aPndl2JiPuBrwL3AkvI9im6qk7pfpLmSvqlpN3b2kkzMzOrFOcPMzOz9um5gQ5JmwNHA88DJgGjJb1tQNktwI4RsSfwLeCytnbSzMx6Qv/BwIq6kB/5XNLrOnvPbCDnDzMzK4si8wclzR49N9ABvAb4W0Q8FBFPA5cCr6gtiIgVEbEqX54JjJQ0of1dNTOzqosCL+RHPi/T6d3s75w/zMysNKqePXpxoONe4OWSNpUk4BBgfm2BpG3y25A0lexxeqTtPTUzM7OqcP4wMzNrk547GGlE3CDpp2TTQ9cCfwLOlnRyfvtZwDHAKZLWAquB4yKqflxaMzPrhALPY28l5vxhZmZlUvX80XMDHQARcRpw2oCrz6q5/UzgzLZ2yszMepL/jO0dzh9mZlYWVc8fPTnQ0SrL+lZw+epZTddfcMWfW9aXcS1ref3s+P0PNF3bt254C3tiRdrv2p83XfvUl8cntb3mkbRn8dj/vi+pfvM9/5pU/8jJuzZde8vjdya1ff9b906qH/u/xyfVbzrui0n1eyRVw6x9j2269tAbLk5qe/WY9yX2Js3SW3dJXOOmlvTDbH05ezSWkj3A+aNbpGQPaG3+KFP2gNbmj27OHpCWP5w9qsEDHWZmZh0SVP889mZmZlYuvZA/PNBhZmbWQX1VnztqZmZmpVP1/NGLZ11B0q6S5tRcVkj60ICaAyUtr6n5TIe6a2Zm1qxSnsvenD3MzKyySpk9enJGR0TcCUwBkDQcuB+YUaf0dxFxZBu7ZmZmPabg71OWR8RJxTZpRXD2MDOzMikwf5Qye/TkQMcAhwB/jYh7Ot0RMzPrLRHVP72b1eXsYWZmHdML+aMnd10Z4Djgoga37SdprqRfStq9nZ0yMzOzynL2MDMza6GentEhaSPgKOCTdW6+BdgxIlZJmgZcBqSeC8jMzGwQQRS984qVmrOHmZl1XvXzR6/P6DgCuCUiHhx4Q0SsiIhV+fJMYKSkCe3uoJmZVVeQTR0t6mJdwdnDzMw6qsj8UVa9PtBxPA2mjkraRpLy5alkj9UjbeybmZmZVY+zh5mZWYv17K4rkjYFDgX+pea6kwEi4izgGOAUSWuB1cBxERU/2bCZmbVdX6c7YG3j7GFmZmVR9fzRswMdEfEEsOWA686qWT4TOLPd/TIzs97iv2N7h7OHmZmVRdXzR88OdLTCFsPH8fqxhzZdf+GL39l07SH7zE7qy9LFE5Pqx4xZlVQ/YedFSfXnvGt407VPLhuT1HaqB9/5kqT6id+7tUU9gZ/t/bak+qNv+WGLepK5+eBpSfVPPLVx07UH/H55UtvNt5x56itjk+pX37ddUv2WZ93ZdG3qdj1gv5VJ9ePGfTGpfsWyjyXV3/a65u8rwH4H35RUn+KEnZ9oWdsAO/z4xrQVLlZrOmK2nlqZPSAtf3Rz9oDW5o8yZQ8oV/5oZfaA1uaPMmUPaG3+cPYojrNHe3igw8zMrEOC6k8dNTMzs3LphfzhgQ4zM7MOqvrUUTMzMyufquePnj3riqTNJP1U0h2S5kvab8DtB0paLmlOfvlMp/pqZmbWpPGSzpb0uk53xJ7L2cPMzCqolNmjl2d0nAFcGRHHSNoI2LROze8i4sg298vMzHpIwVNHl0fEScU2aQVy9jAzs1IoMH+UMnv05ECHpHHAAcA7ACJiDbCmk30yM7PeE0BfxaeOWsbZw8zMyqIX8kev7rqyM/AQ8D1Jf5J0jqTRder2kzRX0i8l7d7mPpqZmVl1OHuYmZm1Sa8OdIwA9gb+NyL2Ah4HPjGg5hZgx4jYE/gWcFlbe2hmZj0hCvxnpebsYWZmpVH17NGrAx2LgEURcUP+80/JwsffRcSKiFiVL88ERkqa0N5umplZ1fUVeLFSc/YwM7PSqHr26MmBjoh4ALhP0q75VYcAf66tkbSNJOXLU8keq0fa2lEzMzOrBGcPMzOz9unJg5Hm3g9ckB/1fAHwTkknA0TEWcAxwCmS1gKrgeOi6icbNjOztgqCvhJP+7TCOXuYmVnH9UL+6NmBjoiYA+wz4Oqzam4/EziznX0yM7MeE9U/6rk9w9nDzMxKoQfyR88OdLTCCMGWGzf/hLn38XoHW69v4vduTerLxKTqdFuOfmlS/fhh2zRde9FLldT2u8eemlT/00/em1R/5dTjkuq3Gf9Y07V77rw8qe27jn5VUv3IkU8n1b/gxUuT6tc+uXHTtfe+ZWpS2w8u3SqpfuSIVyTVL12+WVL9YQm1T60bntT2mic2Saq//YhDkuqvv2fnpPpj/5h2oodhX7lh6KLc/+13TFLb241dl1Rv1mtamT0gLX90c/aAtPzRzdkDWps/ypQ9oLX5o0zZA1qbP7o5e0Ba/nD2qAYPdJiZmXVQmY9YbmZmZtVU9fzRswMdkhYCK4F1wNqI2GfA7QcCPwP+ll91aUR8vo1dNDOziguo/D6y9gxnDzMzK4NeyB89O9CROygiHh7k9t9FxJFt642ZmZlVnbOHmZlZi/X6QIeZmVlHVf0bFTMzMyufquePYZ3uQAcFcJWk2ZJOalCzn6S5kn4pKe0IOWZmZkOKQv9Z6Tl7mJlZCVQ/e/TyjI79I2KxpK2BWZLuiIhra26/BdgxIlZJmgZcBuzSiY6amZlZJTh7mJmZtUHPzuiIiMX5/0uBGcDUAbeviIhV+fJMYKSkCW3vqJmZVVb/wcCKuli5OXuYmVkZFJk/yqonBzokjZY0tn+Z7DTV8wbUbCNJ+fJUssfqkXb31czMKkzQp77CLlZezh5mZlYaBeaPsurVXVcmAjPyLDECuDAirpR0MkBEnAUcA5wiaS2wGjguIso7ZGVmZmZl5uxhZmbWJj050BERC4A961x/Vs3ymcCZ7eyXmZn1njJP+7TiOHuYmVmZVD1/9ORAh5mZWRlkxysv77RPMzMzq55eyB8e6CjQxsP7eMHY1U3X3//EqBb2Js3EMa9Iqp/y7OOnDWlO341N1y587MVJbV++Mu3Lr3U/Pj+p/g1z/pBUv3rNvU3XHjXu/Ult/3zFt5LqU/1s77cl1T+1bnjTtcfO/X5aX154SlL9m/dL205TZv0qqT7FzY9sllT/wkXbJtWn9v2Jg16bVL/Rt36aVL/mI+9puvaA7c5IanvRb/ZKqk/10ykntrR9s1Zz9mgsJXtAWv7o5uwB5cofrcwe0Nr8UabsAa3NH92cPSAtfzh7VENPHozUzMysLAo+68p4SWdLel2n75eZmZmVV9WzR8/O6JA0HLgZuD8ijhxw24HAz4C/5VddGhGfb2sHzcysJxR8xPLlEXFSkQ1acZw9zMysLArMH6XMHj070AF8EJgPjGtw++8GhhAzMzOzDeDsYWZm1gY9ueuKpO2B1wLndLovZmbWu7JDgRX3j5JOHzVnDzMzK48i8wclzR69OqPjG8DHgLGD1OwnaS6wGPhIRNzejo6ZmVlv6Sv2qOelnD5qgLOHmZmVSIH5o5TZo+dmdEg6ElgaEbMHKbsF2DEi9gS+BVzWjr6ZmZlZ9Th7mJmZtVfPDXQA+wNHSVoI/Ag4WNIPawsiYkVErMqXZwIjJU1oe0/NzKziosBzrhQ6M8SK5exhZmYlUlz+KKueG+iIiE9GxPYRsRNwHPB/EfGsE3hL2kaS8uWpZI/TI23vrJmZVVqQHfW8qAsl3U+21zl7mJlZmRSZPyhp9ujVY3Q8h6STASLiLOAY4BRJa4HVwHEREZ3sn5mZWRNKuZ+s1efsYWZmFVDK7NHTAx0RcTVwdb58Vs31ZwJndqZXZmbWO6Log5FayTl7mJlZ51U/f/T0QIeZmVmnBes63QUzMzPrMVXPHx7oKNCyNeIXi0Y1Xb/VqPIcIuXBVX9oafs7j31t07XjNnqqhT2Be3784qT61Wt+36KewM9XfKtlba+Po2/54dBF6+nQ0ack1b/r+U8m1d9zz+Sk+m01Mql+99Fvarp23qofJbV91dS3JNV/dLsPJtWfsu+ypPqfXXx0Uv0bX/mzpmufOD6t76t+dktS/ZK3T0mq/9l9r06q7wLjJZ0NXB4Rl3e6M9Z6zh6NpWQPaG3+KFP2gHLlj1ZmD2ht/ihT9oDW5o9uzh6Qlj+cPZKVMnt4oMPMzKxDovipo6XcT9bMzMzKo+D8UcrsUZ5h/TaRNErSjZLmSrpd0ufq1BwoabmkOfnlM53oq5mZVV9fgf+svJw/zMysTKqePXpxRsdTwMERsUrSSOA6Sb+MiD8OqPtdRBzZgf6ZmZlZ9Th/mJmZtUnPDXTkp2pblf84Mr/49G1mZtYBUfmDgVnG+cPMzMqj+vmj53ZdAZA0XNIcYCkwKyJuqFO2Xz699JeSdm9vD83MrBcEhe+6Ml7S2ZJe1+G7ZnU4f5iZWRkUmT8oafbouRkdABGxDpgiaTNghqQ9ImJeTcktwI759NJpwGXALu3vqZmZWZJSHhDMMs4fZmZWQaXMHj05o6NfRCwDrgYOH3D9iohYlS/PBEZKmtD2DpqZWeUFfYVdrDs4f5iZWadVPXv03ECHpK3yb1KQtAnwGuCOATXbSFK+PJXscXqkzV01M7PKC/pYV9jFysv5w8zMyqO4/FFWvbjryrbA9yUNJwsQF0fELySdDBARZwHHAKdIWgusBo7LDyJmZmZmtj6cP8zMzNqk5wY6IuJWYK86159Vs3wmcGY7+2VmZr0noNTTPq04zh9mZlYWvZA/em6go5WGSYwa3vzeQAdvs6Lp2jeN/0BSXx5flzaNaHg2U7ZpEzcenlS/z/DnN1371xVrktp+/bj3J9VvPWqfpPolY09Nqn+qr/k3jddvn/YG85NFSeWsi7T2Xz1hVFL90S+4u+nal2/5gqS299i2+bYBPvWHXZPq/23yKUn1e2/5WNO1636yWVLbv7r/xKT6h55MKmfGrXsm1b/2H/6cVP+zD7686dqRwxYntX3Q/+2dVD//9Wl9H5X2VtYCQV+Ud9qnlV8rswek5Y9uzh6Qlj+6OXtAa/NHmbIHtDZ/lCl7QGvzRzdnD0jLH9XPHtAL+aPnjtFhZmZWYaU8xZuZmZlVVimzh2d0mJmZdVDBU0dLeYo3MzMzK5cC80cps0dPzuiQNFnSbyXNl3S7pA/WqTlQ0nJJc/LLZzrRVzMzq7IgWFfYxcrL2cPMzMqjuPxRVr06o2Mt8OGIuEXSWGC2pFkRMXAHq99FxJEd6J+ZmZlVi7OHmZlZm/TkQEdELAGW5MsrJc0HtgPSjiRjZma2AQLoSzxwn3UnZw8zMyuLXsgfPbnrSi1JO5Gd7u2GOjfvJ2mupF9K2r29PTMzs+oLgr7CLtYdnD3MzKyzissfZdWTMzr6SRoDXAJ8KCIGnm/tFmDHiFglaRpwGbBLm7toZmZmFeLsYWZm1no9O6ND0kiyoHFBRFw68PaIWBERq/LlmcBISRPa3E0zM6uygIh1hV2s3Jw9zMysFArMH2XVkwMdkgScC8yPiNMb1GyT1yFpKtlj9Uj7emlmZlWXTRwt7h8lPZe9OXuYmVl5FJk/KGn26NVdV/YHTgBukzQnv+5TwA4AEXEWcAxwiqS1wGrguIiIDvTVzMysWaU8l70Bzh5mZlZNpcwePTnQERHXARqi5kzgzPb0yMzMelVU/KjnlnH2MDOzMql6/pC/KCjOsGEbx6iR2zZd/8RTC1vXmZJ54/j3N137lYP/lNT2C2Zcl9od6wIrPrJDUv24r96bVL/mq2OS6p+4b+uma2+8/mVJbb/kRXck1W/z/blJ9alm7XtsUv2adc2PmR92woyktq/6wRuS6l/1fzsl1S/+pz8k1b/oimtmR8Q+SSsNYviwUbHpxjsW1RyrnvxLof2z8nP2aCwle0Ba/nD2qK6U/FGm7AGtzR/dnD0gLX9UPXtAsfmjrNmjJ4/RYWZmZmZmZmbV1JO7rpiZmZVF1aeOmpmZWflUPX/05IwOSedJWippXoPbD5S0XNKc/PKZdvfRzMx6QXbc86IuVl7OHmZmVh7F5Y+y6tUZHdPJDvZ1/iA1v4uII9vTHTMzM6u46Th7mJmZtUVPDnRExLWSdup0P8zMrLcFELGu092wNnD2MDOzsuiF/NGTAx1N2k/SXGAx8JGIuL3THTIzs6qJyu8ja0mcPczMrA2qnz880FHfLcCOEbFK0jTgMmCXznbJzMzMKszZw8zMrCA9eTDSoUTEiohYlS/PBEZKmtDhbpmZWQUVfDDS8ZLOlvS6Tt8vS+PsYWZm7VT17OEZHXVI2gZ4MCJC0lSyAaFHOtwtMzOrmij89G7LI+KkIhu09nD2MDOztik2f5Qye/TkQIeki4ADgQmSFgGnASMBIuIs4BjgFElrgdXAcRERHequmZmZdTlnDzMzs/bpyYGOiDh+iNvPJDsFnJmZWQtFqc9Bb8Vx9jAzs/Kofv7oyYGOVhHDGDFs06brH/6XFzVdO+E789enS6Xx6zW/abp2wg5PtrAn1i3GffXelra/0UdWpdUn1K572aB/zzzHVv94d1L9k/+xZVL9qH9Pm/3+kt3uSGt//Mqma596YPOkth9a3fx7KsC4cV9Mqte5iTMtt7kmrX4IvXB6N2utVmYP6O78kZI9wPnDMq3MH63MHtDa/NHN2QPS8kfVswf0Rv7wwUjNzMzMzMzMrDJ6cqBD0uGS7pR0t6RP1Ln9QEnLJc3JL5/pRD/NzKzqAugr8GJl5vxhZmblUGT+KKee23VF0nDgf4BDgUXATZJ+HhF/HlD6u4g4su0dNDOznlLwWVespJw/zMysTKqeP3pxRsdU4O6IWBARa4AfAUd3uE9mZmZWbc4fZmZmbdKLAx3bAffV/Lwov26g/STNlfRLSbu3p2tmZtZbsqOeF3WxUnP+MDOzkiguf5RVz+26AqjOdQPPU38LsGNErJI0DbgM2KXVHTMzs15U3pBghXL+MDOzEql2/ujFGR2LgMk1P28PLK4tiIgVEbEqX54JjJQ0oX1dNDMzs4px/jAzM2uTXhzouAnYRdLzJG0EHAf8vLZA0jaSlC9PJXuc0k4GbWZm1ozoK+5iZeb8YWZm5VHx7NFzu65ExFpJpwK/AoYD50XE7ZJOzm8/CzgGOEXSWmA1cFxEDJxeamZmtoGi1Pu3WnGcP8zMrDyqnz96bqAD/j4ddOaA686qWT4TOLPd/TIzM7Pqcv4wMzNrj54c6DAzMyuPan+jYmZmZmVU7fwhz4gsjqSHgHs63Q8zM2uZHSNiq6Iak4aFCvzOIXh6dkTsU1iDDUgaBvwHMA64OSK+3+rfafU5e5iZVV6h2QOKzR9lzR6e0VGgop+AZmZmRZN0HnAksDQi9qi5/nDgDLLjR5wTEV8epJmjge2AR8nOJmId4uxhZmZl14ns4YEOMzOzjgmCts+snE52HIjz+6+QNBz4H+BQsvBwk6SfkwWPLw1Y/13ArsD1EfEdST8FftOGfpuZmVkh2p4/ptPm7OGBDjMzs875FaydUGB7oyTdXPPz2RFxdm1BRFwraacB600F7o6IBQCSfgQcHRFfIvsG5lkkLQLW5D+uK6rzZmZm1hZF5o9SZg8PdJiZmXVIRBze6T7ktgPuq/l5EbDvIPWXAt+S9Crg2lZ2zMzMzIpVkvzR0uzhgQ4zMzNTnesazmmNiCeAd7euO2ZmZlZxLc0ew9anR2ZmZlYpi4DJNT9vDyzuUF/MzMys+lqbPSLClwIuwOHAncDdwCfq3H4gsByYk19uAZYC8xq0V1t/O7AAmJ8vf3CI+rn5E2duXv+5JvpzGvAn4BdN1H4GWAjclv988xDr3Jb34478Puw3SO18YEnN71oBfGiI/vwyb38ecBEwaoj6mXnt7QPbzutnkp1YenXN/d0CmAXclf+/eV57Xu12zB+Xe/J1A9hnQNt/r695DJfm9bcCM4DNhqh/AHgi79tVwKQh6ucANwMfyfs0oYn219Q8XtMGua+3kT3Xnswfz68M0fZjNX1fCMwZov5OYFXNfZg6RP0def1twOXAuLx2MvBbnnkNPZLX3Eb23Bi4XRvV/y3fVn2123aQ+rrbdpD6utt2kPrnbNs6tR/MH58H8+3a3/60Jtq+N98Gf9+2g9TX3baD1NfdtoPUP2fbAqOAG6l5r8t/95+BlWTPy9rtOrB+2WDbtc57w0IGed/rpguwEzWfP2QzPBcAzwM2yh+j3TvdT1+a2pYp+eOR/HVUluzxGbKDzjWbPx4b7DVYp/6LwE8ZOn/Mz98D+vNHqbNHXl/vM7Dhe1mD+kafUfU+7/trn6CN2WOI9p/zGTVIfaPPqHr39S7g8bx+vbNHXl/7mbaG7I+4OWTP+WdtWxp/ftfNlXXqO5Y9mmj/Wdt2kPtaN1cO0nbbs0de3yhPPCdX1qntzyoN/14Y8Nrtf1zm4OyR9vs6fYercCH7kP4rsHPNRtptQM2B1HyIAwcAezN42PhFvrwtsHe+PBb4y2Dtk00DGpMvjwRuAF4+RH/+H3AhjYPGLwZct5CaD60h+v994J/z5Y2o+UO+Ufs1j+sDZOeObtT2dmQf7JvkP18MvGOQ+j3IPpw2zV9cvwZ2GVD/AbL9vmpfiF8hD5DAJ4D/qrcd88dlP7KjAl/Nc4PG3+v7H0PgMGBEfvt/9bc9SP24AX09a7D6/PrJwK/I3lQnDNH+Z4GP1Nke9e7r0fljuHF+3dZD9aXm9q8BnxmiL1cBR+S3TwOuHqL+JuDV+e3vAv6jwWvoaeAVg2zXRvUvqrdtB6mvu20Hqa+7bRvV19u2dWr/Atyf39d627VRXw6qt20H60u9bTtI+3W37SD1z9m21H+vWwJ8q8F2HVj/FPCPjbZrncdqIYO873XLheyPsiX5Y7sIeHfNdvgL2efZpzvdT1+a2pZJ+YOSZY/8uqbzx1CvwTr1yfmDLsgeA7clz3wGNnwva1Df6DOq3uf9TgP62pbsMUh93c+owfpTc3vtZ1S9+/pbCsgedV5H95ANSO5Wb9vS+PO7bq6sU9+x7DFE+8/ZtoPc17q5crC+NNiuLcseDd7v+vNEve3aKKs0/HthwP1aiLPHel2860ox/n7E2IhYA/yI7IXaUERcS3YO4CFFxJKIuCVfXkk22rjdIPUREavyH0fml2hUL2l74LXAOc30J4WkcWQfCufmfVsTEcuaXP0Q4K8Rcc8QdSOATSSNIAsRg015ehHwx4h4IiLWAtcAbxhQcyvZi7DW0WSBifz/10PD7XhXRNxZ75fXq4+Iq/K+APyRbNrWYPUran4cTc22HeR59XXgYwx4HiQ+D+vVvhP4ckQ8ldcsbaZtSQKOJXvTG6w+yL65BxhPzbZtUL8rzxycaBbwprx24GvoabIPtUbbtW59RMyvt20Hqa+7bQepr7ttB+k/DNi2Dd4vhg/s81B9B06hzrYdoi/P2baD1NfdtoPUP2fbDvJedwT1t+vA+v6r627XqoqI4yNi24gYGRHbR0T/+/PMiHhhRDw/Ir7Q6X5aU5LyR5myB5Q2f5Q+e0DDfNDwvSwlfzR4nqyqWW5b9hikvu5n1FDt1/mMaln2yOv//jrK272L7HX0nG07yOd33VxZpuzRRP1Qfe+/r3VzZZmyR15TN09Qf7s2em9s+PdCFXUie3igoxj1jhhbLwzsJ2mupF9K2r2Jdp9Tn5+WZy+y0cDB6l8saQ7Z9LVZEdGwnmzq1llkUx2b7UsAV0maLemkRuuQjYRuDsyQ9CdJ50ga3cx9BY6j5g/hBn0/B/gh2fTFJcDyiLhqkPr3A6+RtKWkTXlm+txAewPPr+nPxIhYAtmbIbB1g379/XGhwZt7vdqax/BdZNNhh6qfKek+4K1k01sHq7+bbLrr3Gb6A5wEfELSrZLOk7T5IPWHAedLWiDpGkkva6LvJwGvAh6MiLuG6Mv2wLfz+/pV4JND1A8jO0c3wJups23z19BGwL8DzwdeB423a239EM/3oerrbts69YNu2wH1g27bmveLJ4ETgC9IWtRouw54bI4EPijphkbbtsF9bbhtB7Q/5LYdUF9320oaXvteR/atyk7ALySdNHC7DqhfDXy5me2aa+Z9z6ydkvMHsMsQbbYle+R9OY/sj6Wm8gfZ4MKQ2SP/vJ9J9sf59xLzR1dnjw14L2smfyyR9Cidzx5X0cRn1ID+pOSPbYAf5Pe1kOyRG042kPYVYPJg23bA5/eQubJM2WNgPUNs2wH3dchcWYbskdc9J0/QIFc2yCob8veCNSNKMJWl2y9kT/xzan4+AfjWgJpxPDNtaRrZiO5ONJ4+Wq9+DDAbeGMz9fnyZmRT8PaoV0/2QfGLvP0DqT91tF5f+vff25psquwBDdrfh+w8x/fm159BzZS+QdrfCHiY7EN+sP4cS7Zv3lZkI6SXAW8bov0HyY6Rci3ZAM/X69TvRjYtsb8/ywbUPFaz/PftOOBxWQW8p07/d8rbHvgYfpdsX0o1WX8A2Rv05xrVk33LNJts374DqD+Fc2D7u+ftvxr4AnBeo/uar/fdvP4ksqm8aqLvlwEfbuKx+W7e5wPybf3rIepfQXZshjvJjjvzyID6/tdQ/3S55dQ8f2u3a4P6/v7/iTrTDAepb7RtG9U32rZ/rx9q29bUvjHfVhPJwttc4Pza7dqgL/OBh/K2p9bZto363mjbDqwfatsOrB9q225G9l53ENm+srWP5WN1+rMZ8HuyKeWDbteadQZ93/PFl3ZfWL/88Tc6nD3y5c+Sf7bSfP5YkC8Pmj3y5Q+Q/YGwb/5zs/mjK7JH/vNO1P+MbfQZ1aj+OZ9RNM42c4Hv0Mbs0aB+qM+oRvf1MgZ8Rg28r8A3yWYWzCX7vNmg7JHXjCGbtfPGvC/rqHn+8uxc+azP75r+N8qVpckeDdofLFcOzCpD5cpSZY+a97v+PDFUrtyMPKsMtV1r1nH2WM+LZ3QUY8gjxkbEisinLUXETLIPxkaj1Y3qfw5cEBGXNlMvaUJk0zSvJjtYWb36/YEpZAeB+TFwsKQfNtGXNfnPS8neRKc2WGcR2bdNfZImkB0UbO8m2j8WuCUiHhzsvpKFmHXZ1fE02fmVXzFE+6uBwyLiALLph3cNrCcLMLX9eVjStgD5/0upIyL6p8AtJQtLDWfuDKhdABwKvDXyd7Mh6vsf8wupmSJZp/75ZM/NyWQfAtsDt0jaZpD2b8/bfxnZB8LUgbU19YuAC/L6cWTfyk0You8/I/tG48f12q2tJ3seTM/78JMh+kJE/IFsH83vkn0j99f+GkkjgUvIXkPn5lc/QDayPnXgdq1XX/PY9097pIn6utt2iPafs23r1DfctgNqL42IxRHxYEQ8kLd/X+1j2eCxuQe4guxAXTdSs20H6Xvdbdug/YbbtkH7Dbdtfvsysve6l5L9QTE8v6+HUOf1mtdfBRw+2HYdsE6916BZJ61v/qi7O1sbswfAxsAYSfeS7XLTTP4Ylrc/VPaA7LgZ63jmvaKZ/DEOuK3Ls0fqe9n65I+H6Gz2gEE+owbpe7P540Syz6cZZAclXe/sAc/6TJuefyYvJTuI5iH57X/ftvU+v2v6/5xcWabsMUj7dbdtg/vaMFeWMXvkNcvI8wSD5Mqa2qvJssr6/L3g7JHAAx3FuAnYRdLzJG1ENu3x57UF+R8fypenkj32jzVqsE79BODWiDi9ifrDyELMI5I2AV5DdtTg59RHxCfJRlEXA28B/i8i3jZEX4aTTbkinwZ6GNkIbL32H8jv50ZkRzA+hOyMCEM9NkfSYOpobT3ZyOvGwBP5dYeQjfIP1v6I/LHZIb/vFw2sr1nu788Msg8+8v9/VqdfoyWNrXlcNqfOG+Iz5X+vPZrsAEYfj+z80EPVv4RnHvOjGLBta+sj4jayQaw/A/9E9gGyd75dGrW/c037b2DAth1wXy/L+34Yz2znhwdpezRwDPC3iFg01H0lmxJ8TN6HgxkQDOu0v1Pel9uBfyP71qx/381zyZ4b36lp/5dk34jOo2a7Nqqveb4/PrADDerrbttB6utu23r1jbYt2R/55wLzI+L0/m0ladua/k/If8dgj81MstfTPEkvJN+2Qzw2z9m2g7Rfd9sO0v5ztq2krSRtlt++SX77PWTvv/+c/zy5ZrvW1m+Zb5s7Gm3XWnVe38953zPrgPXJHyL7I/052pU98h9nkGWPHfN+D5U/Dqhpf9Dskf+4A7AW2DL/uZn8MYZsxtug95USZQ+e+xk76HvZgPoh80fNZ8guNe1vQQeyR209DT6jBml/yPxR8z6/mGeyzQjWM3v0F5F9pt1F9sdyf1+e4plByhOBn9V+/tV+ftes86xcWabsEREPDNL+c7btIPf1MurkyjJlj/z6unmCOrlykKwy5N8Lzh4bKEowraQKF+ocMRY4GTg5Xz6V7EUyl+zAQLMYcOTZQepvJ/v24FaefWqmRvW35n25lezF8Jkm+vMKnn2E8MFqj8mX+/s21P29leyN41ayN7DNh2j/ILJBkfE1j+9g9eeSvbnMA35AFj4Gq59D9gY9FzikTvs359slyD6IvkgWlH5D9ob4G2CLvPYysn0Kn863531k0+yeJgtYDwK/ymsnkX149m/3NXn9U2RT7fu37VlD1K/I272V7FRX2w1RX7uNFvLM0bEb1S8jG5G+lSwwbzvIfb01r++fkntwE325pf+xrtm+jer/RnYU7rlk+4a/dIj6JWRB5y9k+0oqrz+aZ15Dfyb7Zm0B2fPmr3W2a6P6e8mmJT41YNs2qm+0bRvVN9q2jeqfs22BV+a1K3jmub6A7BvEJ/NtW7tdG7X953z9eQO27WB9qbdtG9U32raN6p+zbYGXkE2fXZH38+t5e/PIpoI+PGC7HpJvv1vJpqE+kNc32q6TgJn58s7Ued/zxZdOX0jLHw/nl9Jkj/z6Axk6f/yJ7L262ezxR7I/NG6mufxxY/4+ML7msS1r9mj0GTjYe1lK/riM537eL+OZz5B2Zo9G9Y0+o1LzR737ejfPnG54Q7LHJOD6fJvekbe5muyP3P8cuG1p/PndKFeWJnsMUf+cbTvIfW2UK0uTPfL6RnniObmSxlllsL8XnD0KuPRvLDMzMzMzMzOzruddV8zMzMzMzMysMjzQYWZmZmZmZmaV4YEOMzMzMzMzM6sMD3SYmZmZmZmZWWV4oMPMzMzMzMzMKsMDHWYVIenTkm6XdKukOZL27XSfzMzMrLqcPcysrEZ0ugNmtuEk7QccCewdEU9JmgBsVEC7IyJi7QZ3sMO/w8zMzIrl7GFmZeYZHWbVsC3wcEQ8BRARD0fEYgBJh0j6k6TbJJ0naeP8+oV5KEHSPpKuzpc/K+lsSVcB50uaKGmGpLn55RV53dsk3Zh/g/MdScMHdkrSZyTdJGle3qby66+W9EVJ1wAflPRSSddImi3pV5K2zevek68/V9IlkjZt9QNpZmZmTXH2MLPS8kCHWTVcBUyW9BdJ35b0agBJo4DpwFsi4sVks7hOaaK9lwJHR8Q/Ad8EromIPYG9gdslvQh4C7B/REwB1gFvrdPOmRHxsojYA9iE/9/OHbvmVYVxHP/+KIUqsYSArnaoFJpAhbhYEE3/goJZoxbHDm6lgkIKOrgphSIIYsZQENGphkLESYJoDInRxRaHgDgoKJZSfRzuiZbwJm+GNnm5fD/LvZxzz3Mud3p4zjm3W/nZNl5Vz7f4V4HZqpoGPgTebs983MafAb4HXt3n95AkSQ+XuYekkeXRFakHquqPJNPAc8AMsJjkMvAN8FNV/dgeXQAuAu8OCflpVf3V7s8BL7V5/gZ+TzJHl5CstIWSR4BfBsSZSXIJeBSYANaBz1rfYrueAqaApRbrCLDV+qaSvAWMA2PAjSHvLUmSDoC5h6RRZqFD6omWCCwDy0nWgJeBb/cYco//d3Ud29H355DpAixU1eu7PtCt6FwDnqmqn5PM75hne44A61X17IAwHwHnq2o1ySvAC0PeS5IkHRBzD0mjyqMrUg8kOZXkqfuangZuA5vAiSQnW/sc8EW7v0W3MgLw4h7hb9K2nCY5kuR4a5tN8kRrn0jy5I5x24nFr0nGgNld4v8APJ7up2YkOZpksvU9BmwlOcrg7amSJOkQmHtIGmUWOqR+GAMWkmwk+Q44DcxX1R3gAnC9rbT8A7zfxlwB3kvyJd051928RrcNdA34Gpisqg3gDeDzNt8S3U/J/lNVvwEfAGvAJ8DKoOBVdZcuEXknySrdStDZ1v0m8FWLv7mvLyFJkg6CuYekkZWqOux3kCRJkiRJeiDc0SFJkiRJknrDQockSZIkSeoNCx2SJEmSJKk3LHRIkiRJkqTesNAhSZIkSZJ6w0KHJEmSJEnqDQsdkiRJkiSpNyx0SJIkSZKk3vgXFmz3UCHJgd0AAAAASUVORK5CYII=\n",
       "text/plain": [
-       "<Figure size 1080x476.769 with 2 Axes>"
+       "<Figure size 1080x476.769 with 4 Axes>"
       ]
      },
      "metadata": {
@@ -536,10 +524,32 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 13,
    "id": "15778e9c",
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "\n",
+      "Sep 14 12:56:50 SimulationManager::set_status [Info]: \n",
+      "    Temporal resolution changed from 0.1 to 0.1 ms.\n",
+      "\n",
+      "Sep 14 12:57:14 NodeManager::prepare_nodes [Info]: \n",
+      "    Preparing 20780 nodes for simulation.\n",
+      "\n",
+      "Sep 14 12:57:15 SimulationManager::start_updating_ [Info]: \n",
+      "    Number of local nodes: 20780\n",
+      "    Simulation time (ms): 2000\n",
+      "    Number of OpenMP threads: 1\n",
+      "    Number of MPI processes: 1\n",
+      "\n",
+      "Sep 14 12:58:34 SimulationManager::run [Info]: \n",
+      "    Simulation finished.\n"
+     ]
+    }
+   ],
    "source": [
     "%%capture captured\n",
     "# run the simulation, depending on the model parameter and downscale ratio, the running time varies largely.\n",
@@ -566,10 +576,18 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 14,
    "id": "c1d7aa61-e85a-4e6a-9e01-e018413a572b",
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "loading spikes\n"
+     ]
+    }
+   ],
    "source": [
     "# Instantiate an analysis class and load spike data\n",
     "A = Analysis(network=M, \n",
@@ -590,10 +608,23 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 15,
    "id": "bea30fc8",
    "metadata": {},
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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\n",
+      "text/plain": [
+       "<Figure size 1080x476.769 with 1 Axes>"
+      ]
+     },
+     "metadata": {
+      "needs_background": "light"
+     },
+     "output_type": "display_data"
+    }
+   ],
    "source": [
     "from M2E_visualize_instantaneous_and_mean_firing_rates import plot_instan_mean_firing_rate\n",
     "plot_instan_mean_firing_rate(M)"
@@ -617,12 +648,25 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 16,
    "id": "ae19bcc3",
    "metadata": {
     "tags": []
    },
-   "outputs": [],
+   "outputs": [
+    {
+     "ename": "ImportError",
+     "evalue": "cannot import name 'original_data_path' from 'helpers' (/opt/app-root/src/MAM2EBRAINS/./figures/Schmidt2018/helpers.py)",
+     "output_type": "error",
+     "traceback": [
+      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
+      "\u001b[0;31mImportError\u001b[0m                               Traceback (most recent call last)",
+      "Cell \u001b[0;32mIn [16], line 1\u001b[0m\n\u001b[0;32m----> 1\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mM2E_visualize_resting_state\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m plot_resting_state\n\u001b[1;32m      2\u001b[0m plot_resting_state(M, A, data_path)\n",
+      "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_visualize_resting_state.py:8\u001b[0m\n\u001b[1;32m      5\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01msys\u001b[39;00m\n\u001b[1;32m      6\u001b[0m sys\u001b[38;5;241m.\u001b[39mpath\u001b[38;5;241m.\u001b[39mappend(\u001b[38;5;124m'\u001b[39m\u001b[38;5;124m./figures/Schmidt2018_dyn\u001b[39m\u001b[38;5;124m'\u001b[39m)\n\u001b[0;32m----> 8\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mhelpers\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m original_data_path, population_labels\n\u001b[1;32m      9\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mmultiarea_model\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m MultiAreaModel\n\u001b[1;32m     10\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mplotcolors\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m myred, myblue\n",
+      "\u001b[0;31mImportError\u001b[0m: cannot import name 'original_data_path' from 'helpers' (/opt/app-root/src/MAM2EBRAINS/./figures/Schmidt2018/helpers.py)"
+     ]
+    }
+   ],
    "source": [
     "from M2E_visualize_resting_state import plot_resting_state\n",
     "plot_resting_state(M, A, data_path)"
diff --git a/multiarea_model/data_multiarea/viscortex_processed_data.json b/multiarea_model/data_multiarea/viscortex_processed_data.json
index 27d4092..94ebad0 100644
--- a/multiarea_model/data_multiarea/viscortex_processed_data.json
+++ b/multiarea_model/data_multiarea/viscortex_processed_data.json
@@ -1 +1 @@
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\ No newline at end of file
-- 
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