diff --git a/.ipynb_checkpoints/multi-area-model-checkpoint.ipynb b/.ipynb_checkpoints/multi-area-model-checkpoint.ipynb
index 4e86a13c34120009d7b8638c8b76f8922ded0aac..3711c8d3307beb4ae5c91c59e298668b2635569a 100644
--- a/.ipynb_checkpoints/multi-area-model-checkpoint.ipynb
+++ b/.ipynb_checkpoints/multi-area-model-checkpoint.ipynb
@@ -327,7 +327,6 @@
     "sim_params = {\n",
     "    'areas_simulated': areas_simulated,\n",
     "    't_sim': 2000., # Simulated time (in ms), by default: 10.0\n",
-    "    # 't_sim': 1500., # Simulated time (in ms), by default: 10.0\n",
     "    'num_processes': 1, # The number of MPI processes, by default: 1\n",
     "    'local_num_threads': 1, # The number of threads per MPI process, by default: 1\n",
     "    'recording_dict': {'record_vm': False},\n",
@@ -370,7 +369,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 7,
+   "execution_count": null,
    "id": "ab25f9f8",
    "metadata": {},
    "outputs": [
@@ -379,7 +378,7 @@
      "output_type": "stream",
      "text": [
       "Initializing network from dictionary.\n",
-      "RAND_DATA_LABEL 9659\n"
+      "RAND_DATA_LABEL 7821\n"
      ]
     },
     {
@@ -412,10 +411,7 @@
       " 'fullscale_rates': 'tests/fullscale_rates.json',\n",
       " 'input_params': {'rate_ext': 10.0},\n",
       " 'neuron_params': {'V0_mean': -150.0, 'V0_sd': 50.0}}\n",
-      "========================================\n",
-      "Simulation label: 27d81076e6d6e9e591684be053078477\n",
-      "Copied files.\n",
-      "Initialized simulation class.\n"
+      "========================================\n"
      ]
     }
    ],
@@ -438,19 +434,10 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 8,
+   "execution_count": null,
    "id": "6a7ddf0e",
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Iteration: 0\n",
-      "Mean-field theory predicts an average firing rate of 29.588 spikes/s across all populations.\n"
-     ]
-    }
-   ],
+   "outputs": [],
    "source": [
     "p, r = M.theory.integrate_siegert()\n",
     "print(\"Mean-field theory predicts an average \"\n",
@@ -475,7 +462,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 9,
+   "execution_count": null,
    "id": "6316ac24",
    "metadata": {},
    "outputs": [],
@@ -491,7 +478,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 10,
+   "execution_count": null,
    "id": "8408d463-557b-481b-afc1-5fbbbd67306d",
    "metadata": {},
    "outputs": [],
@@ -508,7 +495,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 11,
+   "execution_count": null,
    "id": "445a722a",
    "metadata": {},
    "outputs": [],
@@ -525,53 +512,10 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 12,
+   "execution_count": null,
    "id": "05512922-26e5-425f-90a4-0df7c2279ccf",
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Initializing network from dictionary.\n",
-      "RAND_DATA_LABEL 9568\n"
-     ]
-    },
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "Error in library(\"aod\") : there is no package called ‘aod’\n",
-      "Execution halted\n"
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "No R installation or IndexError, taking hard-coded SLN fit parameters.\n",
-      "\n",
-      "\n",
-      "========================================\n",
-      "Customized parameters\n",
-      "--------------------\n",
-      "{}\n",
-      "========================================\n"
-     ]
-    },
-    {
-     "data": {
-      "image/png": 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\n",
-      "text/plain": [
-       "<Figure size 1080x476.769 with 4 Axes>"
-      ]
-     },
-     "metadata": {
-      "needs_background": "light"
-     },
-     "output_type": "display_data"
-    }
-   ],
+   "outputs": [],
    "source": [
     "visualize_interareal_connectivity(M)"
    ]
@@ -606,85 +550,10 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 13,
+   "execution_count": null,
    "id": "15778e9c",
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Prepared simulation in 0.01 seconds.\n",
-      "Rank 0: created area V1 with 0 local nodes\n",
-      "Memory after V1 : 1515.88 MB\n",
-      "Rank 0: created area V2 with 0 local nodes\n",
-      "Memory after V2 : 1542.59 MB\n",
-      "Rank 0: created area VP with 0 local nodes\n",
-      "Memory after VP : 1571.77 MB\n",
-      "Rank 0: created area V3 with 0 local nodes\n",
-      "Memory after V3 : 1600.05 MB\n",
-      "Rank 0: created area V3A with 0 local nodes\n",
-      "Memory after V3A : 1620.02 MB\n",
-      "Rank 0: created area MT with 0 local nodes\n",
-      "Memory after MT : 1645.57 MB\n",
-      "Rank 0: created area V4t with 0 local nodes\n",
-      "Memory after V4t : 1670.49 MB\n",
-      "Rank 0: created area V4 with 0 local nodes\n",
-      "Memory after V4 : 1697.54 MB\n",
-      "Rank 0: created area VOT with 0 local nodes\n",
-      "Memory after VOT : 1722.13 MB\n",
-      "Rank 0: created area MSTd with 0 local nodes\n",
-      "Memory after MSTd : 1742.05 MB\n",
-      "Rank 0: created area PIP with 0 local nodes\n",
-      "Memory after PIP : 1763.39 MB\n",
-      "Rank 0: created area PO with 0 local nodes\n",
-      "Memory after PO : 1784.88 MB\n",
-      "Rank 0: created area DP with 0 local nodes\n",
-      "Memory after DP : 1805.14 MB\n",
-      "Rank 0: created area MIP with 0 local nodes\n",
-      "Memory after MIP : 1826.66 MB\n",
-      "Rank 0: created area MDP with 0 local nodes\n",
-      "Memory after MDP : 1848.17 MB\n",
-      "Rank 0: created area VIP with 0 local nodes\n",
-      "Memory after VIP : 1870.02 MB\n",
-      "Rank 0: created area LIP with 0 local nodes\n",
-      "Memory after LIP : 1894.11 MB\n",
-      "Rank 0: created area PITv with 0 local nodes\n",
-      "Memory after PITv : 1919.33 MB\n",
-      "Rank 0: created area PITd with 0 local nodes\n",
-      "Memory after PITd : 1944.52 MB\n",
-      "Rank 0: created area MSTl with 0 local nodes\n",
-      "Memory after MSTl : 1966.01 MB\n",
-      "Rank 0: created area CITv with 0 local nodes\n",
-      "Memory after CITv : 1985.07 MB\n",
-      "Rank 0: created area CITd with 0 local nodes\n",
-      "Memory after CITd : 2004.43 MB\n",
-      "Rank 0: created area FEF with 0 local nodes\n",
-      "Memory after FEF : 2025.89 MB\n",
-      "Rank 0: created area TF with 0 local nodes\n",
-      "Memory after TF : 2041.53 MB\n",
-      "Rank 0: created area AITv with 0 local nodes\n",
-      "Memory after AITv : 2064.23 MB\n",
-      "Rank 0: created area FST with 0 local nodes\n",
-      "Memory after FST : 2080.95 MB\n",
-      "Rank 0: created area 7a with 0 local nodes\n",
-      "Memory after 7a : 2102.16 MB\n",
-      "Rank 0: created area STPp with 0 local nodes\n",
-      "Memory after STPp : 2120.86 MB\n",
-      "Rank 0: created area STPa with 0 local nodes\n",
-      "Memory after STPa : 2140.00 MB\n",
-      "Rank 0: created area 46 with 0 local nodes\n",
-      "Memory after 46 : 2155.36 MB\n",
-      "Rank 0: created area AITd with 0 local nodes\n",
-      "Memory after AITd : 2177.66 MB\n",
-      "Rank 0: created area TH with 0 local nodes\n",
-      "Memory after TH : 2190.14 MB\n",
-      "Created areas and internal connections in 2.25 seconds.\n",
-      "Created cortico-cortical connections in 22.13 seconds.\n",
-      "Simulated network in 89.29 seconds.\n"
-     ]
-    }
-   ],
+   "outputs": [],
    "source": [
     "# %%capture captured\n",
     "# run the simulation, depending on the model parameter and downscale ratio, the running time varies largely.\n",
@@ -721,23 +590,10 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 14,
+   "execution_count": null,
    "id": "bea30fc8",
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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\n",
-      "text/plain": [
-       "<Figure size 720x360 with 1 Axes>"
-      ]
-     },
-     "metadata": {
-      "needs_background": "light"
-     },
-     "output_type": "display_data"
-    }
-   ],
+   "outputs": [],
    "source": [
     "plot_instan_mean_firing_rate(M)"
    ]
@@ -752,70 +608,12 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 15,
+   "execution_count": null,
    "id": "ae19bcc3",
    "metadata": {
     "tags": []
    },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "loading spikes\n",
-      "Loading data from file\n",
-      "Loading data from file\n",
-      "Loading data from file\n",
-      "Loading data from file\n",
-      "Computing rate time series done\n"
-     ]
-    },
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "Traceback (most recent call last):\n",
-      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 7, in <module>\n",
-      "    from multiarea_model.analysis_helpers import pop_rate_time_series\n",
-      "ModuleNotFoundError: No module named 'multiarea_model'\n",
-      "Traceback (most recent call last):\n",
-      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 7, in <module>\n",
-      "    from multiarea_model.analysis_helpers import pop_rate_time_series\n",
-      "ModuleNotFoundError: No module named 'multiarea_model'\n",
-      "Traceback (most recent call last):\n",
-      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 7, in <module>\n",
-      "    from multiarea_model.analysis_helpers import pop_rate_time_series\n",
-      "ModuleNotFoundError: No module named 'multiarea_model'\n"
-     ]
-    },
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Loading data from file\n",
-      "Computing synchrony done\n",
-      "Loading data from file\n",
-      "Computing synaptic input done\n",
-      "pop_LvR\n",
-      "pop_rates\n"
-     ]
-    },
-    {
-     "ename": "AttributeError",
-     "evalue": "'NoneType' object has no attribute 'items'",
-     "output_type": "error",
-     "traceback": [
-      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
-      "\u001b[0;31mAttributeError\u001b[0m                            Traceback (most recent call last)",
-      "Cell \u001b[0;32mIn [15], line 4\u001b[0m\n\u001b[1;32m      1\u001b[0m \u001b[38;5;66;03m# Choose 3 areas from the complete_area_list to show their sipking activity\u001b[39;00m\n\u001b[1;32m      2\u001b[0m \u001b[38;5;66;03m# By default, it's set as ['V1', 'V2', 'FEF']\u001b[39;00m\n\u001b[1;32m      3\u001b[0m raster_areas \u001b[38;5;241m=\u001b[39m [\u001b[38;5;124m'\u001b[39m\u001b[38;5;124mV4\u001b[39m\u001b[38;5;124m'\u001b[39m, \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mV1\u001b[39m\u001b[38;5;124m'\u001b[39m, \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mFEF\u001b[39m\u001b[38;5;124m'\u001b[39m]\n\u001b[0;32m----> 4\u001b[0m plot_resting_state(M, data_path, raster_areas)\n",
-      "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_visualize_resting_state.py:67\u001b[0m, in \u001b[0;36mplot_resting_state\u001b[0;34m(M, data_path, raster_areas)\u001b[0m\n\u001b[1;32m     61\u001b[0m A \u001b[38;5;241m=\u001b[39m Analysis(network\u001b[38;5;241m=\u001b[39mM, \n\u001b[1;32m     62\u001b[0m              simulation\u001b[38;5;241m=\u001b[39mM\u001b[38;5;241m.\u001b[39msimulation, \n\u001b[1;32m     63\u001b[0m              data_list\u001b[38;5;241m=\u001b[39m[\u001b[38;5;124m'\u001b[39m\u001b[38;5;124mspikes\u001b[39m\u001b[38;5;124m'\u001b[39m],\n\u001b[1;32m     64\u001b[0m              load_areas\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m)\n\u001b[1;32m     66\u001b[0m \u001b[38;5;66;03m# load data\u001b[39;00m\n\u001b[0;32m---> 67\u001b[0m \u001b[43mload_and_create_data\u001b[49m\u001b[43m(\u001b[49m\u001b[43mM\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mA\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mraster_areas\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m     69\u001b[0m t_sim \u001b[38;5;241m=\u001b[39m M\u001b[38;5;241m.\u001b[39msimulation\u001b[38;5;241m.\u001b[39mparams[\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mt_sim\u001b[39m\u001b[38;5;124m\"\u001b[39m]\n\u001b[1;32m     71\u001b[0m \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n\u001b[1;32m     72\u001b[0m \u001b[38;5;124;03mFigure layout\u001b[39;00m\n\u001b[1;32m     73\u001b[0m \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n",
-      "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_LOAD_DATA.py:178\u001b[0m, in \u001b[0;36mload_and_create_data\u001b[0;34m(M, A, raster_areas)\u001b[0m\n\u001b[1;32m    175\u001b[0m A\u001b[38;5;241m.\u001b[39mcreate_synaptic_input()\n\u001b[1;32m    176\u001b[0m \u001b[38;5;28mprint\u001b[39m(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mComputing synaptic input done\u001b[39m\u001b[38;5;124m\"\u001b[39m)\n\u001b[0;32m--> 178\u001b[0m \u001b[43mA\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43msave\u001b[49m\u001b[43m(\u001b[49m\u001b[43m)\u001b[49m\n",
-      "File \u001b[0;32m~/MAM2EBRAINS/multiarea_model/analysis.py:973\u001b[0m, in \u001b[0;36mAnalysis.save\u001b[0;34m(self)\u001b[0m\n\u001b[1;32m    971\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m members[i][\u001b[38;5;241m0\u001b[39m] \u001b[38;5;129;01min\u001b[39;00m save_list_npy:\n\u001b[1;32m    972\u001b[0m     f \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39moutput_dir \u001b[38;5;241m+\u001b[39m members[i][\u001b[38;5;241m0\u001b[39m]\n\u001b[0;32m--> 973\u001b[0m     \u001b[43mah\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_save_dict_to_npy\u001b[49m\u001b[43m(\u001b[49m\u001b[43mf\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mmembers\u001b[49m\u001b[43m[\u001b[49m\u001b[43mi\u001b[49m\u001b[43m]\u001b[49m\u001b[43m[\u001b[49m\u001b[38;5;241;43m1\u001b[39;49m\u001b[43m]\u001b[49m\u001b[43m)\u001b[49m\n",
-      "File \u001b[0;32m~/MAM2EBRAINS/multiarea_model/analysis_helpers.py:288\u001b[0m, in \u001b[0;36m_save_dict_to_npy\u001b[0;34m(fp, data)\u001b[0m\n\u001b[1;32m    276\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21m_save_dict_to_npy\u001b[39m(fp, data):\n\u001b[1;32m    277\u001b[0m     \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n\u001b[1;32m    278\u001b[0m \u001b[38;5;124;03m    Save data dictionary to binary numpy files\u001b[39;00m\n\u001b[1;32m    279\u001b[0m \u001b[38;5;124;03m    by iteratively going through the dictionary.\u001b[39;00m\n\u001b[0;32m   (...)\u001b[0m\n\u001b[1;32m    286\u001b[0m \u001b[38;5;124;03m       Dictionary containing the data\u001b[39;00m\n\u001b[1;32m    287\u001b[0m \u001b[38;5;124;03m    \"\"\"\u001b[39;00m\n\u001b[0;32m--> 288\u001b[0m     \u001b[38;5;28;01mfor\u001b[39;00m key, val \u001b[38;5;129;01min\u001b[39;00m \u001b[43mdata\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mitems\u001b[49m():\n\u001b[1;32m    289\u001b[0m         \u001b[38;5;28;01mif\u001b[39;00m key \u001b[38;5;241m!=\u001b[39m \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mParameters\u001b[39m\u001b[38;5;124m'\u001b[39m:\n\u001b[1;32m    290\u001b[0m             fp_key \u001b[38;5;241m=\u001b[39m \u001b[38;5;124m'\u001b[39m\u001b[38;5;124m-\u001b[39m\u001b[38;5;124m'\u001b[39m\u001b[38;5;241m.\u001b[39mjoin((fp, key))\n",
-      "\u001b[0;31mAttributeError\u001b[0m: 'NoneType' object has no attribute 'items'"
-     ]
-    }
-   ],
+   "outputs": [],
    "source": [
     "# Choose 3 areas from the complete_area_list to show their sipking activity\n",
     "# By default, it's set as ['V1', 'V2', 'FEF']\n",
diff --git a/figures/MAM2EBRAINS/.ipynb_checkpoints/M2E_LOAD_DATA-checkpoint.py b/figures/MAM2EBRAINS/.ipynb_checkpoints/M2E_LOAD_DATA-checkpoint.py
index 759e09b9350d5c681f5019821fb55fcf003c3426..3552c0964d358d7acf0f94b7f024ebdea971419f 100644
--- a/figures/MAM2EBRAINS/.ipynb_checkpoints/M2E_LOAD_DATA-checkpoint.py
+++ b/figures/MAM2EBRAINS/.ipynb_checkpoints/M2E_LOAD_DATA-checkpoint.py
@@ -99,6 +99,7 @@ def load_and_create_data(M, A, raster_areas):
     
     # Compute time series of firing rates convolved with a kernel
     # data_path = sys.argv[1]
+    print(data_path)
     label = M.simulation.label
     method = 'auto_kernel'
     for area in raster_areas: 
@@ -143,39 +144,39 @@ def load_and_create_data(M, A, raster_areas):
 #     subprocess.run(['python', './figures/Schmidt2018_dyn/compute_corrcoeff.py', data_path, label])
     
     
-    """
-    Calculate synaptic input of populations and areas using the spike data.
-    Uses function ah.pop_synaptic_input.
-    If the synaptic inputs have previously been stored with the
-    same parameters, they are loaded from file.
+#     """
+#     Calculate synaptic input of populations and areas using the spike data.
+#     Uses function ah.pop_synaptic_input.
+#     If the synaptic inputs have previously been stored with the
+#     same parameters, they are loaded from file.
 
-    Parameters
-    ----------
-    t_min : float, optional
-        Minimal time in ms of the simulation to take into account
-        for the calculation. Defaults to 500 ms.
-    t_max : float, optional
-        Maximal time in ms of the simulation to take into account
-        for the calculation. Defaults to the simulation time.
-    areas : list, optional
-        Which areas to include in the calculcation.
-        Defaults to all loaded areas.
-    pops : list or {'complete'}, optional
-        Which populations to include in the calculation.
-        If set to 'complete', all populations the respective areas
-        are included. Defaults to 'complete'.
-    kernel : {'gauss_time_window', 'alpha_time_window', 'rect_time_window'}, optional
-        Convolution kernel for the calculation of the underlying firing rates.
-        Defaults to 'binned' which corresponds to a simple histogram.
-    resolution: float, optional
-        Width of the convolution kernel. Specifically it correponds to:
-        - 'binned' : bin width of the histogram
-        - 'gauss_time_window' : sigma
-        - 'alpha_time_window' : time constant of the alpha function
-        - 'rect_time_window' : width of the moving rectangular function
-    """
-    A.create_synaptic_input()
-    print("Computing synaptic input done")
+#     Parameters
+#     ----------
+#     t_min : float, optional
+#         Minimal time in ms of the simulation to take into account
+#         for the calculation. Defaults to 500 ms.
+#     t_max : float, optional
+#         Maximal time in ms of the simulation to take into account
+#         for the calculation. Defaults to the simulation time.
+#     areas : list, optional
+#         Which areas to include in the calculcation.
+#         Defaults to all loaded areas.
+#     pops : list or {'complete'}, optional
+#         Which populations to include in the calculation.
+#         If set to 'complete', all populations the respective areas
+#         are included. Defaults to 'complete'.
+#     kernel : {'gauss_time_window', 'alpha_time_window', 'rect_time_window'}, optional
+#         Convolution kernel for the calculation of the underlying firing rates.
+#         Defaults to 'binned' which corresponds to a simple histogram.
+#     resolution: float, optional
+#         Width of the convolution kernel. Specifically it correponds to:
+#         - 'binned' : bin width of the histogram
+#         - 'gauss_time_window' : sigma
+#         - 'alpha_time_window' : time constant of the alpha function
+#         - 'rect_time_window' : width of the moving rectangular function
+#     """
+#     A.create_synaptic_input()
+#     print("Computing synaptic input done")
     
     A.save()
     
@@ -186,6 +187,5 @@ def load_and_create_data(M, A, raster_areas):
     # """
     # try:
     #     subprocess.run(['python3', './Schmidt2018_dyn/compute_bold_signal.py'])
-    #     # subprocess.run(['Rscript', '--vanilla', 'compute_bold_signal.R', fn, out_fn])
     # except FileNotFoundError:
     #     raise FileNotFoundError("Executing R failed. Did you install R?")
\ No newline at end of file
diff --git a/figures/MAM2EBRAINS/M2E_LOAD_DATA.py b/figures/MAM2EBRAINS/M2E_LOAD_DATA.py
index 759e09b9350d5c681f5019821fb55fcf003c3426..3552c0964d358d7acf0f94b7f024ebdea971419f 100644
--- a/figures/MAM2EBRAINS/M2E_LOAD_DATA.py
+++ b/figures/MAM2EBRAINS/M2E_LOAD_DATA.py
@@ -99,6 +99,7 @@ def load_and_create_data(M, A, raster_areas):
     
     # Compute time series of firing rates convolved with a kernel
     # data_path = sys.argv[1]
+    print(data_path)
     label = M.simulation.label
     method = 'auto_kernel'
     for area in raster_areas: 
@@ -143,39 +144,39 @@ def load_and_create_data(M, A, raster_areas):
 #     subprocess.run(['python', './figures/Schmidt2018_dyn/compute_corrcoeff.py', data_path, label])
     
     
-    """
-    Calculate synaptic input of populations and areas using the spike data.
-    Uses function ah.pop_synaptic_input.
-    If the synaptic inputs have previously been stored with the
-    same parameters, they are loaded from file.
+#     """
+#     Calculate synaptic input of populations and areas using the spike data.
+#     Uses function ah.pop_synaptic_input.
+#     If the synaptic inputs have previously been stored with the
+#     same parameters, they are loaded from file.
 
-    Parameters
-    ----------
-    t_min : float, optional
-        Minimal time in ms of the simulation to take into account
-        for the calculation. Defaults to 500 ms.
-    t_max : float, optional
-        Maximal time in ms of the simulation to take into account
-        for the calculation. Defaults to the simulation time.
-    areas : list, optional
-        Which areas to include in the calculcation.
-        Defaults to all loaded areas.
-    pops : list or {'complete'}, optional
-        Which populations to include in the calculation.
-        If set to 'complete', all populations the respective areas
-        are included. Defaults to 'complete'.
-    kernel : {'gauss_time_window', 'alpha_time_window', 'rect_time_window'}, optional
-        Convolution kernel for the calculation of the underlying firing rates.
-        Defaults to 'binned' which corresponds to a simple histogram.
-    resolution: float, optional
-        Width of the convolution kernel. Specifically it correponds to:
-        - 'binned' : bin width of the histogram
-        - 'gauss_time_window' : sigma
-        - 'alpha_time_window' : time constant of the alpha function
-        - 'rect_time_window' : width of the moving rectangular function
-    """
-    A.create_synaptic_input()
-    print("Computing synaptic input done")
+#     Parameters
+#     ----------
+#     t_min : float, optional
+#         Minimal time in ms of the simulation to take into account
+#         for the calculation. Defaults to 500 ms.
+#     t_max : float, optional
+#         Maximal time in ms of the simulation to take into account
+#         for the calculation. Defaults to the simulation time.
+#     areas : list, optional
+#         Which areas to include in the calculcation.
+#         Defaults to all loaded areas.
+#     pops : list or {'complete'}, optional
+#         Which populations to include in the calculation.
+#         If set to 'complete', all populations the respective areas
+#         are included. Defaults to 'complete'.
+#     kernel : {'gauss_time_window', 'alpha_time_window', 'rect_time_window'}, optional
+#         Convolution kernel for the calculation of the underlying firing rates.
+#         Defaults to 'binned' which corresponds to a simple histogram.
+#     resolution: float, optional
+#         Width of the convolution kernel. Specifically it correponds to:
+#         - 'binned' : bin width of the histogram
+#         - 'gauss_time_window' : sigma
+#         - 'alpha_time_window' : time constant of the alpha function
+#         - 'rect_time_window' : width of the moving rectangular function
+#     """
+#     A.create_synaptic_input()
+#     print("Computing synaptic input done")
     
     A.save()
     
@@ -186,6 +187,5 @@ def load_and_create_data(M, A, raster_areas):
     # """
     # try:
     #     subprocess.run(['python3', './Schmidt2018_dyn/compute_bold_signal.py'])
-    #     # subprocess.run(['Rscript', '--vanilla', 'compute_bold_signal.R', fn, out_fn])
     # except FileNotFoundError:
     #     raise FileNotFoundError("Executing R failed. Did you install R?")
\ No newline at end of file
diff --git a/multi-area-model.ipynb b/multi-area-model.ipynb
index 650bd0876373f3511675c03a04553adf7460f06d..a7d072190e81bdd9ec9fa7451ce4e89000f82e7b 100644
--- a/multi-area-model.ipynb
+++ b/multi-area-model.ipynb
@@ -327,7 +327,6 @@
     "sim_params = {\n",
     "    'areas_simulated': areas_simulated,\n",
     "    't_sim': 2000., # Simulated time (in ms), by default: 10.0\n",
-    "    # 't_sim': 1500., # Simulated time (in ms), by default: 10.0\n",
     "    'num_processes': 1, # The number of MPI processes, by default: 1\n",
     "    'local_num_threads': 1, # The number of threads per MPI process, by default: 1\n",
     "    'recording_dict': {'record_vm': False},\n",
@@ -379,7 +378,7 @@
      "output_type": "stream",
      "text": [
       "Initializing network from dictionary.\n",
-      "RAND_DATA_LABEL 4326\n"
+      "RAND_DATA_LABEL 7821\n"
      ]
     },
     {
@@ -534,7 +533,7 @@
      "output_type": "stream",
      "text": [
       "Initializing network from dictionary.\n",
-      "RAND_DATA_LABEL 6585\n"
+      "RAND_DATA_LABEL 4983\n"
      ]
     },
     {
@@ -616,72 +615,72 @@
      "text": [
       "Prepared simulation in 0.00 seconds.\n",
       "Rank 0: created area V1 with 0 local nodes\n",
-      "Memory after V1 : 1515.41 MB\n",
+      "Memory after V1 : 1515.90 MB\n",
       "Rank 0: created area V2 with 0 local nodes\n",
-      "Memory after V2 : 1542.10 MB\n",
+      "Memory after V2 : 1542.60 MB\n",
       "Rank 0: created area VP with 0 local nodes\n",
-      "Memory after VP : 1571.28 MB\n",
+      "Memory after VP : 1571.73 MB\n",
       "Rank 0: created area V3 with 0 local nodes\n",
-      "Memory after V3 : 1599.64 MB\n",
+      "Memory after V3 : 1600.13 MB\n",
       "Rank 0: created area V3A with 0 local nodes\n",
-      "Memory after V3A : 1619.41 MB\n",
+      "Memory after V3A : 1620.03 MB\n",
       "Rank 0: created area MT with 0 local nodes\n",
-      "Memory after MT : 1645.07 MB\n",
+      "Memory after MT : 1645.52 MB\n",
       "Rank 0: created area V4t with 0 local nodes\n",
-      "Memory after V4t : 1670.00 MB\n",
+      "Memory after V4t : 1670.48 MB\n",
       "Rank 0: created area V4 with 0 local nodes\n",
-      "Memory after V4 : 1697.05 MB\n",
+      "Memory after V4 : 1697.54 MB\n",
       "Rank 0: created area VOT with 0 local nodes\n",
-      "Memory after VOT : 1721.51 MB\n",
+      "Memory after VOT : 1722.00 MB\n",
       "Rank 0: created area MSTd with 0 local nodes\n",
-      "Memory after MSTd : 1741.55 MB\n",
+      "Memory after MSTd : 1742.01 MB\n",
       "Rank 0: created area PIP with 0 local nodes\n",
-      "Memory after PIP : 1762.89 MB\n",
+      "Memory after PIP : 1763.47 MB\n",
       "Rank 0: created area PO with 0 local nodes\n",
-      "Memory after PO : 1784.39 MB\n",
+      "Memory after PO : 1784.81 MB\n",
       "Rank 0: created area DP with 0 local nodes\n",
-      "Memory after DP : 1804.65 MB\n",
+      "Memory after DP : 1805.07 MB\n",
       "Rank 0: created area MIP with 0 local nodes\n",
-      "Memory after MIP : 1826.17 MB\n",
+      "Memory after MIP : 1826.64 MB\n",
       "Rank 0: created area MDP with 0 local nodes\n",
-      "Memory after MDP : 1847.68 MB\n",
+      "Memory after MDP : 1848.14 MB\n",
       "Rank 0: created area VIP with 0 local nodes\n",
-      "Memory after VIP : 1869.53 MB\n",
+      "Memory after VIP : 1870.10 MB\n",
       "Rank 0: created area LIP with 0 local nodes\n",
-      "Memory after LIP : 1893.62 MB\n",
+      "Memory after LIP : 1894.04 MB\n",
       "Rank 0: created area PITv with 0 local nodes\n",
-      "Memory after PITv : 1918.82 MB\n",
+      "Memory after PITv : 1919.33 MB\n",
       "Rank 0: created area PITd with 0 local nodes\n",
-      "Memory after PITd : 1943.95 MB\n",
+      "Memory after PITd : 1944.53 MB\n",
       "Rank 0: created area MSTl with 0 local nodes\n",
-      "Memory after MSTl : 1965.28 MB\n",
+      "Memory after MSTl : 1966.02 MB\n",
       "Rank 0: created area CITv with 0 local nodes\n",
-      "Memory after CITv : 1984.07 MB\n",
+      "Memory after CITv : 1985.20 MB\n",
       "Rank 0: created area CITd with 0 local nodes\n",
-      "Memory after CITd : 2003.39 MB\n",
+      "Memory after CITd : 2004.47 MB\n",
       "Rank 0: created area FEF with 0 local nodes\n",
-      "Memory after FEF : 2024.89 MB\n",
+      "Memory after FEF : 2025.85 MB\n",
       "Rank 0: created area TF with 0 local nodes\n",
-      "Memory after TF : 2040.52 MB\n",
+      "Memory after TF : 2041.52 MB\n",
       "Rank 0: created area AITv with 0 local nodes\n",
-      "Memory after AITv : 2063.20 MB\n",
+      "Memory after AITv : 2064.24 MB\n",
       "Rank 0: created area FST with 0 local nodes\n",
-      "Memory after FST : 2079.80 MB\n",
+      "Memory after FST : 2080.84 MB\n",
       "Rank 0: created area 7a with 0 local nodes\n",
-      "Memory after 7a : 2101.08 MB\n",
+      "Memory after 7a : 2102.16 MB\n",
       "Rank 0: created area STPp with 0 local nodes\n",
-      "Memory after STPp : 2119.82 MB\n",
+      "Memory after STPp : 2120.87 MB\n",
       "Rank 0: created area STPa with 0 local nodes\n",
-      "Memory after STPa : 2138.96 MB\n",
+      "Memory after STPa : 2140.00 MB\n",
       "Rank 0: created area 46 with 0 local nodes\n",
-      "Memory after 46 : 2154.28 MB\n",
+      "Memory after 46 : 2155.36 MB\n",
       "Rank 0: created area AITd with 0 local nodes\n",
-      "Memory after AITd : 2176.83 MB\n",
+      "Memory after AITd : 2177.66 MB\n",
       "Rank 0: created area TH with 0 local nodes\n",
-      "Memory after TH : 2189.53 MB\n",
+      "Memory after TH : 2190.14 MB\n",
       "Created areas and internal connections in 2.21 seconds.\n",
-      "Created cortico-cortical connections in 22.58 seconds.\n",
-      "Simulated network in 84.82 seconds.\n"
+      "Created cortico-cortical connections in 22.73 seconds.\n",
+      "Simulated network in 84.21 seconds.\n"
      ]
     }
    ],
@@ -790,9 +789,9 @@
      "output_type": "stream",
      "text": [
       "Traceback (most recent call last):\n",
-      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 54, in <module>\n",
-      "    T = sim_params['T']\n",
-      "KeyError: 'T'\n"
+      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 55, in <module>\n",
+      "    T = sim_params['t_sim']\n",
+      "KeyError: 't_sim'\n"
      ]
     },
     {
@@ -821,9 +820,9 @@
      "output_type": "stream",
      "text": [
       "Traceback (most recent call last):\n",
-      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 54, in <module>\n",
-      "    T = sim_params['T']\n",
-      "KeyError: 'T'\n"
+      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 55, in <module>\n",
+      "    T = sim_params['t_sim']\n",
+      "KeyError: 't_sim'\n"
      ]
     },
     {
@@ -852,15 +851,16 @@
      "output_type": "stream",
      "text": [
       "Traceback (most recent call last):\n",
-      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 54, in <module>\n",
-      "    T = sim_params['T']\n",
-      "KeyError: 'T'\n"
+      "  File \"./figures/Schmidt2018_dyn/compute_rate_time_series.py\", line 55, in <module>\n",
+      "    T = sim_params['t_sim']\n",
+      "KeyError: 't_sim'\n"
      ]
     },
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
+      "Computing rate time series auto kernel done\n",
       "Loading data from file\n",
       "Computing synchrony done\n",
       "Loading data from file\n",
@@ -878,7 +878,7 @@
       "\u001b[0;31mAttributeError\u001b[0m                            Traceback (most recent call last)",
       "Cell \u001b[0;32mIn [15], line 4\u001b[0m\n\u001b[1;32m      1\u001b[0m \u001b[38;5;66;03m# Choose 3 areas from the complete_area_list to show their sipking activity\u001b[39;00m\n\u001b[1;32m      2\u001b[0m \u001b[38;5;66;03m# By default, it's set as ['V1', 'V2', 'FEF']\u001b[39;00m\n\u001b[1;32m      3\u001b[0m raster_areas \u001b[38;5;241m=\u001b[39m [\u001b[38;5;124m'\u001b[39m\u001b[38;5;124mV4\u001b[39m\u001b[38;5;124m'\u001b[39m, \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mV1\u001b[39m\u001b[38;5;124m'\u001b[39m, \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mFEF\u001b[39m\u001b[38;5;124m'\u001b[39m]\n\u001b[0;32m----> 4\u001b[0m plot_resting_state(M, data_path, raster_areas)\n",
       "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_visualize_resting_state.py:67\u001b[0m, in \u001b[0;36mplot_resting_state\u001b[0;34m(M, data_path, raster_areas)\u001b[0m\n\u001b[1;32m     61\u001b[0m A \u001b[38;5;241m=\u001b[39m Analysis(network\u001b[38;5;241m=\u001b[39mM, \n\u001b[1;32m     62\u001b[0m              simulation\u001b[38;5;241m=\u001b[39mM\u001b[38;5;241m.\u001b[39msimulation, \n\u001b[1;32m     63\u001b[0m              data_list\u001b[38;5;241m=\u001b[39m[\u001b[38;5;124m'\u001b[39m\u001b[38;5;124mspikes\u001b[39m\u001b[38;5;124m'\u001b[39m],\n\u001b[1;32m     64\u001b[0m              load_areas\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mNone\u001b[39;00m)\n\u001b[1;32m     66\u001b[0m \u001b[38;5;66;03m# load data\u001b[39;00m\n\u001b[0;32m---> 67\u001b[0m \u001b[43mload_and_create_data\u001b[49m\u001b[43m(\u001b[49m\u001b[43mM\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mA\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mraster_areas\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m     69\u001b[0m t_sim \u001b[38;5;241m=\u001b[39m M\u001b[38;5;241m.\u001b[39msimulation\u001b[38;5;241m.\u001b[39mparams[\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mt_sim\u001b[39m\u001b[38;5;124m\"\u001b[39m]\n\u001b[1;32m     71\u001b[0m \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n\u001b[1;32m     72\u001b[0m \u001b[38;5;124;03mFigure layout\u001b[39;00m\n\u001b[1;32m     73\u001b[0m \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n",
-      "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_LOAD_DATA.py:178\u001b[0m, in \u001b[0;36mload_and_create_data\u001b[0;34m(M, A, raster_areas)\u001b[0m\n\u001b[1;32m    146\u001b[0m \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n\u001b[1;32m    147\u001b[0m \u001b[38;5;124;03mCalculate synaptic input of populations and areas using the spike data.\u001b[39;00m\n\u001b[1;32m    148\u001b[0m \u001b[38;5;124;03mUses function ah.pop_synaptic_input.\u001b[39;00m\n\u001b[0;32m   (...)\u001b[0m\n\u001b[1;32m    175\u001b[0m \u001b[38;5;124;03m    - 'rect_time_window' : width of the moving rectangular function\u001b[39;00m\n\u001b[1;32m    176\u001b[0m \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n\u001b[1;32m    177\u001b[0m A\u001b[38;5;241m.\u001b[39mcreate_synaptic_input()\n\u001b[0;32m--> 178\u001b[0m \u001b[38;5;28mprint\u001b[39m(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mComputing synaptic input done\u001b[39m\u001b[38;5;124m\"\u001b[39m)\n\u001b[1;32m    180\u001b[0m A\u001b[38;5;241m.\u001b[39msave()\n",
+      "File \u001b[0;32m~/MAM2EBRAINS/./figures/MAM2EBRAINS/M2E_LOAD_DATA.py:180\u001b[0m, in \u001b[0;36mload_and_create_data\u001b[0;34m(M, A, raster_areas)\u001b[0m\n\u001b[1;32m    177\u001b[0m A\u001b[38;5;241m.\u001b[39mcreate_synaptic_input()\n\u001b[1;32m    178\u001b[0m \u001b[38;5;28mprint\u001b[39m(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mComputing synaptic input done\u001b[39m\u001b[38;5;124m\"\u001b[39m)\n\u001b[0;32m--> 180\u001b[0m \u001b[43mA\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43msave\u001b[49m\u001b[43m(\u001b[49m\u001b[43m)\u001b[49m\n",
       "File \u001b[0;32m~/MAM2EBRAINS/multiarea_model/analysis.py:973\u001b[0m, in \u001b[0;36mAnalysis.save\u001b[0;34m(self)\u001b[0m\n\u001b[1;32m    971\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m members[i][\u001b[38;5;241m0\u001b[39m] \u001b[38;5;129;01min\u001b[39;00m save_list_npy:\n\u001b[1;32m    972\u001b[0m     f \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39moutput_dir \u001b[38;5;241m+\u001b[39m members[i][\u001b[38;5;241m0\u001b[39m]\n\u001b[0;32m--> 973\u001b[0m     \u001b[43mah\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43m_save_dict_to_npy\u001b[49m\u001b[43m(\u001b[49m\u001b[43mf\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mmembers\u001b[49m\u001b[43m[\u001b[49m\u001b[43mi\u001b[49m\u001b[43m]\u001b[49m\u001b[43m[\u001b[49m\u001b[38;5;241;43m1\u001b[39;49m\u001b[43m]\u001b[49m\u001b[43m)\u001b[49m\n",
       "File \u001b[0;32m~/MAM2EBRAINS/multiarea_model/analysis_helpers.py:288\u001b[0m, in \u001b[0;36m_save_dict_to_npy\u001b[0;34m(fp, data)\u001b[0m\n\u001b[1;32m    276\u001b[0m \u001b[38;5;28;01mdef\u001b[39;00m \u001b[38;5;21m_save_dict_to_npy\u001b[39m(fp, data):\n\u001b[1;32m    277\u001b[0m     \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n\u001b[1;32m    278\u001b[0m \u001b[38;5;124;03m    Save data dictionary to binary numpy files\u001b[39;00m\n\u001b[1;32m    279\u001b[0m \u001b[38;5;124;03m    by iteratively going through the dictionary.\u001b[39;00m\n\u001b[0;32m   (...)\u001b[0m\n\u001b[1;32m    286\u001b[0m \u001b[38;5;124;03m       Dictionary containing the data\u001b[39;00m\n\u001b[1;32m    287\u001b[0m \u001b[38;5;124;03m    \"\"\"\u001b[39;00m\n\u001b[0;32m--> 288\u001b[0m     \u001b[38;5;28;01mfor\u001b[39;00m key, val \u001b[38;5;129;01min\u001b[39;00m \u001b[43mdata\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mitems\u001b[49m():\n\u001b[1;32m    289\u001b[0m         \u001b[38;5;28;01mif\u001b[39;00m key \u001b[38;5;241m!=\u001b[39m \u001b[38;5;124m'\u001b[39m\u001b[38;5;124mParameters\u001b[39m\u001b[38;5;124m'\u001b[39m:\n\u001b[1;32m    290\u001b[0m             fp_key \u001b[38;5;241m=\u001b[39m \u001b[38;5;124m'\u001b[39m\u001b[38;5;124m-\u001b[39m\u001b[38;5;124m'\u001b[39m\u001b[38;5;241m.\u001b[39mjoin((fp, key))\n",
       "\u001b[0;31mAttributeError\u001b[0m: 'NoneType' object has no attribute 'items'"
diff --git a/multiarea_model/data_multiarea/viscortex_processed_data.json b/multiarea_model/data_multiarea/viscortex_processed_data.json
index 958825abfdb9583913c644134e02d54c6d601322..b7692fa566555a9d07d87088f2a855cad07d5259 100644
--- a/multiarea_model/data_multiarea/viscortex_processed_data.json
+++ b/multiarea_model/data_multiarea/viscortex_processed_data.json
@@ -1 +1 @@
-{"cocomac_completed": {"V1": {"7a": {"source_pattern": ["0", "0", "0", "0", "0", "1"], "target_pattern": null}, "IT": {"source_pattern": ["0", "0", 2, "0", "0", "3"], "target_pattern": [2.0, "0", "0", "0", "0", "0"]}, "LIP": {"source_pattern": ["0", "0", "0", "0", "0", "2"], "target_pattern": null}, "MT": {"source_pattern": ["0", "0", 2, "0", 2, 2], "target_pattern": [2.0, 2.0, 2.0, "0", 2.0, 2.0]}, "PIP": {"source_pattern": null, "target_pattern": null}, "PO": {"source_pattern": null, "target_pattern": null}, "STP": {"source_pattern": ["0", "0", "0", "0", "0", "1"], "target_pattern": null}, "STPp": {"source_pattern": ["0", "0", "0", "0", "0", "1"], "target_pattern": null}, "TF": {"source_pattern": ["0", "0", "0", "0", "0", 2], "target_pattern": [2.0, "0", "0", "0", "0", "0"]}, "TH": {"source_pattern": ["0", "0", "0", "0", "0", 2], "target_pattern": null}, "V1": {"source_pattern": null, "target_pattern": [2.0, 2.0, 2.0, "0", "3", "3"]}, "V2": {"source_pattern": ["0", 2, 2, "0", "3", "3"], "target_pattern": ["3", 2.0, 2.0, "0", 2.0, 2.0]}, "V3": {"source_pattern": ["0", 2, 2, "0", 2, "3"], "target_pattern": [2.0, 2.0, 2.0, "0", 2.0, 2.0]}, "V3A": {"source_pattern": ["0", "0", "0", "0", 2, 2], "target_pattern": null}, "V4": {"source_pattern": ["0", 2, 2, "0", "3", "3"], "target_pattern": [2.0, 2.0, 2.0, "0", 2.0, 2.0]}, "V4t": {"source_pattern": ["0", 2, 2, "0", "3", "3"], "target_pattern": null}, "VIP": {"source_pattern": null, "target_pattern": null}, "DP": {"target_pattern": null, "source_pattern": null}, "PITv": {"target_pattern": null, "source_pattern": null}, "AITv": {"target_pattern": null, "source_pattern": null}, "VP": {"target_pattern": null, "source_pattern": null}, "MSTd": {"target_pattern": null, "source_pattern": null}, "STPa": {"target_pattern": null, "source_pattern": null}, "CITd": {"target_pattern": null, "source_pattern": null}, "MSTl": {"target_pattern": null, "source_pattern": null}, "AITd": {"target_pattern": null, "source_pattern": null}, "VOT": {"target_pattern": null, "source_pattern": null}, "PITd": {"target_pattern": null, "source_pattern": null}, "FST": {"target_pattern": null, "source_pattern": null}, "FEF": {"target_pattern": null, "source_pattern": null}, "46": {"target_pattern": null, "source_pattern": null}, "CITv": {"target_pattern": null, "source_pattern": null}}, "V2": {"5": {"source_pattern": null, "target_pattern": null}, "6": {"source_pattern": null, "target_pattern": null}, "7a": {"source_pattern": [2, 2, "0", 2, 2, -1], "target_pattern": ["3", "2", "2", 2.0, 2.0, 2.0]}, "7b": {"source_pattern": null, "target_pattern": null}, "35": {"source_pattern": [2, 2, 2, 0, -1, -1], "target_pattern": null}, "36": {"source_pattern": [2, 2, 2, 0, -1, -1], "target_pattern": null}, "46": {"source_pattern": [2, 2, "0", 2, 2, -1], "target_pattern": ["3", 2.0, "3", "3", 2.0, 2.0]}, "CIT": {"source_pattern": null, "target_pattern": null}, "CITv": {"source_pattern": null, "target_pattern": null}, "DP": {"source_pattern": [2, 2, "0", "0", "0", -1], "target_pattern": null}, "FEF": {"source_pattern": [2, 2, "0", 2, 2, -1], "target_pattern": null}, "FST": {"source_pattern": [2, 2, 2, 2, "0", -1], "target_pattern": null}, "IT": {"source_pattern": [2, 2, 2, 2, 2, "0"], "target_pattern": ["3", "3", 2.0, 2.0, "3", "3"]}, "LIP": {"source_pattern": [2, 2, "0", 2, 2, "0"], "target_pattern": null}, "MIP": {"source_pattern": null, "target_pattern": null}, "MST": {"source_pattern": [2, 2, 2, 2, "0", -1], "target_pattern": [2.0, 2.0, 2.0, "0", 2.0, 2.0]}, "MSTd": {"source_pattern": [2, 2, -1, 0, -1, -1], "target_pattern": [2.0, 2.0, 2.0, "0", 2.0, 2.0]}, "MSTl": {"source_pattern": [2, 2, -1, 0, -1, -1], "target_pattern": [2.0, 2.0, 2.0, "0", 2.0, 2.0]}, "MT": {"source_pattern": [2, 2, 2, 2, "0", "0"], "target_pattern": [2.0, 2.0, 2.0, "0", 2.0, 2.0]}, "PIP": {"source_pattern": null, "target_pattern": null}, "PIT": {"source_pattern": [2, 2, 2, 2, 2, -1], "target_pattern": null}, "PITd": {"source_pattern": [2, 2, 2, 2, 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\ No newline at end of file