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   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Trainging a Classifier\n",
    "After getting familiar with the data, we want to train a model which shall classify the data. Since the data is labeled, we can run a supervised training\n",
    "\n",
    "## Loading the Data\n",
    "As shown before, we need to loda the dataframe first:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 1,
   "metadata": {},
   "outputs": [],
   "source": [
    "import pandas as pd\n",
    "\n",
    "data_directory = 'http://hadron.physics.fsu.edu/~dlersch/GlueX_PANDA_EIC_ML_Workshop'\n",
    "data_name = 'hands_on_data_033_033_033.csv'\n",
    "dataFrame = pd.read_csv(data_directory + '/' + data_name)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Setting up two Classifier\n",
    "Now we make use of the fast scikit library which offers many algorithms. A detailed describtion of the classifier available can be found here: https://scikit-learn.org/stable/supervised_learning.html#supervised-learning For now, we will just train two classification algorithms: i) Neural Network and ii) A radnom forest classifier. These are the most promiment examples for solving classification problems. You are of course welcome to test/choose any other classification algorithm. "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "metadata": {
    "tags": []
   },
   "outputs": [
    {
     "output_type": "stream",
     "name": "stdout",
     "text": "\nSetting up a multilayer perceptron...\n...done!\n \n \nSetting up a radnom forest...\n...done!\n \n"
    }
   ],
   "source": [
    "from sklearn.utils import shuffle\n",
    "from sklearn.neural_network import MLPClassifier\n",
    "from sklearn.ensemble import RandomForestClassifier\n",
    "\n",
    "#1.) Setting up the neural network:\n",
    "print(\" \")\n",
    "print(\"Setting up a multilayer perceptron...\")\n",
    "\n",
    "use_mlp_early_stopping = True  #Change this flag to train the MLP with / without early stopping\n",
    "my_mlp = MLPClassifier(\n",
    "         hidden_layer_sizes=(5),\n",
    "         activation='tanh',\n",
    "         solver='sgd',\n",
    "         shuffle=True,\n",
    "         validation_fraction=0.25,#--> Use validation data to avoid overfitting\n",
    "         early_stopping=use_mlp_early_stopping, #--> Change to disable early stopping and see the difference, no validation curve available then...\n",
    "         max_iter = 10,\n",
    "         learning_rate_init=0.01,\n",
    "         warm_start=True,\n",
    "         tol=1e-6\n",
    ")\n",
    "print(\"...done!\")\n",
    "print(\" \")\n",
    "\n",
    "#2.) Setting up the random forest:\n",
    "print(\" \")\n",
    "print(\"Setting up a radnom forest...\")\n",
    "my_rf = RandomForestClassifier(\n",
    "         n_estimators=10, #--> Number of trees in your forest\n",
    "         warm_start=True,\n",
    "         max_depth=5, #--> Maximum depth of tree\n",
    "         bootstrap=True, #--> Sample subsets from the training data to train each tre with an indiviudal set\n",
    "         random_state=0\n",
    ")\n",
    "print(\"...done!\")\n",
    "print(\" \")"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Preparing the Data for Training\n",
    "After setting up the classifier, we need to prepare the data properly, i.e. define the input features (X) and targets (Y). This can be easily done using the pandas librabry. Finally, we normalize and shuffle the data. "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {},
   "outputs": [],
   "source": [
    "from sklearn.preprocessing import MinMaxScaler\n",
    "\n",
    "used_features = ['var1','var2','var3','var4'] #--> Change the elements here, in order to use different features\n",
    "X = dataFrame[used_features].values\n",
    "Y = dataFrame['label'].values\n",
    "\n",
    "scaler = MinMaxScaler() \n",
    "X = scaler.fit_transform(X) #Uncomment this line to run without feature normalization\n",
    "\n",
    "x_train, y_train = shuffle(X,Y,random_state=0)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Training the Neural Network\n",
    "First, we train the multilayer perceptron (MLP) and check the training curve(s) afterwards:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "metadata": {
    "tags": []
   },
   "outputs": [
    {
     "output_type": "stream",
     "name": "stdout",
     "text": "\nTrain MLP...\n...done!\n \n"
    },
    {
     "output_type": "display_data",
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     },
     "metadata": {
      "needs_background": "light"
     }
    }
   ],
   "source": [
    "import matplotlib.pyplot as plt\n",
    "\n",
    "print(\"  \")\n",
    "print(\"Train MLP...\")\n",
    "my_mlp.fit(x_train,y_train)\n",
    "print(\"...done!\")\n",
    "print(\" \")\n",
    "\n",
    "#Getting the training/validation scores is quite easy:\n",
    "plt.rcParams.update({'font.size': 25})\n",
    "\n",
    "training_curve = my_mlp.loss_curve_\n",
    "plt.plot(training_curve,label='training data')\n",
    "\n",
    "if use_mlp_early_stopping:\n",
    "     validation_curve = my_mlp.validation_scores_\n",
    "     plt.plot(validation_curve,label='validation data')\n",
    "\n",
    "plt.legend()\n",
    "plt.xlabel('Epoch')\n",
    "plt.ylabel('Loss')\n",
    "plt.ylim(0.0,1.0)\n",
    "plt.grid(True)\n",
    "plt.show()\n",
    "plt.close()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Finally, we write the mlp model to a file, because we want to use it later many times."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "metadata": {},
   "outputs": [
    {
     "output_type": "execute_result",
     "data": {
      "text/plain": "['mlp_classifier.joblib']"
     },
     "metadata": {},
     "execution_count": 5
    }
   ],
   "source": [
    "from joblib import dump\n",
    "dump(my_mlp,'mlp_classifier.joblib')"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Training the Random Forest Classifier\n",
    "In a next step we traing the random forest and store it afterwards"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "metadata": {
    "tags": []
   },
   "outputs": [
    {
     "output_type": "stream",
     "name": "stdout",
     "text": "\nTrain random forest classifier...\n...done!\n \n"
    },
    {
     "output_type": "execute_result",
     "data": {
      "text/plain": "['random_forest_classifier.joblib']"
     },
     "metadata": {},
     "execution_count": 6
    }
   ],
   "source": [
    "print(\"  \")\n",
    "print(\"Train random forest classifier...\")\n",
    "my_rf.fit(x_train,y_train)\n",
    "print(\"...done!\")\n",
    "print(\" \")\n",
    "\n",
    "dump(my_rf,'random_forest_classifier.joblib')"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "## Checking the Classifier Predictions\n",
    "As stated earlier, one of the very first steps after training your model is to check the classifier outputs and the features after classification. First we add the classsifier predictions to the dataframe. This is not always necessary, but it might be sometimes helfpul to store the dataframe including the predictions somewhere. "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "metadata": {
    "tags": []
   },
   "outputs": [
    {
     "output_type": "stream",
     "name": "stdout",
     "text": "\nAdd classifier predictions to the dataframe...\n...done!\n \nJust to be sure, check the dataframe:\n       var1      var2      var3      var4      var5      var6  label  \\\n0  1.058485  0.966484  0.018853  0.004739  0.947370  0.718451    2.0   \n1  4.592704  3.808958  0.021037  0.005426  3.360293  0.481386    2.0   \n2  1.361142  0.213187  0.003005  0.003969  0.243650  0.325567    0.0   \n3  2.204165  0.969037  0.007780  0.016829  0.719581  0.734593    1.0   \n4  0.629281  0.618626  0.024197  0.006617  0.637974  0.576872    2.0   \n5  1.048963  0.279840  0.002310  0.003568  0.191373  0.665752    0.0   \n6  0.896067  0.329471  0.005907  0.005206  0.325601  0.705401    0.0   \n7  0.873841  0.489065  0.018118  0.013656  0.364731  0.681083    1.0   \n8  0.330018  0.372559  0.020232  0.022098  0.312272  0.210790    1.0   \n9  1.014085  0.706302  0.014414  0.005087  0.791526  0.434839    2.0   \n\n    MLP_Output1  MLP_Output2  MLP_Output3  RF_Output1  RF_Output2  RF_Output3  \n0  3.605843e-07     0.000832     0.999168    0.009734    0.020084    0.970182  \n1  6.523371e-02     0.260941     0.673825    0.030361    0.043406    0.926233  \n2  9.996643e-01     0.000310     0.000026    0.983736    0.009596    0.006667  \n3  5.380765e-03     0.971326     0.023293    0.050121    0.945895    0.003984  \n4  3.493463e-06     0.008625     0.991371    0.009112    0.021291    0.969597  \n5  9.986143e-01     0.000974     0.000412    0.981467    0.011958    0.006574  \n6  9.955549e-01     0.002956     0.001489    0.976572    0.015295    0.008133  \n7  5.279794e-04     0.994403     0.005069    0.007614    0.981677    0.010710  \n8  1.976461e-03     0.997931     0.000093    0.006337    0.984347    0.009316  \n9  1.736347e-03     0.021663     0.976600    0.025351    0.041162    0.933487  \n \n"
    }
   ],
   "source": [
    "print(\" \")\n",
    "print(\"Add classifier predictions to the dataframe...\")\n",
    "\n",
    "mlp_predictions = my_mlp.predict_proba(X)\n",
    "rf_predictions = my_rf.predict_proba(X)\n",
    "\n",
    "dataFrame['MLP_Output1'] = mlp_predictions[:,0]\n",
    "dataFrame['MLP_Output2'] = mlp_predictions[:,1]\n",
    "dataFrame['MLP_Output3'] = mlp_predictions[:,2]\n",
    "\n",
    "dataFrame['RF_Output1'] = rf_predictions[:,0]\n",
    "dataFrame['RF_Output2'] = rf_predictions[:,1]\n",
    "dataFrame['RF_Output3'] = rf_predictions[:,2]\n",
    "\n",
    "print(\"...done!\")\n",
    "print(\" \")\n",
    "\n",
    "print(\"Just to be sure, check the dataframe:\")\n",
    "print(dataFrame.head(10))\n",
    "print(\" \")\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Now plot the outpus for each species and each classifier:"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "metadata": {},
   "outputs": [
    {
     "output_type": "display_data",
     "data": {
      "text/plain": "<Figure size 1080x576 with 2 Axes>",
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Xrl1bnTcR4Xh27drFrl27koqnpKSEadOmccEFF/D+++9z6623cuutt1JeXs4pp5zCmDFjGD9+POXl5WmJVUQKnxo/zA3Kj8qPIvmuoC8nzgZ1H5C7ysrKOPPMM3nppZcYP3484LXQOGvWrLStY9++fQDccsstOOdafYRCocZ5E7kPKdV4vvGNbyQUT21tbbP5jz/+eFauXMnzzz/PxIkTOeaYY9i5cydz5szh29/+NkcddRTLli1Le9wiItJ+lB+VH0XyjYpYKUoTJ05sfL5q1aqo03z00Ucx5w+OC7Y+GL4kKXjZUaLC827YsCGho9TJLDOVeMI6derEmDFjeOyxx1i2bBmfffYZv/zlL+nduzcffPBB4w8eERHJf8qPiVN+FMkeFbFSlLp1a+qRqXPnzlGnmTt3bsz5w+M6dOjQrO+4ESNGADBnzpyELk8KOuWUUwDv6PDMmTOTmjeWcDxvvvkm69atS8sy99tvP66++mruuecewOv2QA1biIgUBuXH1Ck/irQfFbFSUN5///2E+r57+umnG5+fcMIJUaeZP39+s8uZwnbt2sX9998PwMiRIxtbKQS4/PLLKS0tZcOGDdxxR/y2xHbv3t2s37n+/fvzla98BYDbb7+dLVu2tPp/tGbs2LH07NmTPXv2cP311zd2yh5NQ0MDdXV1ja8///zzuMvu0qVL4/MOHbQrERHJZcqPzSk/iuQ3fbOkoLz99tsMHDiQc845h2eeeabZPSx79uzhrbfe4rLLLuNnP/sZAMOGDePLX/5y1GVVVFRw4YUX8txzz7F3714AVq5cyTnnnMPKlSspKSlh8uTJzebp168fkyZNAuDee+/l0ksvZfny5Y3j9+7dy9KlS5k8eTL9+/dn6dKlzeZ/8MEHKSsrY/Xq1YwYMYJZs2axZ88ewDsCvWjRIq655hrmzJmT0Pbo2bMnP//5zwGYNm0a55xzDgsXLmzsRL6hoYEVK1Zw//33c/TRR/PHP/6xcd5p06YxYsQIHnvsMd57773G4fv27WP27NnceuutAAwfPpxevXolFE9YuIP68CPcYEZDQ0Oz4Rs2bEhquSKS28xstJk9Hux6RdqH8mNzyo8i+U2tE0tB6dixIw0NDcyYMYMZM2YA3j0r3bp1Y/Pmzc2OtJ5wwgn84Q9/iHmU9I477uCxxx5j7NixdO7cmbKyssY+78yMRx99lKFDh7aYb9KkSezdu5e77rqLqVOnMnXqVLp06UJ5eTl1dXWNjUmElxM0aNAgXnzxRS666CKWL1/O2WefTceOHenRowdbtmxpTNijRo1KeJuMHz+enTt38r3vfY+ZM2cyc+ZMOnfuTLdu3ZotMzIe5xyvvfZaY9cG4Xk2b97cmOQPPvhgfvWrXyUcS9i9997LnXfe2WL4Bx98wBe+8IVmw+IdHReR/KLWibNH+bEl5UeR/KUiNs3ao4ud6qrqjC07340cOZLVq1czY8YM5s+fz/Lly/nwww+pq6ujvLycgw8+mMGDBzNmzBjGjh0b9zKfXr168cYbb3D33Xfz/PPP88EHH9C7d29GjBjBbbfdxvDhw6POZ2ZMnjyZiy66iEcffZS5c+fywQcfUF9fT69evfjiF7/IiBEjuOCCC6Iu46yzzmL16tU8+OCDzJgxg3/+859s376dQw45hAEDBjBmzJi4ffRFc8011zBq1CgefvhhXn31Vd5//33q6uro0aMH/fr1Y/jw4Zx77rnNlnvuuefyzDPPMHfuXJYsWcK6devYtGkT3bt3Z8CAAYwePZprr7222eViIiLZpPwYm/JjdMqPIvnJdBQnM4YOHeoWL16c1DwrVqxg4MCBGYpIElVZWcmaNWuYMmUKEyZMyHY4kiR9j6Q1EwbVNHtds3RCm5dpZm8651qeepKoks2R+l7nBuXH/KfvkoRVV7d8Xh2qpqomBEBVZVXziVKUqfyoe2JFREREREQkb6iIFRERERERkbyhIlZERERERETyhopYERERERERyRtqnVgkQrDvPBERSZ/2aMFfMkf5UURyhc7Eppk6chcREYnOOTfdOTexoqIi26GIiEgeUxGbZkrQIiIiIiIimaMiVkRERERERPKGilgRERERERHJGypiRUREREREJG+oiBUREREREZG8oSJWRERERERE8oaKWBEREREREckbKmJFRESkXagvdRERSQcVsWmmBC0iIhKd+lIXEZF0UBGbZkrQIiIiIiIimaMiVqQAVFVVYWZUV1dnOxQREZGcofwoUphKsx2ApKBQdsQZ/D+cczz33HM8++yzLFmyhPXr11NSUsIBBxzAQQcdxLBhwzj11FM544wz6NGjR8bikJb27dtHKBRi5syZvPbaa6xatYotW7bQrVs3Bg4cyL/927/xrW99i169emU7VBHJN8qPrVJ+zF3KjyKJUxErBaeuro7zzz+fefPmNQ4rLS2lvLyctWvX8t5777FgwQIeeOABpkyZwoQJE7IXbJocfvjhDBgwgD59+mQ7lFZdc801PPnkk42vO3ToQI8ePairq+P111/n9ddf56GHHuKFF17g5JNPzmKkIiKFRfkxtyk/iiROlxNLwbn00kuZN28eJSUl3HDDDfzjH//g888/Z+PGjezcuZO//e1v3HPPPRx//PHZDjVtnnnmGVauXMm1116b7VBatWfPHvbff39uvPFGXnvtNXbt2sXmzZvZunUrTz75JPvttx+ffvop55xzDp999lm2wxURKRjKj7lN+VEkcToTKwVl9erVTJ8+HYC77rqLW2+9tdn40tJSjjvuOI477jhuvvlmdu7cmY0wi9q3vvUtHn30Ubp06dJseLdu3bjiiiv40pe+xCmnnMKmTZt47LHH+OEPf5ilSEVECofyY+5TfhRJnM7ESkFZunRp4/Pzzjuv1ekjEwVAZWUlZkZNTQ1bt27ltttuY8CAAXTp0oU+ffpw/vnns3DhwlaXvWDBAsaNG0ffvn0pKyujoqKCYcOGcc8997Bt27a4827cuJHJkydz0kkn0bt3b8rKyqisrOSss87i0UcfJbILp0Qarli+fDkTJ07kyCOPpLy8nG7dunHcccfxgx/8gA0bNsScb+HChVxyySUcccQRlJWV0bVrV/r27ctpp53Gj370Iz788MNWt0XQSSedFHW7hw0fPpwvfelLACxatCipZYuISHTKj9Uxl6n8KJJ/dCZWCtaHH37IwIEDU55/8+bNnHjiiaxatYpOnTpRVlbGxo0befHFF5k+fTpPPPEEl19+eYv5Ghoa+P73v89DDz3UOKxbt25s376dRYsWsWjRIqZMmcLs2bPp27dvi/lfeeUVLr74YjZv3gx4R8crKir4+OOPWbNmDa+++ioHHXQQ559/fsL/y7333sttt91GQ0MDAOXl5ezZs4dly5axbNkypkyZwssvv8zgwYObzff0009z2WWX4ZwDoHPnzpSWlrJ27VrWrl3Ln//8Zw477LC03zdVVlYGeI1ciIhIeik/NlF+FMlPOhMrBeXEE0/EzAAa7/dJ1Z133sn69ev53e9+x/bt26mvr+edd97htNNOo6GhgauvvpolS5a0mO+OO+7goYceYv/99+fhhx9m48aNbN26lZ07dzJ37lwGDx7MqlWrGDNmTGPSDHvrrbc477zz2Lx5M0cffTQzZsxgx44dbNiwgZ07d7J48WJuuOEGunfvnvD/8dRTT3HLLbdQXl7Oj3/8Y9atW8f27dvZsWMHixcv5vTTT2fdunWce+65zY6A79ixg+985zs45xg3bhzvvvsuu3btor6+nm3btrF48WJuuukm9t9//5S3cTQbNmxg+fLlABx77LFpXbaISLFSfmxJ+VEkf+lMrBSUyspKrrzySp544gmWLVvGUUcdxaBBgxg+fDhDhgxh2LBhHH300Y2JPJ76+nrmzJnDGWec0Ths4MCBzJw5k+OPP57Vq1czadIkXn755cbxtbW13H333XTp0oVXXnmlWeMYHTt2pKqqinnz5vGlL32JJUuW8NJLLzU7Yvzd736XXbt2ceSRR7JgwQIqKioax5WUlDBkyBCGDBmS8PbYunUrN954IwDPPfccI0eObLG82bNnc/LJJ/Pmm2/y5JNPct111wHe5VVbt26la9euTJkyhdLSpt1F165dk44lUZMmTWL37t2UlpYWRMuYItLEzEYDo/v375/tUIqO8mNzyo8i+U1nYtPMzEab2eOR92RI+3nkkUeYNGkSXbt2xTnHW2+9xSOPPMIVV1zBsccey4EHHsj111/Pp59+Gnc5I0aMaJagw7p06cJNN90EwKxZs5rdf1NTU8O+ffsYNWpUzNYdu3fv3piYZ8+e3Th89erVzJ8/H4Cf/OQnzRJ0qp5//nnq6uoYPHhwswQdVFpayje/+c0W8fTs2ROA3bt3s3HjxjbHkojf/va3/PKXvwTgpptuYsCAAe2yXhFpH8656c65ienYv0nylB+bKD+K5DediU0z59x0YPrQoUOvynYsxaq0tJTJkydzww03MH36dObNm8eiRYtYsWIFu3fvZv369TzwwANMnTqVl19+mWHDhkVdzumnnx5zHeFxDQ0NLFmyhK9+9auA11gFePftHHjggTHnD1+WtGbNmsZhr732GuAdAT777LOT+I9jC8ezYsWKuPGEW6EMxtOvXz+OOuooVq5cyUknncS3vvUtRo4cybHHHktJSUla4gv6y1/+wmWXXQZ423fy5MlpX4eISDFTfmyi/CiS31TESsGqqKhg3LhxjBs3DoBdu3Yxf/58HnroIaZPn86GDRu48MILWb16dWNDCUGHHHJIzGUHx61fv77x+ccffwzA9u3b2b59e6sx7tixo/H5J598AkCfPn3o2rVrq/MmIhzPrl272LVrV1LxlJSUMG3aNC644ALef/99br31Vm699VbKy8s55ZRTGDNmDOPHj6e8vLzNcb7++uucc8457Ny5kxEjRvDiiy82uzxLRETSR/lR+VEk3+lyYikaZWVlnHnmmbz00kuMHz8e8FponDVrVtrWEW4t8JZbbsE51+ojFAo1zpvIfUipxvONb3wjoXhqa2ubzX/88cezcuVKnn/+eSZOnMgxxxzDzp07mTNnDt/+9rc56qijWLZsWZtifP311xk1ahRbt25l+PDhzJw5k27durVpmSIikjjlR+VHkXyjIlaK0sSJExufr1q1Kuo0H330Ucz5g+OCrQ+GL0kKXnaUqPC8GzZsSOgodTLLTCWesE6dOjFmzBgee+wxli1bxmeffcYvf/lLevfuzQcffND4gycVr732GiNHjmTLli0MHz6c2bNnJ9WypIiIpJfyY+KUH0WyR0WsFKXgkczOnTtHnWbu3Lkx5w+P69ChQ7O+40aMGAHAnDlzEro8KeiUU04BvKPDM2fOTGreWMLxvPnmm6xbty4ty9xvv/24+uqrueeeewCv24NUGrZ47bXXmh1hnjVrlhK0iEiWKT+mTvlRpP2oiJWC8v777yfU993TTz/d+PyEE06IOs38+fObXc4UtmvXLu6//34ARo4c2dhKIcDll19OaWkpGzZs4I477ogbw+7du5v1O9e/f3++8pWvAHD77bezZcuWVv+P1owdO5aePXuyZ88err/++sZO2aNpaGigrq6u8fXnn38ed9ldunRpfN6hQ3K7kmCCPuWUU5g9ezY9evRIahkiIpI45cfmlB9F8puKWCkob7/9NgMHDuScc87hmWeeaXYPy549e3jrrbe47LLL+NnPfgbAsGHD+PKXvxx1WRUVFVx44YU899xz7N27F4CVK1dyzjnnsHLlSkpKSlq0ENivXz8mTZoEwL333sull17a2DE5wN69e1m6dCmTJ0+mf//+LF26tNn8Dz74IGVlZaxevZoRI0Ywa9Ys9uzZA3hHoBctWsQ111zDnDlzEtoePXv25Oc//zkA06ZN45xzzmHhwoWNncg3NDSwYsUK7r//fo4++mj++Mc/Ns47bdo0RowYwWOPPcZ7773XOHzfvn3Mnj2bW2+9FYDhw4fTq1evhOIB+Otf/9qYoMP/o44wi4hklvJjc8qPIvlNzZtJQenYsSMNDQ3MmDGDGTNmAN49K926dWPz5s3NjrSecMIJ/OEPf4h5lPSOO+7gscceY+zYsXTu3JmysrLGPu/MjEcffZShQ4e2mG/SpEns3buXu+66i6lTpzJ16lS6dOlCeXk5dXV1jY1JhJcTNGjQIF588UUuuugili9fztlnn03Hjh3p0aMHW7ZsaUzYo0aNSnibjB8/np07d/K9732PmTNnMnPmTDp37ky3bt2aLTMyHuccr732WmPXBuF5Nm/e3JjkDz74YH71q18lHAt4R9G3bt0KwDvvvMORRx4Zc9rDDjuMRYsWJbV8ERFpSfmxJeVHkfylIlYKysiRI1m9ejUzZsxg/vz5LF++nA8//JC6ujrKy8s5+OCDGTx4MGPGjGHs2LFxL/Pp1asXb7zxBnfffTfPP/88H3zwAb1792bEiBHcdtttDB8+POp8ZsbkyZO56KKLePTRR5k7dy4ffPAB9fX19OrViy9+8YuMGDGCCy64IOoyzjrrLFavXs2DDz7IjBkz+Oc//8n27ds55JBDGDBgAGPGjInbR18011xzDaNGjeLhhx/m1Vdf5f3336euro4ePXrQr18/hg8fzrnnnttsueeeey7PPPMMc+fOZcmSJaxbt45NmzbRvXt3BgwYwOjRo7n22mubXS6WiHCCB9i8eXPcaaN17SAiIslTfoxO+VEkP1m8ewAkdUOHDnWLFy9Oap4VK1YwcODADEUkiaqsrGTNmjVMmTKFCRMmZDscSZK+R9KaCYNqmr2uWTqhzcs0szedcy1PPUlUyeZIfa9zg/Jj/tN3ScKqq1s+rw5VU1UTAqCqsqr5RCnKVH7UPbEiIiIiIiKSN1TEioiIiIiISN5QESsiIiLtwsxGm9nj4UaAREREUqEiNs2UoEVERKJzzk13zk2sqKjIdigiIpLH1DpxmjnnpgPThw4delW2Y5HUBPvOExEREY/yo4jkCp2JFRERERERkbyhIlZERERERETyhopYERERERERyRsqYkVERERERCRvqIgVERERERGRvKEiVkRERERERPKGilgRERERERHJGypiRUREREREJG+oiBUREREREZG8oSJWRERERERE8oaKWBEREREREckbKmJFREREREQkb6iIFSkAVVVVmBnV1dXZDkVERCRnKD+KeKqrmz/yXWm2A5DkFcIHDzL7fzjneO6553j22WdZsmQJ69evp6SkhAMOOICDDjqIYcOGceqpp3LGGWfQo0ePzAUiLdTX1/PrX/+axYsX87e//Y1PP/2UDRs20LFjRw499FC+/OUvc/XVV3PiiSdmO1QRyTPKj61Tfsxdyo8iiVMRKwWnrq6O888/n3nz5jUOKy0tpby8nLVr1/Lee++xYMECHnjgAaZMmcKECROyF2yaHH744QwYMIA+ffpkO5RWrV69mmuvvbbxdYcOHaioqKC+vp5Vq1axatUqfvWrX3Hrrbfyk5/8JIuRiogUFuXH3Kb8KJI4XU4sBefSSy9l3rx5lJSUcMMNN/CPf/yDzz//nI0bN7Jz507+9re/cc8993D88cdnO9S0eeaZZ1i5cmWz5JerevXqxU033cQLL7zARx99xO7du9m0aROff/45f/3rX/na176Gc467776badOmZTtcEZGCofyY25QfRRKnM7FSUFavXs306dMBuOuuu7j11lubjS8tLeW4447juOOO4+abb2bnzp3ZCLOo9evXj3vvvbfF8NLSUk466SSmT5/OUUcdRW1tLU899RQXX3xxFqIUESksyo+5T/lRJHE6EysFZenSpY3PzzvvvFan79KlS4thlZWVmBk1NTVs3bqV2267jQEDBtClSxf69OnD+eefz8KFC1td9oIFCxg3bhx9+/alrKyMiooKhg0bxj333MO2bdvizrtx40YmT57MSSedRO/evSkrK6OyspKzzjqLRx99lPr6+mbTJ9JwxfLly5k4cSJHHnkk5eXldOvWjeOOO44f/OAHbNiwIeZ8Cxcu5JJLLuGII46grKyMrl270rdvX0477TR+9KMf8eGHH7a6LZLRuXNnBg8eDJD2ZYtIdpnZaDN7PHIfJpmn/Fgdc5nKjyL5R2di08zMRgOj+/fvn+1Qit6HH37IwIEDU55/8+bNnHjiiaxatYpOnTpRVlbGxo0befHFF5k+fTpPPPEEl19+eYv5Ghoa+P73v89DDz3UOKxbt25s376dRYsWsWjRIqZMmcLs2bPp27dvi/lfeeUVLr74YjZv3gx4R2ArKir4+OOPWbNmDa+++ioHHXQQ559/fsL/y7333sttt91GQ0MDAOXl5ezZs4dly5axbNkypkyZwssvv9yYHMOefvppLrvsMpxzgJdAS0tLWbt2LWvXruXPf/4zhx12WFrvm9qxYwdvvvkm4B2VFpHC4ZybDkwfOnToVdmOpZgpPzZRfhTJTzoTm2bOuenOuYkVFRXZDqUonXjiiZgZQOP9Pqm68847Wb9+Pb/73e/Yvn079fX1vPPOO5x22mk0NDRw9dVXs2TJkhbz3XHHHTz00EPsv//+PPzww2zcuJGtW7eyc+dO5s6dy+DBg1m1ahVjxoxpTJphb731Fueddx6bN2/m6KOPZsaMGezYsYMNGzawc+dOFi9ezA033ED37t0T/j+eeuopbrnlFsrLy/nxj3/MunXr2L59Ozt27GDx4sWcfvrprFu3jnPPPbfZEfAdO3bwne98B+cc48aN491332XXrl3U19ezbds2Fi9ezE033cT++++f8jYOc86xfv16Zs+ezahRo1i7di0A119/fZuXLSIiyo/RKD+K5C+diZWCUllZyZVXXskTTzzBsmXLOOqooxg0aBDDhw9nyJAhDBs2jKOPProxkcdTX1/PnDlzOOOMMxqHDRw4kJkzZ3L88cezevVqJk2axMsvv9w4vra2lrvvvpsuXbrwyiuvNGsco2PHjlRVVTFv3jy+9KUvsWTJEl566aVmR4y/+93vsmvXLo488kgWLFhA8GBISUkJQ4YMYciQIQlvj61bt3LjjTcC8NxzzzFy5MgWy5s9ezYnn3wyb775Jk8++STXXXcd4F1etXXrVrp27cqUKVMoLW3aXXTt2jXpWKK55ppreOyxx1oM32+//Xj44Yc5/fTT27R8ERHxKD82p/wokt90JlYKziOPPMKkSZPo2rUrzjneeustHnnkEa644gqOPfZYDjzwQK6//no+/fTTuMsZMWJEswQd1qVLF2666SYAZs2a1ez+m5qaGvbt28eoUaNitu7YvXv3xsQ8e/bsxuGrV69m/vz5APzkJz8hHWfzn3/+eerq6hg8eHCzBB1UWlrKN7/5zRbx9OzZE4Ddu3ezcePGNscSTUVFBQcccAD77bdf47D99tuP+++/P6nLwUREpHXKj02UH0Xym4pYKTilpaVMnjyZjz76iKlTp3LllVdy/PHH06lTJwDWr1/PAw88wDHHHMMbb7wRcznxjnKGxzU0NDS7ZGrBggWAd9/OgQceGPMxZcoUANasWdM472uvvQZ4R4DPPvvsFP/75sLxrFixIm48kydPbhFPv379OOqoo9izZw8nnXQS99xzD0uXLmXfvn1piQ3gnnvu4ZNPPmHDhg1s376dV199lX79+jFhwgS+8pWv8Mknn6RtXSIixU75sYnyo0h+UxErBauiooJx48bxxBNPsHTpUurr63n11VcZPXo0ABs2bODCCy9k165dUec/5JBDYi47OG79+vWNzz/++GMAtm/fzqeffhrzsX37dsC7ryYsnJD69OlD165dU/yvmwvHs2vXrrjxbNmypUU8JSUlTJs2jSOOOII1a9Zw6623MnjwYHr06MHXvvY1Hn300WbTt1V5eTlnnnkmf/nLXxgyZAhvvPFGXvTrJyKSb5QflR9F8p2KWCkaZWVlnHnmmbz00kuMHz8e8FponDVrVtrWET4Ke8stt+Cca/URCoUa503kPqRU4/nGN76RUDy1tbXN5j/++ONZuXIlzz//PBMnTuSYY45h586dzJkzh29/+9scddRRLFu2LK0xd+rUif/4j/8AvMu9Nm3alNbli4hIc8qPyo8i+UZFrBSliRMnNj5ftWpV1Gk++uijmPMHxwVbHzzwwAOB5pcdJSo8b/jSoXRoSzxhnTp1YsyYMTz22GMsW7aMzz77jF/+8pf07t2bDz74oPEHTzoFj+S/++67aV++iIhEp/yYOOVHkexREStFqVu3bo3PO3fuHHWauXPnxpw/PK5Dhw7N+o4bMWIEAHPmzIl5GVYsp5xyCuAdHZ45c2ZS88YSjufNN99k3bp1aVnmfvvtx9VXX80999wDeN0epLthi/fee6/xeTLdJYiISNsoP6ZO+VGk/aiIlYLy/vvvJ9T33dNPP934/IQTTog6zfz585tdzhS2a9cu7r//fgBGjhzZ2EohwOWXX05paSkbNmzgjjvuiBvD7t27m/U7179/f77yla8AcPvttzfeh9MWY8eOpWfPnuzZs4frr7++sVP2aBoaGqirq2t8/fnnn8dddpcuXRqfd+iQ+K5k7969ccdv27aNX/ziF4B3pHzAgAEJL1tERKJTfmxO+VEkv6mIlYLy9ttvM3DgQM455xyeeeaZZvew7Nmzh7feeovLLruMn/3sZwAMGzaML3/5y1GXVVFRwYUXXshzzz3XmFhWrlzJOeecw8qVKykpKWlstTCsX79+TJo0CYB7772XSy+9lOXLlzeO37t3L0uXLmXy5Mn079+fpUuXNpv/wQcfpKysjNWrVzNixAhmzZrFnj17AO8I9KJFi7jmmmuYM2dOQtujZ8+e/PznPwdg2rRpnHPOOSxcuLCxE/mGhgZWrFjB/fffz9FHH80f//jHxnmnTZvGiBEjeOyxx5od+d23bx+zZ8/m1ltvBWD48OH06tUroXgAvv71r3PzzTezcOHCZkfjt2/fzksvvcSIESN45513AJg8eXJSPwBERCQ65cfmlB9F8ltp65OI5I+OHTvS0NDAjBkzmDFjBuDds9KtWzc2b97c7EjrCSecwB/+8IeYSeCOO+7gscceY+zYsXTu3JmysrLGPu/MjEcffZShQ4e2mG/SpEns3buXu+66i6lTpzJ16lS6dOlCeXk5dXV1zZrgj2ysYtCgQbz44otcdNFFLF++nLPPPpuOHTvSo0cPtmzZ0piwR40alfA2GT9+PDt37uR73/seM2fOZObMmXTu3Jlu3bo1W2ZkPM45XnvttcauDcLzbN68uTHJH3zwwfzqV79KOBaAuro67rvvPu677z46dOhAjx49MDPq6uoa359OnTrxox/9iKuuuiqpZYvEUh2qDryqzFIUItmj/NiS8qNI/lIRm4eqq7MdQe4aOXIkq1evZsaMGcyfP5/ly5fz4YcfUldXR3l5OQcffDCDBw9mzJgxjB07Nu5RzF69evHGG29w99138/zzz/PBBx/Qu3dvRowYwW233cbw4cOjzmdmTJ48mYsuuohHH32UuXPn8sEHH1BfX0+vXr344he/yIgRI7jggguiLuOss85i9erVPPjgg8yYMYN//vOfbN++nUMOOYQBAwYwZsyYuH30RXPNNdcwatQoHn74YV599VXef/996urq6NGjB/369WP48OGce+65zZZ77rnn8swzzzB37lyWLFnCunXr2LRpE927d2fAgAGMHj2aa6+9ttnlYom4//77mTlzJn/+85/55z//yfr169m1axe9e/fmi1/8Il/96le5/PLL6devX1LLFYmnqibU+LyGCVmLQzJL+TE25cfolB9F8pPFuwdAUjd06FC3ePHipOZZsWIFAwcOzFBEkqjKykrWrFnDlClTmDBhQrbDkSTpeyTRTBhUE3NczdIJbV6+mb3pnGt56kmiSjZH6nudG5Qf85++S8Ur3kG+8LjqUHXjQd+qyqq0HBnMVH7UmVgREREREZEC0fwWGqiuqo46XT7THeEiIiIiIiKSN1TEioiIiIiISN5QESsiIiIiIiJ5Q/fEikQI9p0nIiIiHuVHEckVOhMrIiIiIiIieUNFrIiIiKTMzI4ys8/NzJnZqGzHIyIihU9FbAKUoEVERGJ6FNiT7SBERKR4qIhNTLslaOdce6xGpCDp+yPSvszsUuAk4L8yvS59v0XaRt8hKSQqYlvRngm6pKSEffv2ZXo1IgVr3759lJSUZDsMkaJgZr3wcuPdQG0m16X8KNJ2ypFSSFTExtGeCRqgvLycbdu2ZXo1IgVr27ZtlJeXZzsMkWLxU2ALcG+mV6T8KNJ2ypFSSFTExtduCRqgR48ebNq0SUebRVKwb98+Nm3aRI8ePbIdikjGmVm5mZ1tZj80s9+b2Rq/3QZnZtUJLqO7mVWb2TIz22Zm9Wa2yMxuMLNOrcx7MnAV8F3n3Odp+JfiUn4UaRvlSCk0OdtPrJmVA6cBQ4AT/L+H+6PvdM5VJ7CM7sANwIXAEcA+4B/ANOAXzrndceYNJ+h/c859bmap/zMJ6t69Ozt37mTNmjX07t2bbt26UVJSQnusWyQfOefYt28f27ZtY9OmTXTt2pXu3btnOyyR9jAMmJHqzGbWFwgBlf6gHUBnYKj/uMTMznDObY4ybwnwS2C6cy7lGJKh/CiSPOVIKWQ5W8RSZAnaXy/7778/W7duZcuWLaxfv15HnUVaUVJSQnl5OX369KF79+76USvFZDOwJPB4ADiwtZnMrBSYjpcf1wGXOufmmFkHYCzwBDAY+DVwTpRFfA/4InBB2/+FxCg/iqRGOVIKVS4XsVBECTrMzOjRo4cu9xARkXj+4pzrHRxgZj9NcN7xwLH+8wudc68DOOcagN/6ufJZ4F/9g71/CqyjArgTL3+WmFl/f9T+/t+D/GHvO+fSWmUqP4qISFguF7FFl6BFREQS0cb8M97/OzecHyNMA36MdxvOpcCfAuN6Ad3wbre5Ksq8v/L/HgZ82IYYRUSkPYRCUB0CoKo2lM1IkpKzRawStIiISHr57U2M8F/OjDaNc86Z2SzgW8BZEaPX413RFKkK+A+83LoU2JiGcEVERKLK2SI2VUrQIiIiMQ2kqWeC5XGmC4870Mx6O+c2ATjndgDPRU5sZt38p/Odc7PSFayIiEg0BVfEogQtIiISy8GB5x/FmS447mBgU2bCERERSV4h9hObaoIWEREpdMH+NXbEmS44rtU+OZxzNc4500FeERFpD4VYxGYtQZvZRDNbbGaLP/vsswRCFRERKQ7KkSIiki6FWMRmjXPucefcUOfc0C984QvZDkdERCTS1sDz8jjTBcdtjTlVEpQjRUQkXQqxiM1aghYREclxHweeHxJnuuC4j2NOJSIikgWFWMQqQYuIiES3Amjwnx8TZ7rwuE/CDR+KiIjkiritE5vZexla73rn3MkZWnY4QXfAS8JRu9lBCVpERIqMc26HmS0ATgVGAfdFTmNmBoz0X77SjuGJiIgkpLUudioBB1ia11uW5uU1UoIWERGJ62m8HPlVMzvJObcwYvxY4F/858+kc8VmNhoY3b9//3QuVkREikwi/cRuAa5L0/oM+FWalhWPErSIiBQ0M+sFlAQGhW8RKjezPoHhu5xz2wKvnwa+BxwLPG9m451zfzKzDsCFwBP+dDOdc39KZ8zOuenA9KFDh16VzuWKiEhxSaSI3emcezpdKzSzhItYJWgREZGY3gL6Rhl+k/8IexqYEH7hnNtrZucCc/GuuJpjZjvwcmz4Sqm3gEvSH7KIiEjbJVLEZpMStIiIJK26OtsR5DbnXK2ZHQfcCIwBjgD2AG8DvwF+4ZzbncUQRUREYmqtiL0A2JXmdWZimS0oQYuISCFzzlW2cf6twB3+Q0REJG/ELWKdcy+me4XJLFMJWkRERERERIIKsZ/YrDKz0Wb2eH19fbZDERERySnKkSIikg4qYtPMOTfdOTexoqIi26GIiIjkFOVIERFJBxWxIiIiIiIikjcy2jqxmf1n+LlzbnIm1yUiIiIiIiKFL9Nd7FQDzn+uIlZERNpFqDbU7HVlVqIQERGRTGiPy4mtHdYhIiIiIiIiRSDTZ2KPyPDyRUREJE+Y2WhgdP/+/bMdioiI5LGMnol1zq0JPzK5nlyi7gNERESiU+vEIiKSDmqdOM2UoEVERERERDIn05cTi4iIiIiISIqqq+O/LkYqYkVEpOBULq3NdggiIiIZV6wFbtJFrJntS2E9zjmngllERERERCSbQqFsR9BmqRSW6jJHREREREREsiKVIvarrYyvAE4CrsIreP8D+DSF9YiIiIiIiIg0k3QR65ybl8BkL5nZg8Bc4E5gaLLrERERkcKifmJFRCQdMtbFjnNuPd5Z2AHAbZlaT65RP7EiIiLRqRs6ERFJh0z3EzsP2AV8PcPryRlK0CIiIiIiIpmT0SLWOeeABuDwTK5HREREREREikNGu70xsyFAObApk+sREREplr7xREREil3GzsSa2YnAVMABCzK1HhERERERESkeSZ+JNbP/a2WSMuAw4GC8LnZ2A3clH5qIiIiIiIi0JlQbAqA6FMpqHO0llcuJq5KYdg1wtXNuUQrrEREREREREWkmlSL2zlbG7wU2A38DXvMbdxIRERERERFps6SLWOdca0WsiIiISAtmNhoY3b9//2yHIiIieSzT/cQWHTMbbWaP19fXZzsUERGRnKK+1EVEJB1UxKaZErSIiIiIiEjmqIgVERERERGRvJFKw04JM7Nf+U+dc+6KTK5LRERERERECl9Gi1hgAhBunVhFrIiIZEy4jzyAyqxFISIi0k6qqyFU5T2vzGIcWZDpIhbA2mEdIiIiIiIiUgQyWsQ653TPrYiIiIiIiKRNe5yJFRERERERkSRUh6oBCNVWAVBVWZX2ddTW1Ta7HSdfqIgVEZG8VF2d7QhEREQkG1TEioiIiIiI5LHKpbUAVNWEAAhNqMpaLO2hzUWsmRnQC+hKnEacnHNr27ouERGRWMIJXHKXmY0GRvfv3z/boYiISB5LuYg1s38DvgsMB8pbmdy1ZV35RAla8lXkpZm6VFNE0s05Nx2YPnTo0KuyHYsUr2B+U64TyU8ptR5sZvcCLwJn0nQGNt6jaFopds5Nd85NrKioyHYoIiIiIiIiBSfps6NmNgq4EdgD3AbMBN4GPsM7K3sg8DXgO0ADcBmwPE3xioiIiIgkLNzCK0B1VXXM6UQkf6RyhvRqvMuDf+Sc+5lzboU/fJ9z7j3n3GvOuTuBQUA98BTweVqiFRERERERkaKWShE7zP/7RMTwZo06Oec+BK4F9gduSWE9IiIiIiIiIs2kUsTuB+xwzn0aGLaP6I07vQrsAs5JYT0iIiIiIiIizaTSYvCWKPPVA73MrKtzbnt4oHOuwcz2Aoe0IUYRERERERFJQqimCoDqUFbDyIhUitiPgGPNrMw5t8sf9g/gJGAE8Ep4QjM7EugGbG1roCIiIiIixUDdABW56mqqQ1XU1lVSO6gy29HkpFQuJ/473v2vgwPDXvWH/cTMDgQwsy/g3TfrgMVtjFNEREREREQkpSJ2Fl7Ben5g2MNAHV5hu9bMPgLWAaf64+9LPUQRERERERERTyqXE7+A1/fr5vAA59x6MzsH+A1wOHCQP2o7cKNzblYb4xTJGvUvJ5I7dFmdiIiIJF3EOud2Ak9HGf66mfUDhgOH4TX2NN85t6XNUYpkmm4+ERERERHJC6mciY3JObcPmJ/OZYqIiIiIiIiEpbWIFRERaS+h2lCz15VZiUKSYWajgdH9+/fPdigiIpLHUmnYSeIws9Fm9nh9fX22QxEREckpzrnpzrmJFRUV2Q5FRETyWNwi1sx+b2ZPpnOFmVhmLlGCFhERERERyZzWLic+H/gkzevMxDJFRERERESkCOieWBERyUuVS2uzHYKIiIhkQSJFbG8z+7+MRyIiIiIiIlIkInt1VC+PiUukiO0EVGU4DhEREREREcmgUG2IyrrabIfRZq0VsXdmaL3bMrRcEREpIDoqLSIixaQ6VE1VbYjauspsh5LT4haxzrlMFbEiIiIiIiIiSVPDTiIiIiIiIgWgZukEAGprKrMaR6bF7SdWREREREREJJfoTKyIiIiIpJ+aXhWRDNGZWBEREREREckbKmJFREREREQkb6iIFRERERERkbyhe2JFRCRvhGpDjc8rsxaFiIiIZJOKWBERySlq+0VERETiURErIiJ5o3JpbbZDEBERkSzLSBFrZr2ABudcfSaWLyIiIiISTXWoOtshiEiGJd2wk5kdbGaXmtmoKOOONrPFwAZgk5n9xcy+mI5ARURERERERFI5E3s5cCdwHzArPNDMugAzgEMB8wePAOaY2THOuS1tjFVERETymJmNBkb3798/26GIiBSPUKjxaWVdbdbCSKdUutg50//724jh44HDgE3AVcA44EPgEOA/Ug0w35jZaDN7vL5eV1KLiIgEOeemO+cmVlRUZDsUEZH8FAp5LSAWeSuIqZyJrfT/rowYPgZwwO3OuacAzGwjMBM4F7g7xRjzinNuOjB96NChV2U7FhERERERKSzVoapsh5B1qRSxfYAtzrmd4QFm1gE4Ba+IfS4w7atAAzCgLUGKiIiIiKQqVFMFQHUoq2GISJqkcjlxCdA5YtixQDnwtnNuc3igc64B2Ax0TTlCERERERGRQlJd7V0aHLhfVRKXShG7DuhsZkcEho30/74WZfpuePfJioiIiIiIiLRJKpcTvw70Be4ws8uB/YBv4V1KPDs4oV/odsYrfEVERFoo8rYpREREJEmpFLEPAhcD/47XmFMn//Ee8MeIab/m/12SaoAiIiIiIiKSuMqltU0velZmK4yMSbqIdc694Z+BfQjo7g9eCVzsnNsbMfml/t+5qYcoIiLFqvaFmmyHICIiIjkmlTOxOOeeNrPfAccAdcA//UacGplZJ+Bx4Ang5TbGKSIiIiIiIpJaEQvgd7GzKM743cAzqS5fRERERESk4IVbKK4OUVUbymYkeSPlIlZERERERETSozpURW1dZbbDyAspF7FmVg5cide9Tl+gi3OuX2B8BXAO4Jxzv2lroCIiUjjUIrGIhFWHqpueV1XHnE5EJCylItbMBgEvAocC5g92EZNtAX4IDDCzT51z/5dqkCIiIiKSoOBRIh0xEpEC1CHZGcxsP7yGmg7D6zrnRryCtRnnnAOewityz21bmCIiIiIiIiIpFLHA94GDgD8BJznnfgbsjDFtuFXi4SmsR0RERERERKSZVC4nHo136fDNkd3qRLEK2AP0a2U6EREpYLqiUURy8Spn3Y8rmRL8bIE+X+mWShH7L8BuYGlrEzrnnJltASpSWI+IiBSh2hdqsh2CiIiI5LBULifuAOz173mNy8wM6AZsT2E9IiIiIiIiIs2kcib2I6Cfme3vnFvfyrQnAp2BFSmsR0REREREJC10+XjhSKWIDeHd43oZcE8r096Bd//sqymsR0REREREJC9E3gcrmZPK5cQP4hWmt5vZmdEmMLMDzOx/gLPx7p99OPUQRUREJFeY2eFm9mszW2lmW8xsm5m9bWbVZtYj2/GJiGRbqKaq8SGZkfSZWOfc22Z2O/BTYLaZvYXfcJOZPQv0BYYAHf1ZvuecW5umeNuNmR0O/AQYChyMV/CvAf4X+JlzrkXfuCIiIkXgAOBQ4A/AB8A+vFx5O3CumZ3snNudxfhERCSgtq422yGkXSqXE+Ocu9fMNgL/BZwQGPUNwPzndcB1zrln2hRh9ihJi4iIRHDOLQKqIgY/ZmargPuAr9HUT7yIiEjapVTEAjjnnjKz3wIXAiPwzlaWAJ8AC4D/dc7VpyXKLFCSFhFpm1zpB1LazRr/b89sBiEiIoUv5SIWwDm3DXjafxQLJWkRkXQKhbIdgaTAzMrwutHrAgwC7gZ2AvOyGJaIiBSBVBp2KipmVmZmfczsMDMbjZK0iIhkmZmVm9nZZvZDM/u9ma0xM+c/qhNcRne/MaZlfuNM9Wa2yMxuMLNOCSziSuAzYC3wEvA5MNo592HK/5iIiEgC2nQmNtPMrBw4Da+hqBP8v4f7o+90zlUnsIzuwA14lz0fgXdv6z+AacAvEriv9UrgF4HX76AkLSIi2TUMmJHqzGbWF6/LvEp/0A68ft2H+o9LzOwM59zmOIt5AViJ17jjKcDpQK9UYxIREUlU3CLWzP7Tf7rBOfdIxLCkOOcmpzCbkrSIiEh0m4ElgccDwIGtzWRmpcB0vNy4DrjUOTfHzDoAY4EngMHAr4FzYi3HP5gbPqD7vJmNBf7XzL7mnJuT6j8lIiLSmtbOxFbj9Qm7CngkYliyUiliQUlailiw0+zqquqY04lI0fmLc653cICZ/TTBeccDx/rPL3TOvQ7gnGsAfuvnyWeBf/UP9P4pweX+HtgFXAYoP4qISMa0VsT+Ga9gXRtlWHtQkhbxBQtaUFEruSmVFokLsf+6THPO7WvD7OP9v3PDuTHCNODHeLfgXAokmh9L8fqI19VK0jaROxI1dS7SQrHnzrhFrHOuKpFhmaIkLcUuVFMVe2ScUSIi0fhtTYzwX86MNo1zzpnZLOBbwFlRlnGAc+7TKLNejdfV3sI0hSsiIhJVTjfslColaRERkagG0tQzwfI404XHHWhmvZ1zmwLj7jGzLwGv4nU71w2vEcbReLcfPZjekEVERJpLuog1s//Du5x4onPun+kPKS2UpCUv6YopKRrqGzZbDg48/yjOdMFxBwPB/Ph7YD+8K56+AOwF3gXuAv7LObclPaGKiBSHYr80OBWpnIn9MrAnhwtYUJIW0D01bRTcXNp0km5K2FnTPfB8R5zpguOC8+CcewmvX9ikmNlEYCLA4Ycf3srUbaCdl4hkSCq7l/CtYdWh5OaT+FIpYj/FOyuZy7KSpNstQYug32mSG/TZk0Q55x4HHgcYOnRoezUQKSKSUxrzZqgqi1Hkv1SK2D8DF5vZkc651ekOKJ8pQUtbhWpD2Q5BRArb1sDz8jjTBcdtjTmVSApCtSGqdUuBiLRBKkXsfwFfB+43s/Occ7lYrClJS1HRWVkRSdDHgeeHAH+PMd0hMeYRERHJuqSLWOfcW2b2TaAGWGBm9wGvAetzqKBVkpaCFzxrW1VZ1fhctwKLSBwrgAa8xg+PIUYL/v44gE8iGj0UERHJulRaJw723XoS8FxgXKzZnHOuPbvzUZIuFgVQoVWHqgOvqrIUhUjiUvra6dLBnOCc22FmC4BTgVHAfZHTmJfMR/ovX2nH8ERERBLSofVJWrAUH+3GObcDWOC/HBVtmkwlaTMbbWaP19fXp2uRIiIi6fS0//erZnZSlPFjgX/xnz+TzhUrR4qISDqkcnb0q2mPIjOexjvS/FUzO8k5tzBifEaStHNuOjB96NChV6VrmZIBBXAGV0SKm5n1AkoCg8IHpsvNrE9g+C7n3LbA66eB7wHHAs+b2Xjn3J/MrANwIfCEP91M59yf0hmzcqSItBfdXlXYUrkndl4mAoklH5O0SC5Ro0/SVvrc5Ky3gL5Rht/kP8KeBiaEXzjn9prZucBcoBKYY2Y78PJrWWDZl6Q/ZBGR9NLvnOKUyuXE7e0t4LPA4zB/+E0Rw/87OJNzbi9wLlCL14DTHDPbDmwHfgf0QElaRESKkHOuFjgOmAwsBxywB3gTuBE42Tm3OWsBioiIxJFKw07v4bVEfHKC0/8FONg51y/ZdbWVc67WzI7DS8hjgCPwkvTbwG+AXzjndrd3XJIlOjwnIgXEOVfZxvm3Anf4DxERkbyRyj2xlTRdbpSIQ4HDU1gPoCQtkk6q40Ukm8xsNDC6f//+2Q5FRETyWHt0e1OK191NUVCCFhFpqbauNtshSA5Qw04iIpIOGS1izawLsD+wNZPrySVK0CJSCNJx1r72hZq2L0RERKTAhGpDVOrgbpu0WsSa2eF4lxAHdTKzU4nd/6sBPfEaTeoILEs9RBHJNjVTLyIiIiK5IpEzsZcB/xkxrBcQSmBew2vx8LHkwhIpXNWh6myHICIiIiKStxK9nDh4xtUR+wxscJoteM32/9I592wKsYmISL4JhbIdgYiIiBS4VotY59ydwJ3h12bWAHzinDs4k4GJSOJCtaHG51WVVVmLQ/KXLhEXEUlccJ+p/adI++uQwjzPAL9LdyCFwsxGm9nj9fX12Q5FREQkpyhHiohIOiTdOrFzbkIG4igYap1YREQkOuVIESlU1dUQqq3KdhhFoz36iRVJL123I5KS9vjqqD9YEcmkZpfxUh17pIgUtJSLWDPrDvwbcBzQG68rnVicc+6KVNclIiIiIgHq+0yyTPcFSzalVMSa2QTgQaBbcHCUScMtGTtARayIiIiIiOSsyOI82DViqLZKDWjmiKSLWDMbCTyFV5zuAl4HPgb2pjc0ERHJScFudKqqshWFiIiIFKlUzsTejFfAvg6c55zbkN6QREQkb6hfWBGJojpUTZW6fxORDEmliB2Cd3nwBBWwIsVJ98HkD70/IiK5SblUJHWp9BNbCmxzzq1OdzCFQH3giYiIRKccKSIi6ZDKmdh/AgPMrMQ5ty/dAeU79YEnIiISnXKkpKTZacrqGBOJFKbKpbVNLwKX6Be7VIrYXwM/Bc4G/pjecEREREREiosuJxZJTipF7M+BC4FHzGyVLisWKW7qqrC41dbVZjsEERGRtAr5Zzyr1XhhzkqliP0mMBWYDPzNzJ4DFgJb483knHsmhXWJiEgr1DiIiIhI+1K+za5UitgavNaJwetq5xL/EY8DVMRK0Qp2lC2SSUqqIpKwTFxK4y+jSvfuSRvoKi9pTSpF7FqailgRaaNQTVW2QxARERGRRAUvM66qylYURS3pItY5V5mBOEREJE/oPlgRERHJplTOxIqISDFRwxYiIiKtatYdDlA7qDIrcRQDFbFpZmajgdH9+/fPdiiFQzdCiIgUBOVIEckFoZoqqkNNr/VTM/9kvIg1s5OBTs65P2d6Xbkg3R25BxsEqq6qjjmdSK5QS7mZ0e6NXOjsq2RAunNku1ALMyIiOafVItbMGoB1zrlDoox7AOjhnLsiziL+AHwhkXWJiEhi9DtaRESCdLxFikmihaXFGH4xsD8Qr4iNN7+IiOQ4NeQkIiK5QsW5gM6OiogI6PJhERHJe7lc4IbUd3Jadch2ACIiIiIiIiKJ0plYEckY3Z/TunjbRI03iYiIiLSkIlakwERerlJVWZWVOEREREREMkFFrIhIjtKZaxERkQwKX5FUHVLSzTMqYkVEikUSlw+rRWIpCOq4ul1Vh6qpUuM1ItIOVMSKZEB1qDrbIUgO0W9nERGRApXgAeLKpbUZDaPYJFrEHmBm+2KNjDcOr49Yl1RUeczMRgOj+/fvn+1QJEUqQKUY6cyrtAflSBGR1ClXN0m0iLWMRlFAnHPTgelDhw69KtuxiIiI5BLlSEmXUG2IEKHG12rEsLC1ekVT5NnQqqrMBCI5I5Ei9s6MRyEiRUG3p4mIiIhIW7VaxDrnVMSKiCRBBbqIiIhI5qhhJxGRFEQWqvlYuOreGpECko87oQJRCPmg2FWHqqA621FIMlTEioiIiEhGRd7DmvqCvGVU1tXCoLYvLm2a3ZNZlaUgRIqHilgRkUKWRN+wIkVLp9KSowYORBKibnUyR0WsiGSFfgNliIpWERHJJxn8QRCqDTUtWvmxoKiIzXFVNaHAi2xFIZJZuXoSJFfjEhHJd6GaqmavqyaEsh5HdUj7+aIWKHIr62qpHVSZtVCkdSpiRdKkOlSd7RAkoOAL0OAR5Tj94anxJhERESk0KmIlNxVcxSGFLqsfWV0iJZJeykEiaZMvtw/poG9+URErIgUjl5OjiEihCu97Q7VVVKWjBWIRkVaoiBWRohCvwE30KLGKZBEREZHsUxErIkVPxamIiEgCggkzVBW3TYa2CrYsXFWZufVIflIRm2ZmNhoY3b9//2yHIpK3dDZUpDApR4qISDqoiE0z59x0YPrQoUOvynYsIoUoXxqIyBY1TCG5LKs5suCbLJdCEjwLqT4WRVpSESsikisiWxkOXqalFohFJA/VLJ3Q9GJQtqKQYla5tBaAqpoQoQlVaV22Dhxnj4pYEZFclWDhqiQq0o7iXQ6iS0VEklJdjXdvLVBdFUppGaHaEJWBPFjZs7Ixf1YqPxYsFbEiIiIiIu1AxzZiqw5VQXW2o5B8oSJWRERERASdTBfJFypiRQqcmqgvTLqEWERaE6oNEQpVN76urqqOOW1blh+qrUrrckVa07zhKylGKmJFUlQd+GEg2VEQR8nVYJOIxKIWlXNLs+1fHWOi3KGzyvFF3ksr+UVFrEgSVLiKiIjE1qw1YskZkb9f0n1WXqS9qYgVEcm0NJxt1eXDIsUt8tLgKv9ySt0mIpKYmqUTqK2pzHYYkiYqYkVEUhGvT1cREckp4b5CqQ1pf91ewtcwh6q0zSXtVMSKiIiIpCKBGw2zdRlndaiK2rpKuA4mDKrxBoaqqQ7eyxmqSrlvzpzkvx9VtSFCE6qyEkJtXW2z91yX7SYpcIC4sq6W2kGViY2ToqMiVkQk3dRYk0juU0s38WWpUanqUHXjpdKgy6ULQW1dLbX+e1odCqmwl7RQESsikqN0H6yI5ILg/bgqQJJTHaqmqiYEhAvy6ixGI1I4VMRKbtARcclFuu9VRESkzcL3JFfVhKAqm5G0nbrmyQ0qYkVEREREipS635F8pCJWRERERCTbglf/VCYxX5pbAU60Yapm97pWN6033sV1NUsnEIozXiRRKmLzSZYaWSg24XtXgKy1bigiIlJMgrk3V1WHqppeVMWaCkI1TSOrJoQyFE0eU+OHkgYqYkVEEhUv8aaYlIONN1X2rExpGSJSHILFUe3Syqauc9KlWA6Oq6uWtCnk/ncrl9Y2HlzRSY3coyJWRERERKQQtLFBwuCBEm/+NsRSAGqWTgCgtqYyq3FISypi08zMRgOj+/fvn+1QRCSWHG11WF3qSKFTjsyuUG2I2qU1QPav/Gg8gxc2KPllhAsMgFBtJdVVoTZElCX5cGltsZyhl7yiIjbNnHPTgelDhw69KtuxiEjuUaEqxUw5UiS9qqvxGnQSKTIqYkVE0iyyUM32GQ+RgqazRBJF5GWxldS227qDZ5nzocGqfNXibL4UFRWxIniXWImIiLSLYOHdxiI8Mn9VVVa1aXkiIvlARayISIbpEmKRIuQXp1W1IbVsKukVPPBR4JcSN2v9WCRARaxIESn4I/bBBjIiG2vKh8YzRESkKLU82FmZ0fU1uwCgqumy59qllepySPKCiliROCLvZdHR9HYSrxgthPWJiIhIC7pySRKlIlZEREQkjuqISzYz1ZVLdag6sI7qmNOJiBQ7FbEikjk52h9rOqgFYhGJRY0FSiZFHlRJVPDqslBtqDEnh2qqqF1amcJ6a1OKIx+pJeTcoyJWRERERCQZamdBJKtUxIqIiIgkIXhGKt2XFjeeLQtcWpyImqUTvNlqK9MZTlTh/7+2rpLamsyvT0QkkorYfJbGfuZE8kaijTClepRcR9dFpAgFL4EuuJbrC0Fkc8IiRU5FrIhkRzpaBM5wwZnMfa9qUVFEJL68u6+wxQmCqiwE0f6avU95eJJE+bg4qIgVKWI68u4JJjwVqiL5ofG3tX9pa6ZaDE5EMTfklHeFqWRO+MBydSibUcSlz2vhUBErIkVHxaiIJCJcnNbWVQLpbYW88b7a6vSe7NL+rbgkehBWpNCoiM1x4YYaAKoqa2NPmI/3x+ZLnGkWqqnKdggiIiIiInlLRaxIEWt2WU1lO6xQjSaJiEgRCZ6MCNVWJnxbbb7flyqSaSpiRfJUMMHVDqps8/Ii7+mqqg2+qGrz8rNNl9iJiIiIFAYVsdK+dDSx8KTj7KrO0IqI5LTm/ddWZS8QSR8/91bqIK/kIRWxIjks3Wdb85IKXBEpZKFQY2uuVXnQynGoNtTY0FWhaMy1taGCuPJIpBioiM1j6h6l/TUeiQZCE6qyFkfW5WhhmY5WGnXZsYiIJ9yCcqEVrYlqbEFaRHKOitgYzOwEYBxwBnAE8DmwAviZc+6FLIbWNpGX8xbp5b2Z6NMvVwrcyD7Q8v0MbmRRqS4ERLKrYPOjSIKKKS+pkJdcpSI2tpvxEvTzwCNAF+CbwB/M7C7n3KRsBifJK+bO6BPRogPwLCZlnQ0VyWnKjwUusn/cfNQipxWIQrycWyQVKmJjewgY75z7PDzAzH4B/AW41cwecM5tylp0ktOCZ2Uh/plZ3fcqInlG+VFERLJKRWwMzrnXogzbZ2Z/AIYDA4DX2z2wRBTpJcK5rNmlxmrVsU3Scd+riKQur/OjNArvS3WVkrS3VPK4rtCSSCpik3ew/3d9VqMQybBmSSZrUcSnpCaSUwo+P6Z6EK3Z1Tmh6nSFIzki1VwUqg2pexuRFOV0EWtm5cBpwBDgBP/v4f7oO51z1QksoztwA3AhXgMU+4B/ANOAXzjndicRz6HA5cBC59w/E/9PikzwTHAWzwpn+uhy5CXDmVao9/eISPKUH7NPZzLzUz4e/GzTZ8zvTSAfum8SSUZOF7HAMGBGqjObWV8gRNOJpB1AZ2Co/7jEzM5wzm1OYFld8Bqx6AhclWpMbRFvJxavux11xSNhKRfCGehSR5cFi7SJ8qNIhilPieSuXC9iATYDSwKPB4ADW5vJzEqB6XgJeh1wqXNujpl1AMYCTwCDgV8D57SyrE7A7/GOdn/dObcs1X8mb6lrnnaRibOtOoMrUrCKPj/qckzJO4GDwu352a1ZOqHZ68qe7bZqkYzI9SL2L8653sEBZvbTBOcdDxzrP7/QOfc6gHOuAfitn6yfBf7VP9r8p2gLMbOOwO+As/BaY3wxhf9D2iDyDHS8s8m6rEvC8vGSMZEkKD/mgWDhMGFQTdbiyAfaVm1XTP3XiuR0Eeuc29eG2cf7f+eGE3SEacCP8e4DuhRokaTNrAQvkZ8HTHTO/boN8eQ+nW3NW+19tlWXWIlkl/KjiIgUs5wuYlPlN3gxwn85M9o0zjlnZrOAb+EdRY5cRgfgaeDrwHXOuScyFK5I0dNZU5H2ofwI1aGqpudVoazFISIiqSvIIhYYCHTwny+PM1143IFm1juic/b7gEvw+rrbaGbjIuZ9zTn3XlqibUctLs1NwzKrI7oLqI46lYiI5ICiyY/53qihbo9pKVQborauMtthiEgOKNQi9uDA84/iTBccdzAQTNJD/L/D/Ueky4CsJ+locirx6ZLkgpDMmVJdaiyS04o6P4qISGEo1CK2e+D5jjjTBccF58E5V5XsSs1sIjAR4PDDD29l6hyhIrPdqbVgEcmirORHyNMcmYDIVl8z2SiR8ocUGt1OJKkq1CI2K5xzjwOPAwwdOtRlOZycl45LvXLqrLOIiMSkHNlS+Ad8vFwWWSSL5IPmn+kJWYpCClmhFrFbA8/L40wXHLc15lQSV1VNqPkAdYEjPh1hFck5yo8FRAWuiBSrQi1iPw48PwT4e4zpDokxj4gkSIWqSF4pyvwYPIBaW1ep+/Ulacp1IrmlQ+uT5KUVQIP//Jg404XHfRLR8qKIiEghUn4UEZG8V5BnYp1zO8xsAXAqMAqvO4BmzMyAkf7LV9oxvMKQxQahdEmyiEhqsp0fzWw0MLp///7pXKyIiBSZgixifU/jJemvmtlJzrmFEePHAv/iP38mXSstpAQdmlDV+Dwf+9gTEZGospIfAZxz04HpQ4cOvSqdyxVJm1Ao2xHkpeDl1jrZIO0h54tYM+sFlAQGhS+BLjezPoHhu5xz2wKvnwa+BxwLPG9m451zfzKzDsCFwBP+dDOdc39KV7z5lqBTbSE40zso7QBFROLLt/woIiKSLjlfxAJvAX2jDL/Jf4Q9TaANb+fcXjM7F5gLVAJzzGwHXpIvCyz7kvSHLNKcWpAUkQxQfsxD4YO0tXWVMadRzmiig9oiEk0+FLEpc87VmtlxwI3AGOAIYA/wNvAb4BfOud1ZDDGnZDNRKEmJiLQf5cfWVYeq4haahUjFs4jki5wvYp1zlW2cfytwh/8QEREpCMqPIsVBBxdEWsr5IjbfFFLDTqlK9T5bEREpbMqRkojIom3CoJpW56mtq9VVXSJFREVsmuVbw04iIiLtJZM5sjpU1fS8KpT0PMnMJ4Up2MJuIYj3/xTa/yrFR0WsSJoEjxwnctRYRERERESSpyJWMkqX9oiIiMSnex7TQ9sxs3T2VnKJilhJSDaL0VTujRERERERkcKkIlaKkgpjEREREZH8pCJW8pqKURERERGR4qIiNs3UfYCA7ssREYmmvXJkdaiK2rpKQAc3RUQKUYdsB1BonHPTnXMTKyoqsh2KiIhITlGOFBGRdNCZWBERERFa9hsrkk7F0rqvrkaT9qAiVoT4O1xdiiYiIiIikjtUxEpOSFcDTcHlZLr41JFGEZHcp321iEjhURErIiIi4iuWSz5FRPKZGnYSERERERGRvKEzsWlWjF3sxLsUuND6cdVlaSIiqcvFHKkzr7lPuVdEIqmITTPn3HRg+tChQ69qz/W2572gbZEvcYqISPplK0eKiEhhURErBavQzgKLiEju01lDEZHMUxEr0gr9IBERkUKlHCci+UhFrCREZzVFRERERCQXqHViERERERERyRsqYkVERERERCRv6HJiERERKSrF1q2O7nuVVBXbd0Xyh4rYItMe97amI1kq4YqIiIiISDQqYtMsFztyF48KYxGR7FKOFBGRdNA9sWnmnJvunJtYUVGR7VBERERyinKkiIikg87EStakemZUZ1RFRERERIqXzsSKiIiIiIhI3lARKyIiIiIiInlDlxNLTLpsV0REREREco2K2CIQrxgNjstEdzsiIiIiIiLppCI2j7RHH68iIiIiIiK5TPfEioiIiIiISN5QESsiIiIiIiJ5Q5cTFyA1yCQiIiIiIoVKZ2LTzMxGm9nj9fX12Q5FREQkpyhHiohIOqiITTPn3HTn3MSKiopshyIiIpJTlCNFRCQddDmxNNJlyCIiIiIikutUxOYxFZ0iIiIiIlJsdDmxiIiIiIiI5A0VsSIiIiIiIpI3dDmxiIiI5L3autpshyAiIu1ERaykRPfjioiIJE55U0QkfXQ5sYiIiIiIiOQNFbEiIiIiIiKSN1TEioiIiIiISN5QESsiIiIiIiJ5Q0WsiIiIiIiI5A0VsSIiIiIiIpI3VMSKiIiIiIhI3lARm2ZmNtrMHq+vr892KCIiIjlFOVJERNJBRWyaOeemO+cmVlRUZDsUERGRnKIcKSIi6aAiVkRERERERPKGilgRERERERHJGypiRUREREREJG+oiBUREREREZG8oSJWRERERERE8oaKWBEREREREckbKmJFREREREQkb6iIFRERERERkbyhIlZERERERETyhopYERERERERyRvmnMt2DAXJzD4D1qRhUX2ADWlYjjSn7Zo52raZoe2aOenYtn2dc19IRzDFIA05Ut+HzNL2zSxt38zS9s2sZLdvRvKjitgcZ2aLnXNDsx1HodF2zRxt28zQds0cbdv8o/css7R9M0vbN7O0fTMrV7avLicWERERERGRvKEiVkRERERERPKGitjc93i2AyhQ2q6Zo22bGdqumaNtm3/0nmWWtm9maftmlrZvZuXE9tU9sSIiIiIiIpI3dCZWRERERERE8oaKWBEREREREckbKmLbyMy6m1m1mS0zs21mVm9mi8zsBjPr1MZlH2Bm95vZKjPbaWabzOwvZnalmVkC8/czs8fM7H0z22Vmn5nZbDO7sC1xtZdMbFszO8TMvm1m/2tm7/rbdae/jX5jZqe3Mn+1mbkEHv1T+68zL0PbNS3bxcxOMLNfm9mHZva5ma0zsz+09r7kinRvWzOrTHC7hh9ToiyjJsF5S9OzFdLHzMrN7Gwz+6GZ/d7M1gTirU7TOop6P5tJmdjXBJZd9O9bhvblRZ8jwzK0fZUrfenevlbk+TLMiilvOuf0SPEB9AXeB5z/2A7sCrxeAvRKcdlD8DoSDi9rK7An8HoW0CnO/P/qxxOevh7YF3j9K/x7onPxkYltCxwGNASWEV7ujohhTwElMZZR7U+zG/gkzqMy29uwPT+z6dguwJURn/G6iPerOtvbL0uf2Xjb8xN/O4XX8e0oy6jxx+1sZTlRP/NZ3qZVEd/N4KPNnweKfD+b4fdO+THPti/KkRn//KZj+5DnuTLDn9+izZeB/6Eq4vtasHkz6xs7Xx9AKfB3f4N/DJzpD+8AfAPY4o97OYVlVwDr/PlXAEP94Z2A//B3fg54JMb8RwDb/GnmA1/0h3cD7gx8UG7O9nZsz20LVPrzzQEuBQ4OLPdLwAuBbfOjGMuo9seHsr2dcmW7pmO7AMOBvf4y/gAc6g/fD/hl4H25KNvbsb23bQLr/oW/7B1Azyjja/zxNdneTin8b1XAJv87ey9wcWDfWN3GZRf1fjbD75vyYx5uX4o8R7bT57dN24c8z5WZ3r4JrLtg82Xgf6iiSPJm1jd2vj6AKwIbe3iU8d8MjD8jyWX/KPAlOyLK+Nv88XvDH4CI8VP98etifEkfo+noR0pHwvNx2/pfvhPijDdgJk1HlsqiTNOmBFSI2zUd2wX4iz//34GOUcbP8se/Tw4eAc3ktm1lvWV+snLA1BjT1JCnSTnaew3Ukp5kXNT72Qy/b8qPebh9iz1HZnr7pmP75HuuzPT2bWW9BZ0vA/9D0eRN3RObuvH+37nOudejjJ+GtxMB74hmMsLTT3POvR9l/C/wjmSUAJcER5hZVyB8Tfmjzrm6KPPf7f/tAZyfZGztISPb1jlX75xbEme8w7uMAbyjQgMTXXaeyORnNmVm9i/Al/2X/+Wc2xNlsvBnthL4SnvElaRsbdsxQC//+ZNpXG5OcM7ty+Dii30/m0nKj5mlHJlZypWZpXyZQcWUN1XEpsDMyoER/suZ0abxd/az/JdnJbHsAcDhrSx7G97RuGjL/jLQpZX5a/EuA0gqtvaQyW2boF2B5yVpXnbW5MB2jedrgeezYkwzH+/IP+gzG3SF/3e1c25eGpdb0Ip9P5tJyo+ZlQP78oLMkWE5sH3jyetcCVnfvsqXbZCL+18VsakZSNO2Wx5nuvC4A82sd4LLPibK/PGW/aU2zn90gnG1l0xu20RU+X93A/+IM93RZrbczHb4reqtMrMnzGxwGmNJp/barqlsl/Bndr1zbn20CfwjiyvD60ghrkzKymfWPyr/Vf/lUwnMcoaZ/cNvCXCL3yLkz83syLbGkoeKfT+bScqPmaUcmVnKlZmlfJm/cm7/qyI2NQcHnn8UZ7rguINjTtW2Zfcws25R5t/snNuZwPyJxtVeMrlt4zKzI4Br/Je/dc5tiTN5H7yd8U6gM/BFvBYD3zSzu9IRT5q113ZNZbuE1xMvruB4fWY9l+Pdo7YXeDqB6Q8F/gXvXpZyvITyPWC5mX0rDfHkk2Lfz2aS8mNmKUdmlnJlZilf5q+c2/+qiE1N98DzHXGmC47rHnOq9C67e5Tx8eZPNK72ksltG5OZdQH+F29ntQG4Ncakq4GbgQF4jVrsB3QFRgJv4u0kf2BmN7Q1pjTL9HZty3bRZzZJZlYCTPBfvuyc+yTO5EuAa/HukersnOuNd7/JhcA/8VoVfCTp/tnyW7HvZzNJ+TGzlCMzS7kys5Qv81fO7X9ztrNekfbid1r9LF7fV3uAS5xzH0eb1jn3P1GG7QZeMbM/A38GTgSqzexJ51x95iLPHdou7W4UcIj/PG4DFc65h6IM2wH83szmAYvwmr2/38x+79+PJCICKEemk7ZPVihfFiidiU3N1sDz8jjTBcdtjTlVepe9Ncr4ePMnGld7yeS2bcE/Qvc/eK2g7QX+n3PulVSW5ZzbBdzuv+wGnJFqXBnQrts1KIHtos9s8q70/35EjAYSEuGc2wj8xH/ZF8j1+9XSpdj3s5mk/JhZypGZpVyZWcqX+Svn9r8qYlMTPAJ5SMypmo+LetQyDcve4rcGFjl/L//yn9bmTzSu9pLJbduMn5x/DVwE7APGOeeeS2VZAcHm4v+ljctKp3bbrjHE2y7h9cSLKzi+aD+zAGZ2APBv/suaNDSnn6uf2Uwq9v1sJik/ZpZyZGYpV2aW8mX+yrn9r4rY1KwAGvznx8SZLjzuE+fcpgSXHWyxK5Flv9PG+d9OMK72kslt2yhwdPlimpLzb5NdTh5pl+2aovBndn8z+0K0Cfz36yj/ZVF+ZgMuxbsVJNhnoySn2PezmaT8mFnKkZmlXJlZypf5K+f2vypiU+BfH7/Afzkq2jRmZng36gMkc+nNP4C1rSy7K3BqjGXPx2vtLt78fWnqpDyly4IyJcPbNjx/Cd79Pd+gKTlPSz7aqE4OPI/WEXRWtMd2bUW87fJq4HnU2PD6lQvf5F90n9kI4b7u5jrn3mvjsiBHP7MZVtT72UxSfsws5cjMUq7MLOXLvJZ7+1/nnB4pPPC+GA7viNJJUcZf5I93wBlJLvtH/nzbgcoo42/2x+8Fvhhl/FR//MdARZTxj/jjtwC9sr0t23nblgDT/Hn3AN9IYl5rZXxn4K/+srcBPbO9Ldtju6Zju+B1ju2ApUDHKONn+ONrgZJsb8v22rZRlvPlwHK+mYb3pjdei4sOLzl1yPa2TOB/qvXjrW7jcop6P5vh90j5MX+3b9HmyExv33RsH/I8V2Zy+0ZZTtHny0DstRRg3sz6hs3XB97lCX/3N/aH4S8a3tntsUC9P25GlHmrA1+saB+CCmCdP/5tYIg/vBPwLeBzf9wjMWI7wt8BOryW7o70h3cF/tPfcTjg5mxvx/bctnjJ+Tc0JeexScZ1GjAH+Hfg0MDwjngNMLwRWHfObdsMbtc2bxfgFH+n54DngUP84b0DOzUHXJTt7die2zbKtDX+dBvxmv9vLa5/B36P1z3A/oHhXfAaalkVWHfCP1bbedv2wutTMfxY68d7b8TwbslsV4p8P5vh90z5MQ+3L0WeI9th+xZ9rszk9o0ybQ1Fli8DMRdF3sz6hs7nB14/Uu8H3vDteKfKw6+XEOVIQiJfQrym7DcEptsC7A68nh3vSwn8qx9PePq6wI7P4d0bEPeoU6FtW+ArgXG7gU9aeXwjYv6qwPwOry+rzyLel33Aj7O9/dp5u6Zlu+C1ILgnMM/mwA7N0cYjiPm4bSOm6xH4Tj+YYEwTIt6bbXj7leC+YBfw7Wxvvzj/Q23E/xDrUZPsdqXI97MZft8y9n3Q+6YcmafbNy3bhzzPlZnavhHTFWW+DPwvtRH/S0HmTd0T2wbOuVrgOGAy3g3LDm/H8iZwI3Cyc25zist+EzgaeACvc+yOeG/6fOAq4Gzn3Odx5p/hx/YE3oe5DG9H9yrwdefc5c7/NOWiDG3b4Oe9I3BAK4/I1tOW+et+Hu/egJ1AT//v34D/BgY5536QZFztJkPbNS3bxTn3JHAS3r1YH+E1s74eeAHvSG11knG1q0zuD3wX09T0fNy+7gLmAj8A/oh3GdQevCOpW/D6u7sHGOice6QNceWtYt/PZpLyY2YpR2aWcmVmKV/mr1za/1qO76dFREREREREGulMrIiIiIiIiOQNFbEiIiIiIiKSN1TEioiIiIiISN5QESsiIiIiIiJ5Q0WsiIiIiIiI5A0VsSIiIiIiIpI3VMSKiIiIiIhI3lARKyIiIiIiInlDRaxIgszM+Y+qbMciLZlZZeA9qsx2PCIi+cTMavz9Z022YxERaY2K2CJmZtWBH/07zOzgONNWqohLnZnVBrbfC61MG35fajMQR7X/qEz3souFmZWY2SVm9r9m9r6ZbTezrWb2rplNNbPzMrz+noH3sWcm19UWZna+H+P52Y5FpK0i8mXw8bmZfWxms83sSjPrmO1YpaUY7120R3W2Y820TPwOMLPBZvZzM/ubmW0MfC/+ZGY3ZjpXmdkE/3+qyuR62sL/HV1dDJ+x9lKa7QAkZ3QB7gCuznYgReA8MxvunHs9C+u+w/8bAmqzsP68ZmaDgWeBowKDt+EdEOznP8aZ2RvAN5xztRkIoydN72MNUJeBdaTD+cB44GnghaxGIpJenwaedwcO8h9nAVeb2VnOuc1ZiUxasx1vnx1LvHGFIm2/A8ysC/AocClg/uA9eNv5QLzvxenA7Wb2Xefcr9uyvjgmAKf5z0MZWkdbVdK07auzF0bh0JlYCbrczL6Y7SCKxD3ZDkCSY2ZfAf6CV8BuBm4ADnLOdXfOdaUpQe0AhgELzeyoGIsTkTzlnDsw8OgK9AWe8EcPBR7KXnTSiv+KeP8iH/+V7QDzhZmVA3PxDlYa8D/AiUBn51wvoBvwdeAdoBcw1cyuz1K4UoBUxArAB8Df8c7M/yTLsRS6lwEHnGpm/5btYCQxZrY/8FugK/AhcKJz7mfOuU/C0zjn1jjnJuMdDa4D9geeM7OyLIQsIu3EObfWOTcR+D9/0EVm1i2bMYm0g/8GTvKfX+OcG+ecW+yccwDOuR3OuefxDuy86k93Xy5f8iv5RUWsADQAt/nPLzSzYakuyMxGmNmvzWyNme0ys3oze8PMbomV1M0s1Nq9KIH7kULx5jezjmZ2g5ktNrO64D28ZtbBzM4ws4fM7K9m9qGZ7fbv35hnZte0w/1Mi4Hn/Oc/MbOUvoNm1snMvm1mc81sg/9/fGJmL5rZ2VGmrzEzFxg0N+I+oFp/ugv915+ZmUVZzuzAPMdEGX+bP+4vMeKuMu9e0o/8e2Y2+PfMXGZmJTHmafbe+zG+Ymbrzawh0ftLzKyLmb3gL2uDmZ2cyHy+W/AujQL4d+fcP2NN6JxbDHzXf3k0cEVEHAk1QGVN91FPCAwLAe8HJns/4n0MBaadEPHefs3MZvrv7U4ze9vMfhiryLYEGnmJXIc/rMr/rI33B423lvedVQWmLzWzif73eIOZ7fG/k6vM7Ldm1mz7ieSwWf7fTsCRkSPN7EAz+46/n15hXn7cad799E+a2dGxFhz5fTSzr/vfmU3mtWmx1My+11pOMe9+/gXm3cdfb2YL/e9fi/19jPnHmNkfzexTP+986r++IInYJ5jZ6/76N5vZHPOudAlPX+pvpzfNbIs/3QwzOyGRGNPNvPs9n7Gm3zWbzew1M7vOzDrHmCdy//tVP/+sM7N9kftVM+tuZrf622WTefnxAzObZmbD48TWy8wmm9kSf1uFfwv83cx+aWZnBKZN6HdAgtvkWOAy/2WNc+6xWNM653YC3wTW49Ud90ZZXkq/A8PbmaZLie+Ikm8qA9M35iD/+/jf5rVtscvfbv9jMa6g8udxEdsw2nTR8lwt3lnryGnCj5qIZZzkxxKObbv/+ZtnZpPM7NB4MRQN55weRfrAuybfAbX+65D/+v+iTFvpj3NAVZTxHYAHA9M4YCuwN/B6JdA3yrzh9VYnEGsozvw/BRb4z/cAm/AK9Koo/0M4vrqIYX8GusSIIeb/n8C2rg3/j3g/bvb4ry9t7X2JMr4vsDwQT0OU/+PRiHkeBD4JjN/kvw4/FvnT9fGX54DjIpbREe8+l/Ayvhsltlf9cXdGGfeziJg3R3w+/gR0j/feA/cH5t/kz18d5f2tjFhG78BnYw1wVBLvXUeg3p93boLzGPCuP887cb5LlXGWEf7MTAgM+z3wWWD+zyLex98Hpp0Q/hwB3w68r5sDnz8HLAF6RVl/jT++Jk6MjesIDDvFj2WnP25nRIyfAKf405YAr9D8s1sH7AoOS/b7poce6X4E9kMuzjQ3Bz63Q6OMrwmM3wNsjPgu7gIujLHsxu8j3hkwB+zzv8/B78/TMeY34FeB6cL70H3+69/E+87jFebTAvPvi5jf4bUX0LGV2MPP9wBbIrbHvwGdgdn+sM/x7lENT7MdGJLi+xdeRnWS832fpn1neP+0O/D6b3i3lUTON4Gm/e/3AssIz18TmHYQ3hVx4WXujdg2DcBtUdZxKF4+i3xPgnk1FJg+od8BCW6XRwPrPCLBef4zsO5hEeNCrb0/RPkdCHzDjz38nmyjZb45LMrn4DJgnf98B97vwfC4ncCoKOuvCk+T4GetKjBskb+9w+MiY3wwMO34iM/cLpp+g4QfE9qyPyuUR9YD0COLb37LIvbkwBdkVMS0ldG+mIHxP/LHfYr3g7m3P7yj/8Vf4o9/E+gQMW9KO68o82/1HxPwC1Fgv0AshwK/BkaHh/nDu/nzfOQv52cxYoj5/yewrWuD/yNNCaAW7/6RmO9LxLiuwAp//Fy8o4+d/XEVeAk3vDP+Xir/A15SdsB1EcO/7A8P70xfiBjfCS8ZtFg+cG1g3Y8BBwb+n+to+iE3Lc57H/6/fgp8wR/XGf/ACDGKQ+AwvHtyHN5l8wcn+d4NDyz32iTm+6/AfAfE+C5Vxpk//JmZEOe7GG/+CTT98NsN/A4/meM15HYNTcXi76PMX0MKRWyS84+j6UfDFUA3f7jhXY59AfC/yX7f9NAj3Q8SK2L/RFPRsV+U8T8EbgSOAUr9YR3wrtj4NU0/wlvsowLfp014xd33gR7+uP3w7skN7xdOjzL/dwPjfwH08YdX4N3LHz6wGPU7G9ifNQCTgZ7+8F7AjwPL/mmc2Dfj5YiJNOXoAXhXKDm8q0x+gVfcj8X7/WDAEJoOCs5P8f0Lx1edxDz/FpjvBfxiDS/X/TtNheYCoCRi3vC+cSdeUTmFpv1vCdDPf34Q3u8mBzzv/68d/XH7+9s6nB/Pj1jHk4HtdkY4Bn/5ffH28dHej5R/ywSWscpfxuIk5jkmsO5bIsaFWnt/SOx3YNz3N7D+OrwDAF8DzB83DO83Qvh3zqER81aF509wHVXJzg+UBz5XU8OfE39cV//zcS/wr6m+d4X0yHoAemTxzY9SLOGd6XHAW+Evtj+8Ms4Xs9LfSe8Ajo+xru40HWk8P2JcunZeDhjdhu0xlKYfEWVRxqe846dlEXsgTWc1v9/a+xIYNym8HYhyxNuf5gJ/ms/wfygl8z8AD/jTvBQxPHwU9Sd4RdFmAgckgK/QlLQ7B4Z3wftR4oBnY6zzO4HYhkSMqw6Muz9O3MHPaKU/7Jj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     },
     "metadata": {
      "needs_background": "light"
     }
    }
   ],
   "source": [
    "fig,ax = plt.subplots(1,2)\n",
    "fig.set_size_inches(15, 8)\n",
    "\n",
    "ax[0].hist(dataFrame[dataFrame['label']==0.0]['MLP_Output1'],bins=100,facecolor='g',alpha=0.5,label='Species 1',log=True)\n",
    "ax[0].hist(dataFrame[dataFrame['label']==1.0]['MLP_Output2'],bins=100,facecolor='r',alpha=0.5,label='Species 2',log=True)\n",
    "ax[0].hist(dataFrame[dataFrame['label']==2.0]['MLP_Output3'],bins=100,facecolor='b',alpha=0.5,label='Species 3',log=True)\n",
    "\n",
    "ax[1].hist(dataFrame[dataFrame['label']==0.0]['RF_Output1'],bins=100,facecolor='g',alpha=0.5,label='Species 1',log=True)\n",
    "ax[1].hist(dataFrame[dataFrame['label']==1.0]['RF_Output2'],bins=100,facecolor='r',alpha=0.5,label='Species 2',log=True)\n",
    "ax[1].hist(dataFrame[dataFrame['label']==2.0]['RF_Output3'],bins=100,facecolor='b',alpha=0.5,label='Species 3',log=True)\n",
    "\n",
    "ax[0].set_xlabel('Neural Network Outputs')\n",
    "ax[0].set_ylabel('Entries [a.u.]')\n",
    "ax[0].legend()\n",
    "\n",
    "ax[1].set_xlabel('Random Forest Outputs')\n",
    "ax[1].legend()\n",
    "\n",
    "plt.show()\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Now we will look at the feature distributions after classfying them with the MLP. We will not select a certain species (you can do that...), but look at the entire data, after applying a threshold to the mlp output 1"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "metadata": {},
   "outputs": [
    {
     "output_type": "display_data",
     "data": {
      "text/plain": "<Figure size 1800x576 with 2 Axes>",
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     },
     "metadata": {
      "needs_background": "light"
     }
    }
   ],
   "source": [
    "from matplotlib.colors import LogNorm\n",
    "\n",
    "fig_data,ax_data = plt.subplots(1,2)\n",
    "fig_data.set_size_inches(25, 8)\n",
    "\n",
    "threshold = 0.5\n",
    "\n",
    "ax_data[0].hist2d(dataFrame[dataFrame['MLP_Output1'] > threshold]['var1'],dataFrame[dataFrame['MLP_Output1'] > threshold]['var2'],bins=100,norm=LogNorm())\n",
    "ax_data[1].hist2d(dataFrame[dataFrame['MLP_Output1'] > threshold]['var3'],dataFrame[dataFrame['MLP_Output1'] > threshold]['var4'],bins=100,norm=LogNorm())\n",
    "\n",
    "ax_data[0].set_xlabel('Variable 1')\n",
    "ax_data[0].set_ylabel('Variable 2')\n",
    "\n",
    "ax_data[1].set_xlabel('Variable 4')\n",
    "ax_data[1].set_ylabel('Variable 3')\n",
    "\n",
    "plt.show()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "NOTE: You can get the label directly by calling: your_model.predict(X). The predicted label will correspond to the number of the maximum output value. Feel free to explore this function and add it to the dataframe."
   ]
  }
 ]
}