diff --git a/Algorithms and Deep Learning Models/Detecting Stress Levels from PPG Sensor Data using ANN/StressLevelDetection.ipynb b/Algorithms and Deep Learning Models/Detecting Stress Levels from PPG Sensor Data using ANN/StressLevelDetection.ipynb new file mode 100644 index 000000000..64434b38a --- /dev/null +++ b/Algorithms and Deep Learning Models/Detecting Stress Levels from PPG Sensor Data using ANN/StressLevelDetection.ipynb @@ -0,0 +1,735 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": null, + "id": "373fc74c-bcda-4605-856b-d42b910ef37c", + "metadata": {}, + "outputs": [], + "source": [ + "pip install tensorflow" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "525e1d26", + "metadata": {}, + "outputs": [], + "source": [ + "import tensorflow as tf\n", + "import pandas as pd\n", + "from sklearn.preprocessing import StandardScaler\n", + "from sklearn.model_selection import train_test_split\n", + "import numpy as np\n", + "from tensorflow.keras import Sequential\n", + "from tensorflow.keras.layers import Dense, Conv1D, MaxPooling1D, Flatten, LSTM, GRU, Dropout, BatchNormalization\n", + "from tensorflow.keras.optimizers import Adam\n", + "from tensorflow.keras.utils import to_categorical\n", + "import joblib\n", + "from matplotlib import pyplot as plt" + ] + }, + { + "cell_type": "markdown", + "id": "76ea53ac", + "metadata": {}, + "source": [ + "# Reading the dataset" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "3dd5c2c1", + "metadata": {}, + "outputs": [], + "source": [ + "df = pd.read_csv('train.csv')" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "6eb28a2f", + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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MEAN_RRMEDIAN_RRSDRRRMSSDSDSDSDRR_RMSSDHRpNN25pNN50SD1...HFHF_PCTHF_NUTPLF_HFHF_LFsampenhigucidatasetIdcondition
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" + ], + "text/plain": [ + " MEAN_RR MEDIAN_RR SDRR RMSSD SDSD SDRR_RMSSD \\\n", + "0 885.157845 853.763730 140.972741 15.554505 15.553371 9.063146 \n", + "1 939.425371 948.357865 81.317742 12.964439 12.964195 6.272369 \n", + "2 898.186047 907.006860 84.497236 16.305279 16.305274 5.182201 \n", + "3 881.757864 893.460030 90.370537 15.720468 15.720068 5.748591 \n", + "4 809.625331 811.184865 62.766242 19.213819 19.213657 3.266724 \n", + "\n", + " HR pNN25 pNN50 SD1 ... HF HF_PCT \\\n", + "0 69.499952 11.133333 0.533333 11.001565 ... 15.522602 0.421047 \n", + "1 64.363150 5.600000 0.000000 9.170129 ... 2.108525 0.070133 \n", + "2 67.450066 13.066667 0.200000 11.533417 ... 13.769729 0.512671 \n", + "3 68.809562 11.800000 0.133333 11.119476 ... 18.181913 0.529387 \n", + "4 74.565728 20.200000 0.200000 13.590641 ... 48.215822 1.839473 \n", + "\n", + " HF_NU TP LF_HF HF_LF sampen higuci datasetId \\\n", + "0 1.514737 3686.666157 65.018055 0.015380 2.139754 1.163485 2 \n", + "1 0.304603 3006.487251 327.296635 0.003055 2.174499 1.084711 2 \n", + "2 1.049528 2685.879461 94.280910 0.010607 2.135350 1.176315 2 \n", + "3 1.775294 3434.520980 55.328701 0.018074 2.178341 1.179688 2 \n", + "4 3.279993 2621.175204 29.487873 0.033912 2.221121 1.249612 2 \n", + "\n", + " condition \n", + "0 0 \n", + "1 1 \n", + "2 1 \n", + "3 0 \n", + "4 0 \n", + "\n", + "[5 rows x 36 columns]" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "77c72ead", + "metadata": {}, + "outputs": [], + "source": [ + "label = ['condition']\n", + "features = ['MEAN_RR','RMSSD','pNN25','pNN50','LF','HF','LF_HF']" + ] + }, + { + "cell_type": "markdown", + "id": "baee6417-461d-4b1c-bb98-fdb24116ff1b", + "metadata": {}, + "source": [ + "## Standardising the features" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "0ade4e0f", + "metadata": {}, + "outputs": [], + "source": [ + "scaler = StandardScaler()\n", + "scaler.fit(df[features])\n", + "df[features] = scaler.transform(df[features])\n" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "3708b24d", + "metadata": {}, + "outputs": [], + "source": [ + "X = df[features].values\n", + "y = df[label].values" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "id": "9c3158a1", + "metadata": {}, + "outputs": [], + "source": [ + "X_train,X_test,y_train,y_test = train_test_split(X,y,test_size = 0.3,random_state = 40)" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "f3d6d92d-36a9-4e97-a7d7-c00deb5d974c", + "metadata": {}, + "outputs": [], + "source": [ + "# Convert labels to categorical for classification\n", + "y_train = to_categorical(y_train)\n", + "y_test = to_categorical(y_test)" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "id": "7ec950df-89a6-48d7-a4a9-99b82e68bdab", + "metadata": {}, + "outputs": [], + "source": [ + "# Reshaping input data for Conv1D (CNN requires 3D input: samples, timesteps, features)\n", + "X_train = np.expand_dims(X_train, axis=2)\n", + "X_test = np.expand_dims(X_test, axis=2)" + ] + }, + { + "cell_type": "markdown", + "id": "71844351-a74b-41ba-b2c7-86143ed84b2f", + "metadata": {}, + "source": [ + "## Define the CNN + LSTM + GRU model" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "5fd4e6e6-b77b-4f0b-805f-46b91e47660d", + "metadata": {}, + "outputs": [], + "source": [ + "model = Sequential()" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "id": "9e0e5015-06fb-4ff0-9383-666ee6203ab6", + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "C:\\Users\\tanvi\\anaconda3\\Lib\\site-packages\\keras\\src\\layers\\convolutional\\base_conv.py:107: UserWarning: Do not pass an `input_shape`/`input_dim` argument to a layer. When using Sequential models, prefer using an `Input(shape)` object as the first layer in the model instead.\n", + " super().__init__(activity_regularizer=activity_regularizer, **kwargs)\n" + ] + } + ], + "source": [ + "# CNN layers\n", + "model.add(Conv1D(filters=64, kernel_size=3, activation='relu', input_shape=(X_train.shape[1], 1)))\n", + "model.add(BatchNormalization())\n", + "model.add(MaxPooling1D(pool_size=2))" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "id": "c40fea02-ead6-412b-bce3-d575f1d2d54e", + "metadata": {}, + "outputs": [], + "source": [ + "# LSTM layer\n", + "model.add(LSTM(50, return_sequences=True, activation='tanh'))\n", + "model.add(Dropout(0.5))" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "id": "b222c101-b78f-4aa0-ba94-75610d4ebc1b", + "metadata": {}, + "outputs": [], + "source": [ + "# GRU layer\n", + "model.add(GRU(50, activation='tanh'))\n", + "model.add(Dropout(0.5))" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "id": "e5bbf6b7-db8e-4c6f-9dd1-50788845cdc1", + "metadata": {}, + "outputs": [], + "source": [ + "# Dense layers\n", + "model.add(Flatten())\n", + "model.add(Dense(128, activation='relu'))\n", + "model.add(Dense(64, activation='relu'))\n", + "model.add(Dense(32, activation='relu'))\n", + "model.add(Dense(3, activation='softmax'))\n" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "id": "ab10e5f3-d4e2-4187-b023-4b016add34d1", + "metadata": {}, + "outputs": [], + "source": [ + "# Compile the model\n", + "optimizer = Adam(learning_rate=0.001)\n", + "model.compile(optimizer=optimizer, loss='categorical_crossentropy', metrics=['accuracy'])\n" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "id": "b0de36a5-207a-4d35-aa3a-6a34a6a8695b", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Epoch 1/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m13s\u001b[0m 29ms/step - accuracy: 0.6024 - loss: 0.8666 - val_accuracy: 0.6251 - val_loss: 0.9125\n", + "Epoch 2/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m8s\u001b[0m 30ms/step - accuracy: 0.7852 - loss: 0.5235 - val_accuracy: 0.7685 - val_loss: 0.5399\n", + "Epoch 3/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 26ms/step - accuracy: 0.8341 - loss: 0.4091 - val_accuracy: 0.8818 - val_loss: 0.3037\n", + "Epoch 4/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 27ms/step - accuracy: 0.8640 - loss: 0.3378 - val_accuracy: 0.9069 - val_loss: 0.2365\n", + "Epoch 5/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 26ms/step - accuracy: 0.8811 - loss: 0.2965 - val_accuracy: 0.9211 - val_loss: 0.1965\n", + "Epoch 6/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 26ms/step - accuracy: 0.8943 - loss: 0.2648 - val_accuracy: 0.9306 - val_loss: 0.1777\n", + "Epoch 7/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 26ms/step - accuracy: 0.9053 - loss: 0.2387 - val_accuracy: 0.9291 - val_loss: 0.1694\n", + "Epoch 8/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 28ms/step - accuracy: 0.9120 - loss: 0.2194 - val_accuracy: 0.9346 - val_loss: 0.1619\n", + "Epoch 9/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 26ms/step - accuracy: 0.9170 - loss: 0.2058 - val_accuracy: 0.9521 - val_loss: 0.1231\n", + "Epoch 10/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 26ms/step - accuracy: 0.9241 - loss: 0.1901 - val_accuracy: 0.9510 - val_loss: 0.1246\n", + "Epoch 11/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 28ms/step - accuracy: 0.9281 - loss: 0.1793 - val_accuracy: 0.9556 - val_loss: 0.1124\n", + "Epoch 12/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 28ms/step - accuracy: 0.9325 - loss: 0.1672 - val_accuracy: 0.9519 - val_loss: 0.1209\n", + "Epoch 13/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 28ms/step - accuracy: 0.9356 - loss: 0.1608 - val_accuracy: 0.9642 - val_loss: 0.0941\n", + "Epoch 14/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 28ms/step - accuracy: 0.9392 - loss: 0.1536 - val_accuracy: 0.9684 - val_loss: 0.0802\n", + "Epoch 15/50\n", + "\u001b[1m253/253\u001b[0m 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val_accuracy: 0.9710 - val_loss: 0.0760\n", + "Epoch 20/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 28ms/step - accuracy: 0.9526 - loss: 0.1231 - val_accuracy: 0.9764 - val_loss: 0.0623\n", + "Epoch 21/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 28ms/step - accuracy: 0.9545 - loss: 0.1145 - val_accuracy: 0.9714 - val_loss: 0.0764\n", + "Epoch 22/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9541 - loss: 0.1165 - val_accuracy: 0.9808 - val_loss: 0.0531\n", + "Epoch 23/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9580 - loss: 0.1102 - val_accuracy: 0.9788 - val_loss: 0.0565\n", + "Epoch 24/50\n", + "\u001b[1m253/253\u001b[0m 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val_accuracy: 0.9809 - val_loss: 0.0501\n", + "Epoch 29/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 28ms/step - accuracy: 0.9640 - loss: 0.0929 - val_accuracy: 0.9823 - val_loss: 0.0476\n", + "Epoch 30/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9653 - loss: 0.0915 - val_accuracy: 0.9827 - val_loss: 0.0488\n", + "Epoch 31/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9654 - loss: 0.0910 - val_accuracy: 0.9853 - val_loss: 0.0419\n", + "Epoch 32/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9663 - loss: 0.0886 - val_accuracy: 0.9844 - val_loss: 0.0429\n", + "Epoch 33/50\n", + "\u001b[1m253/253\u001b[0m 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val_accuracy: 0.9868 - val_loss: 0.0384\n", + "Epoch 38/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9697 - loss: 0.0803 - val_accuracy: 0.9815 - val_loss: 0.0479\n", + "Epoch 39/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m8s\u001b[0m 30ms/step - accuracy: 0.9703 - loss: 0.0794 - val_accuracy: 0.9853 - val_loss: 0.0400\n", + "Epoch 40/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9717 - loss: 0.0756 - val_accuracy: 0.9882 - val_loss: 0.0340\n", + "Epoch 41/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9720 - loss: 0.0753 - val_accuracy: 0.9871 - val_loss: 0.0360\n", + "Epoch 42/50\n", + "\u001b[1m253/253\u001b[0m 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val_accuracy: 0.9902 - val_loss: 0.0307\n", + "Epoch 47/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9752 - loss: 0.0662 - val_accuracy: 0.9881 - val_loss: 0.0325\n", + "Epoch 48/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9736 - loss: 0.0707 - val_accuracy: 0.9865 - val_loss: 0.0398\n", + "Epoch 49/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9753 - loss: 0.0658 - val_accuracy: 0.9860 - val_loss: 0.0382\n", + "Epoch 50/50\n", + "\u001b[1m253/253\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m7s\u001b[0m 29ms/step - accuracy: 0.9755 - loss: 0.0662 - val_accuracy: 0.9886 - val_loss: 0.0301\n" + ] + } + ], + "source": [ + "# Train the model\n", + "history = model.fit(X_train, y_train, validation_data=(X_test, y_test), epochs=50, batch_size=1024, verbose=1)" + ] + }, + { + "cell_type": "markdown", + "id": "8e7c92c3-1e7f-4bdc-bb91-ec11b38def17", + "metadata": {}, + "source": [ + "## Plot the training history" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "id": "3e3b91d2-9707-41e2-a061-895f098297d5", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "pd.DataFrame(history.history).plot(figsize=(10, 7))\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "26fd99eb-cac1-46b0-a925-a3f0c4c10af5", + "metadata": {}, + "source": [ + "## Testing on test set" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "id": "479dc4fd-e81b-4e1e-a564-e654ae52dff7", + "metadata": {}, + "outputs": [], + "source": [ + "df_test = pd.read_csv('test.csv')\n", + "df_test[features] = scaler.transform(df_test[features])\n", + "X = np.expand_dims(df_test[features].values, axis=2)\n", + "y = df_test[label].values\n", + "y = to_categorical(y)" + ] + }, + { + "cell_type": "markdown", + "id": "609beb9d-7d03-4350-8bff-80961927dac8", + "metadata": {}, + "source": [ + "## Evaluate the model" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "id": "ade4513d-536b-4e28-8a58-7e355375c15a", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "\u001b[1m1283/1283\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m3s\u001b[0m 2ms/step - accuracy: 0.9892 - loss: 0.0290\n", + "Test accuracy: 0.9885\n" + ] + } + ], + "source": [ + "loss, acc = model.evaluate(X, y, verbose=1)\n", + "print(f'Test accuracy: {acc:.4f}')" + ] + }, + { + "cell_type": "markdown", + "id": "46c89a5c", + "metadata": {}, + "source": [ + "# Final Pipeline for prediction" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "id": "bdb325bf-a828-45b7-beeb-f0fd387808f2", + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "C:\\Users\\tanvi\\anaconda3\\Lib\\site-packages\\sklearn\\base.py:493: UserWarning: X does not have valid feature names, but StandardScaler was fitted with feature names\n", + " warnings.warn(\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "\u001b[1m1/1\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 504ms/step\n", + "0\n", + "condition 0\n", + "Name: 5545, dtype: int64\n" + ] + } + ], + "source": [ + "data = pd.read_csv('test.csv')\n", + "t = scaler.transform(data[features].iloc[5545].values.reshape(1, -1))\n", + "t = np.expand_dims(t, axis=2) # Reshape for CNN input\n", + "y_pred = model.predict(t)\n", + "print(np.argmax(y_pred[0]))\n", + "print(data[label].iloc[5545])" + ] + }, + { + "cell_type": "markdown", + "id": "6284c639", + "metadata": {}, + "source": [ + "# Saving models" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "id": "2e2e2997-c782-44b1-bb76-b56551100c97", + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "WARNING:absl:You are saving your model as an HDF5 file via `model.save()` or `keras.saving.save_model(model)`. This file format is considered legacy. We recommend using instead the native Keras format, e.g. `model.save('my_model.keras')` or `keras.saving.save_model(model, 'my_model.keras')`. \n" + ] + }, + { + "data": { + "text/plain": [ + "['scaler.joblib']" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Save the trained model and scaler for future use\n", + "model.save('tfmodel_cnn_lstm_gru.h5')\n", + "joblib.dump(scaler, 'scaler.joblib', compress=9)" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.4" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/Algorithms and Deep Learning Models/Detecting Stress Levels from PPG 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