{"metadata":{"kernelspec":{"language":"python","display_name":"Python 3","name":"python3"},"language_info":{"name":"python","version":"3.10.12","mimetype":"text/x-python","codemirror_mode":{"name":"ipython","version":3},"pygments_lexer":"ipython3","nbconvert_exporter":"python","file_extension":".py"},"kaggle":{"accelerator":"gpu","dataSources":[{"sourceId":59093,"databundleVersionId":7469972,"sourceType":"competition"},{"sourceId":7499855,"sourceType":"datasetVersion","datasetId":4354716}],"dockerImageVersionId":30635,"isInternetEnabled":false,"language":"python","sourceType":"notebook","isGpuEnabled":true}},"nbformat_minor":4,"nbformat":4,"cells":[{"cell_type":"markdown","source":"<h1> HMS - Harmful Brain Activity Classification </h1>","metadata":{"_uuid":"8f2839f25d086af736a60e9eeb907d3b93b6e0e5","_cell_guid":"b1076dfc-b9ad-4769-8c92-a6c4dae69d19"}},{"cell_type":"markdown","source":"> Motivation : \n> * To understand this competition and make our first submission.\n> * explore & visualize data and create some new features.\n> * Train simple CatBoost/XGBoost model","metadata":{}},{"cell_type":"markdown","source":"# | Introduction\n\nIn this competition we are given **EEG signals** and using these signal data we have to classify samples in **6 different classes.**\n\n\n**Target Labels (6 different classes):**<br>\n**1. Seizure:** `Seizue` is a sudden uncontrolled electrical disturbance in brain. On an EEG, seizures are characterized by abnormal electrical discharges. There may be `spikes`, `sharp waves`, or other distinctive patterns indicative of `increased neuronal activity`.<br>\n**2. GPD (generalized periodic discharge):** rhythmic, repeteative discharge cover widespread area of the brain. <br>\n**3. LPD (Lateralized peridic discharge):** this is also rhythmic & repeteative discharge but occurs predominantly on one side of the brain.<br>\n**4. LRDA (Lateralized rhythmic Delta activity):** LRDA is characterized by rhythmic, slow-wave activity predominantly on one side of the brain.<br>\n**5. GRDA (Generalized Rhythmic Delta Activity):** GRDA involves rhythmic delta activity that is distributed widely across both hemispheres of the brain.<br>\n**6. Other:** If we are not sure for any of the above classes, it will be classified as other<br>\n","metadata":{}},{"cell_type":"markdown","source":"## Train.csv File\n\n`train.csv`, in this file we are given: \n* ids for `Patients`, `eeg signal`, `spectrogram signals`. \n* `votes` for all the six classes and `expert_consensus` which gives the majority voting or averaging.\n* `eeg & spectrogram offset seconds`, The time between the beginning of the consolidated EEG/spect. and this subsample. will discuss this in detail.\n\nFor each unique `eeg_id` we are given a single parquet file in `train_eegs` folder. let's see this by an example:<br><br>\n**Example:**  for eeg_id = `1628180742`\n\n\n![image.png](attachment:00a542b2-7983-4808-a968-26f8341ea186.png)\n\nWe have 9 rows in train file for eeg id = `1628180742`. Each row represent to **50 Sec** data in the parquet file. `eeg_label_offset_seconds` gives the starting point of the 50 Sec data. like in row 3rd `eeg_label_offset_seconds` is **8.0**. This means for 3rd row we will take data from parquet file starting from 8.0 second and upto 58 seconds (each eeg data is 50 seconds). <br>\n\nEach sample in eeg parquet file represent to 1/200 sec, so to load 50 seconds data we will take 10000(50*200) samples from parquet file. code example: \n\n> ![image.png](attachment:526d36f7-0ace-420a-9938-7077215e9fd4.png)\n\nFor each **50 sec** EEG data, we have to predict label using **10 sec** data from the **center.** in data description page this line is given as: The expert annotators reviewed 50 second long EEG samples plus matched spectrograms covering 10 a minute window centered at the same time and labeled the central 10 seconds. 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"},"526d36f7-0ace-420a-9938-7077215e9fd4.png":{"image/png":"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"}}},{"cell_type":"markdown","source":"## Test.csv File\n\nin test file, we are given 3 things<br>\n&emsp;1. eeg_id: Each eeg_id parquet file is 50 Sec long. <br>\n&emsp;2. spectrogram_id<br>\n&emsp;3. patient_id<br>","metadata":{}},{"cell_type":"markdown","source":"## For Submission \n\n* eeg_id  \n* [seizure / lpd / gpd / lrda / grda / other]_vote - The target columns. our predictions must be probabilities. ","metadata":{}},{"cell_type":"markdown","source":"# | Import Libraries","metadata":{}},{"cell_type":"code","source":"import pandas as pd\nimport matplotlib.pyplot as plt\nimport seaborn as sns\nimport os\nimport numpy as np\nimport warnings\nfrom tqdm import tqdm\nfrom sklearn.model_selection import StratifiedKFold\nfrom sklearn.preprocessing import StandardScaler\n\n\nimport catboost as cat\nfrom catboost import Pool\nimport xgboost as xgb\nimport lightgbm as lgb\nfrom sklearn.model_selection import StratifiedKFold\nimport warnings\nwarnings.filterwarnings(\"ignore\")","metadata":{"_kg_hide-input":true,"execution":{"iopub.status.busy":"2024-01-28T18:22:00.615235Z","iopub.execute_input":"2024-01-28T18:22:00.615606Z","iopub.status.idle":"2024-01-28T18:22:00.621547Z","shell.execute_reply.started":"2024-01-28T18:22:00.615576Z","shell.execute_reply":"2024-01-28T18:22:00.620656Z"},"_kg_hide-output":true,"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# | Parameters","metadata":{}},{"cell_type":"code","source":"SEED = 43\nFILE_PATH = \"/kaggle/input/hms-harmful-brain-activity-classification/\"\nTARGET_COLUMNS =  ['seizure_vote', 'lpd_vote',\n                 'gpd_vote', 'lrda_vote',\n                 'grda_vote', 'other_vote']\nTARGET = \"expert_consensus\"\nREAD_EEG_PARQUET = False ","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:37.583243Z","iopub.execute_input":"2024-01-28T17:50:37.583533Z","iopub.status.idle":"2024-01-28T17:50:37.588218Z","shell.execute_reply.started":"2024-01-28T17:50:37.583507Z","shell.execute_reply":"2024-01-28T17:50:37.587317Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# | Import Data","metadata":{}},{"cell_type":"code","source":"!ls \"/kaggle/input/hms-harmful-brain-activity-classification/\"","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:37.589385Z","iopub.execute_input":"2024-01-28T17:50:37.589738Z","iopub.status.idle":"2024-01-28T17:50:38.562274Z","shell.execute_reply.started":"2024-01-28T17:50:37.589712Z","shell.execute_reply":"2024-01-28T17:50:38.561145Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"train = pd.read_csv(os.path.join(FILE_PATH,\"train.csv\"))\ntest = pd.read_csv(os.path.join(FILE_PATH,\"test.csv\"))\nsample_sub = pd.read_csv(os.path.join(FILE_PATH,\"sample_submission.csv\"))","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:38.564648Z","iopub.execute_input":"2024-01-28T17:50:38.564973Z","iopub.status.idle":"2024-01-28T17:50:38.814982Z","shell.execute_reply.started":"2024-01-28T17:50:38.564942Z","shell.execute_reply":"2024-01-28T17:50:38.814148Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# | Explore Train / Test","metadata":{}},{"cell_type":"code","source":"# train data\ntrain.head()","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:38.816041Z","iopub.execute_input":"2024-01-28T17:50:38.816356Z","iopub.status.idle":"2024-01-28T17:50:38.844381Z","shell.execute_reply.started":"2024-01-28T17:50:38.816332Z","shell.execute_reply":"2024-01-28T17:50:38.843391Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# test data\ntest","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:38.845761Z","iopub.execute_input":"2024-01-28T17:50:38.846120Z","iopub.status.idle":"2024-01-28T17:50:38.855098Z","shell.execute_reply.started":"2024-01-28T17:50:38.846089Z","shell.execute_reply":"2024-01-28T17:50:38.854108Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# train/test shapes and unique ids\n# for eeg, patient & spectrogram\n# only one sample in test data is given to us\n\nprint(\"\\nTrain File:\")\nprint(f\"Total number of samples: {train.shape[0]}\")\nprint(f\"Total nuber of unique `EEG ids`: {train.eeg_id.nunique()}\")\nprint(f\"Total number of Patients: {train.patient_id.nunique()}\")\nprint(f\"Total nuber of unique `Spectrogram ids`: {train.spectrogram_id.nunique()}\")\n\nprint(\"\\nTest File\")\nprint(f\"Total number of samples: {test.shape[0]}\")","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:38.856385Z","iopub.execute_input":"2024-01-28T17:50:38.856728Z","iopub.status.idle":"2024-01-28T17:50:38.872523Z","shell.execute_reply.started":"2024-01-28T17:50:38.856700Z","shell.execute_reply":"2024-01-28T17:50:38.871592Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# null values\n# Dtypes & unique value count\n\nfrom prettytable import PrettyTable\nx = PrettyTable()\nx.add_column('features',train.columns.tolist())\nx.add_column('Null values' , train.isnull().sum().values)\nx.add_column(\"Unique value count\", train.nunique().values)\nx.add_column('Dtype',train.dtypes.values)\nprint(x)","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:38.873741Z","iopub.execute_input":"2024-01-28T17:50:38.874092Z","iopub.status.idle":"2024-01-28T17:50:38.949606Z","shell.execute_reply.started":"2024-01-28T17:50:38.874057Z","shell.execute_reply":"2024-01-28T17:50:38.948613Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# | Load Single EEG Parquet File","metadata":{}},{"cell_type":"code","source":"# we will select a eeg_id & read parquet file.\n\neeg_id = train.eeg_id.unique()[0]\neeg_file_single = pd.read_parquet(os.path.join(FILE_PATH,f\"train_eegs/{eeg_id}.parquet\"))","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:38.950884Z","iopub.execute_input":"2024-01-28T17:50:38.951182Z","iopub.status.idle":"2024-01-28T17:50:39.151876Z","shell.execute_reply.started":"2024-01-28T17:50:38.951157Z","shell.execute_reply":"2024-01-28T17:50:39.151068Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# This is our single Parquet file\n# we have a total of 17089 (unique eeg ids) files in train_eegs folder\n\nprint(f\"Total number of samples: {len(eeg_file_single)}\")\nprint(f\"Total number of features: {eeg_file_single.shape[1]}\")\neeg_file_single.head()","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:39.155069Z","iopub.execute_input":"2024-01-28T17:50:39.155421Z","iopub.status.idle":"2024-01-28T17:50:39.178503Z","shell.execute_reply.started":"2024-01-28T17:50:39.155392Z","shell.execute_reply":"2024-01-28T17:50:39.177510Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"in the above file we have **18000** rows, which means we have **90 (18000/200)** seconds data in this paraquet file.<br>\nout of these 90 seconds we sill select 50 seconds EEG data. `eeg_label_offset_seconds` is the starting point for the **50** seconds data.","metadata":{}},{"cell_type":"code","source":"# we are taking eeg offset second for second row (index = 1)\n\neeg_label_offset_second = train[train.eeg_id == eeg_id].loc[1,'eeg_label_offset_seconds']\nprint(f\"eeg offset second value: {eeg_label_offset_second}\")\n\n# taking 50 second data from the complete file. starting time is 6 seconds for this exmaple\neeg_offset_file = eeg_file_single.iloc[int(eeg_label_offset_second*200):int(eeg_label_offset_second+50)*200]\nprint(f\"Total number of samples in offset file: {len(eeg_offset_file)}\")\neeg_offset_file.head()","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:39.179979Z","iopub.execute_input":"2024-01-28T17:50:39.180324Z","iopub.status.idle":"2024-01-28T17:50:39.212481Z","shell.execute_reply.started":"2024-01-28T17:50:39.180285Z","shell.execute_reply":"2024-01-28T17:50:39.211588Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# | Data Visualization (EEG File - 50 sec)","metadata":{}},{"cell_type":"code","source":"#let's plot first 10 columns\nplot_all = True\n\nif plot_all:\n    cols_ = eeg_offset_file.columns.tolist()\n    fig, axs = plt.subplots(10,2,figsize = (15,20))\n    axs = axs.flat\n    for i, c in enumerate(cols_):\n        sns.lineplot(data = eeg_offset_file,x = eeg_offset_file.index, \n                     y = c, ax = axs[i])\n    plt.tight_layout()\n    plt.show()\nelse:\n    cols_ = eeg_offset_file.columns.tolist()[:10]\n    fig, axs = plt.subplots(5,2,figsize = (15,10))\n    axs = axs.flat\n    for i, c in enumerate(cols_):\n        sns.lineplot(data = eeg_offset_file,x = eeg_offset_file.index, \n                     y = c, ax = axs[i])\n    plt.tight_layout()\n    plt.show()\n","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:39.213598Z","iopub.execute_input":"2024-01-28T17:50:39.213918Z","iopub.status.idle":"2024-01-28T17:50:44.072487Z","shell.execute_reply.started":"2024-01-28T17:50:39.213893Z","shell.execute_reply":"2024-01-28T17:50:44.071576Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p><i class=\"fa fa-hand-o-right\" style=\"font-size:24px;color:#0000FF\"></i>&emsp;We can see some graphs shows correlation, so let's check correlation next</p>","metadata":{}},{"cell_type":"markdown","source":"### Feature Correlation HeatMap","metadata":{}},{"cell_type":"code","source":"# correlation matrix for single eeg offset file\nplt.figure(figsize=(10,6))\ndf_corr = eeg_offset_file.corr(method='pearson')\nsns.heatmap(df_corr[:10],annot=True , cmap=\"BuPu\")\nplt.tight_layout()\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:44.073769Z","iopub.execute_input":"2024-01-28T17:50:44.074126Z","iopub.status.idle":"2024-01-28T17:50:45.156130Z","shell.execute_reply.started":"2024-01-28T17:50:44.074096Z","shell.execute_reply":"2024-01-28T17:50:45.155264Z"},"_kg_hide-input":true,"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### Highly correlated feature pairs :\n","metadata":{}},{"cell_type":"code","source":"# strong correlated features pairs\nthershold = 0.6\n\nhighly_correlated_pairs = (df_corr.abs() > thershold) & (df_corr.abs() < 1)\ncorrelated_feature_pairs = set() \nfor i in range(len(eeg_offset_file.columns)):\n    for j in range(i + 1, len(eeg_offset_file.columns)):\n        if highly_correlated_pairs.iloc[i, j]:\n            correlated_feature_pairs.add((eeg_offset_file.columns[i], eeg_offset_file.columns[j]))\n\n\nx = PrettyTable()\nfor feature_pair in correlated_feature_pairs:\n    x.add_row(feature_pair)\nx.field_names = ['Feature 1', 'Feature 2']\nprint(x)","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:45.157261Z","iopub.execute_input":"2024-01-28T17:50:45.157548Z","iopub.status.idle":"2024-01-28T17:50:45.174293Z","shell.execute_reply.started":"2024-01-28T17:50:45.157523Z","shell.execute_reply":"2024-01-28T17:50:45.173189Z"},"_kg_hide-input":true,"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"del eeg_file_single, eeg_offset_file","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:45.175413Z","iopub.execute_input":"2024-01-28T17:50:45.175694Z","iopub.status.idle":"2024-01-28T17:50:45.188236Z","shell.execute_reply.started":"2024-01-28T17:50:45.175670Z","shell.execute_reply":"2024-01-28T17:50:45.187355Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# | Load All EEG Files","metadata":{}},{"cell_type":"code","source":"# reading all parquet file takes around 15 minutes. to seva time we \n# loaded all files and calculated features mean, max & min, saved these\n# features in a csv file. we can directly load this file.\n# change READ_EEG_PARQUET = True to read all data\n\neeg_columns = ['Fp1', 'F3', 'C3', 'P3', 'F7', 'T3', 'T5', 'O1', 'Fz',\n                   'Cz', 'Pz','Fp2', 'F4', 'C4', 'P4', 'F8', 'T4', 'T6', 'O2', 'EKG']\n    \nif READ_EEG_PARQUET:\n    path = \"/kaggle/input/hms-harmful-brain-activity-classification/train_eegs/\"\n    files = os.listdir(path)\n    eeg = {}\n    for i, f in enumerate(files):\n        eeg_single_f = pd.read_parquet(f\"{path}{f}\") \n        file_name = int(f.split(\".\")[0])\n        eeg[file_name] = eeg_single_f.values\n    \n    for c in eeg_columns:\n        train[c+\"_mean\"] = None\n        train[c+\"_max\"] = None\n        train[c+\"_min\"] = None\n    for i, eeg_id in enumerate(train['eeg_id']):\n        eeg_offset_second = train.loc[i,\"eeg_label_offset_seconds\"]\n        for j,col in enumerate(eeg_columns):\n            temp = eeg[eeg_id][int(eeg_offset_second*200):int(eeg_offset_second+50)*200,j]\n            train.at[i,col+\"_mean\"] = np.nanmean(temp)\n            train.at[i,col+\"_max\"] = np.nanmax(temp)\n            train.at[i,col+\"_min\"] = np.nanmin(temp)\n\nelse:\n    train_eeg = pd.read_csv(\"/kaggle/input/preprocessed-data/train_eegs.csv\")","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:45.189362Z","iopub.execute_input":"2024-01-28T17:50:45.189680Z","iopub.status.idle":"2024-01-28T17:50:46.915946Z","shell.execute_reply.started":"2024-01-28T17:50:45.189648Z","shell.execute_reply":"2024-01-28T17:50:46.915133Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"train_eeg.head()","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:46.916997Z","iopub.execute_input":"2024-01-28T17:50:46.917284Z","iopub.status.idle":"2024-01-28T17:50:46.941003Z","shell.execute_reply.started":"2024-01-28T17:50:46.917259Z","shell.execute_reply":"2024-01-28T17:50:46.940022Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Load Test EEG Files\n\npath = \"/kaggle/input/hms-harmful-brain-activity-classification/test_eegs/\"\nfiles = os.listdir(path)\neeg = {}\nfor i, f in enumerate(files):\n    eeg_single_f = pd.read_parquet(f\"{path}{f}\") \n    file_name = int(f.split(\".\")[0])\n    eeg[file_name] = eeg_single_f.values\n\nfor c in eeg_columns:\n    test[c+\"_mean\"] = None\n    test[c+\"_max\"] = None\n    test[c+\"_min\"] = None\nfor i, eeg_id in enumerate(test['eeg_id']):\n    for j,col in enumerate(eeg_columns):\n        temp = eeg[eeg_id]\n        test.at[i,col+\"_mean\"] = np.nanmean(temp)\n        test.at[i,col+\"_max\"] = np.nanmax(temp)\n        test.at[i,col+\"_min\"] = np.nanmin(temp)\n","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:56:06.296600Z","iopub.execute_input":"2024-01-28T17:56:06.296966Z","iopub.status.idle":"2024-01-28T17:56:06.329326Z","shell.execute_reply.started":"2024-01-28T17:56:06.296936Z","shell.execute_reply":"2024-01-28T17:56:06.328534Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"test","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:56:22.755611Z","iopub.execute_input":"2024-01-28T17:56:22.756011Z","iopub.status.idle":"2024-01-28T17:56:22.777120Z","shell.execute_reply.started":"2024-01-28T17:56:22.755981Z","shell.execute_reply":"2024-01-28T17:56:22.776142Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# plot target variable\n\ntarget_counts = train[TARGET].value_counts()\nlabels= ['seizure','lpd','gpd','lrda','grda','other']\n\nfig, axs = plt.subplots(1,2,figsize=(10,4))\n\naxs[0].pie(\n    train[TARGET].value_counts(),\n    labels=labels,\n    shadow=True, \n    explode=[.1 for i in range(train[TARGET].nunique())],  # Adjust the explode based on the number of unique values\n    autopct='%1.f%%',\n)\nplt.suptitle('Target label in Train Dataset', fontsize=13, fontweight='bold')\n\nsns.countplot(train,x = TARGET,ax=axs[1])\nplt.tight_layout()\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:50:46.942121Z","iopub.execute_input":"2024-01-28T17:50:46.942466Z","iopub.status.idle":"2024-01-28T17:50:47.430290Z","shell.execute_reply.started":"2024-01-28T17:50:46.942434Z","shell.execute_reply":"2024-01-28T17:50:47.429361Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# | Model Training","metadata":{}},{"cell_type":"code","source":"FEATURES = [ 'Fp1_mean','Fp1_max', 'Fp1_min', 'F3_mean', 'F3_max', 'F3_min', 'C3_mean',\n             'C3_max', 'C3_min', 'P3_mean', 'P3_max', 'P3_min', 'F7_mean', 'F7_max',\n             'F7_min', 'T3_mean', 'T3_max', 'T3_min', 'T5_mean', 'T5_max', 'T5_min',\n             'O1_mean', 'O1_max', 'O1_min', 'Fz_mean', 'Fz_max', 'Fz_min', 'Cz_mean',\n             'Cz_max', 'Cz_min', 'Pz_mean', 'Pz_max', 'Pz_min', 'Fp2_mean',\n             'Fp2_max', 'Fp2_min', 'F4_mean', 'F4_max', 'F4_min', 'C4_mean',\n             'C4_max', 'C4_min', 'P4_mean', 'P4_max', 'P4_min', 'F8_mean', 'F8_max',\n             'F8_min', 'T4_mean', 'T4_max', 'T4_min', 'T6_mean', 'T6_max', 'T6_min',\n             'O2_mean', 'O2_max', 'O2_min', 'EKG_mean', 'EKG_max', 'EKG_min']\n\nX = train_eeg[FEATURES]\ny = train_eeg[TARGET]\nX_test = test[FEATURES]","metadata":{"execution":{"iopub.status.busy":"2024-01-28T18:08:27.146400Z","iopub.execute_input":"2024-01-28T18:08:27.147079Z","iopub.status.idle":"2024-01-28T18:08:27.172873Z","shell.execute_reply.started":"2024-01-28T18:08:27.147048Z","shell.execute_reply":"2024-01-28T18:08:27.172037Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Normalize data\nscaler = StandardScaler()\nX[FEATURES] = scaler.fit_transform(X[FEATURES])\nX_test[FEATURES] = scaler.transform(X_test[FEATURES])","metadata":{"execution":{"iopub.status.busy":"2024-01-28T18:08:27.409424Z","iopub.execute_input":"2024-01-28T18:08:27.410189Z","iopub.status.idle":"2024-01-28T18:08:27.557169Z","shell.execute_reply.started":"2024-01-28T18:08:27.410155Z","shell.execute_reply":"2024-01-28T18:08:27.556339Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# train model\n\nskf = StratifiedKFold(n_splits = 5, shuffle=True, random_state=SEED)\nfor fold, (train_idx,val_idx) in enumerate(skf.split(X,y)):\n    X_train, y_train = X.iloc[train_idx], y.iloc[train_idx]\n    X_val, y_val = X.iloc[val_idx], y.iloc[val_idx]\n    \n    train_pool = Pool(X_train,y_train)\n    val_pool = Pool(X_val,y_val)\n\n    model = cat.CatBoostClassifier(\n        task_type = \"GPU\",\n        loss_function = \"MultiClass\"\n    )\n    \n    model.fit(train_pool, verbose=300, eval_set=val_pool)\n#","metadata":{"execution":{"iopub.status.busy":"2024-01-28T18:05:45.748321Z","iopub.execute_input":"2024-01-28T18:05:45.748710Z","iopub.status.idle":"2024-01-28T18:06:25.818580Z","shell.execute_reply.started":"2024-01-28T18:05:45.748677Z","shell.execute_reply":"2024-01-28T18:06:25.817562Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# train on complete data\n\nmodel = cat.CatBoostClassifier(\n        task_type = \"GPU\",\n        loss_function = \"MultiClass\"\n    )\n    \nmodel.fit(X,y, verbose = 300)\npred = model.predict_proba(test[FEATURES])","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:56:33.651563Z","iopub.execute_input":"2024-01-28T17:56:33.652202Z","iopub.status.idle":"2024-01-28T17:56:41.291705Z","shell.execute_reply.started":"2024-01-28T17:56:33.652170Z","shell.execute_reply":"2024-01-28T17:56:41.290659Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# | Final Submission\n","metadata":{}},{"cell_type":"code","source":"sub = sample_sub.copy()\nsub[TARGET_COLUMNS] = pred\nsub.to_csv(\"submission.csv\",index=False)\nsub","metadata":{"execution":{"iopub.status.busy":"2024-01-28T17:57:38.175542Z","iopub.execute_input":"2024-01-28T17:57:38.176491Z","iopub.status.idle":"2024-01-28T17:57:38.192694Z","shell.execute_reply.started":"2024-01-28T17:57:38.176450Z","shell.execute_reply":"2024-01-28T17:57:38.191818Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"if you see any typos please let me know. Upvote if you like. Thanks, Happy Coding !!","metadata":{}}]}