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<p style=\"text-align:center;font-size:150%;font-family:Roboto;background-color:#a04070;border-radius:50px;font-weight:bold;margin-bottom:0\">Large Scale Energy Anomaly Detection</p>\n\n<p style=\"font-family:Roboto;font-size:140%;color:#a04070;\">In this Notebook, I had implemented the anomaly detection model to predict whether the energy usage in a building is anomalous or not. Significance of this project lies in the fact that the anomalous usage implies energy wastage and we can prevent this by identifying such instances. This will help to save a lot of energy. In this notebook I had just used the <code>train.csv</code> data to build a model.<p> \n\n<!-- <a id='top'></a> -->\n<div class=\"list-group\" id=\"list-tab\" role=\"tablist\">\n<p style=\"background-color:#a04070;font-family:Roboto;font-size:160%;text-align:center;border-radius:50px;\">TABLE OF CONTENTS</p>   \n    \n* [1. Importing Libraries](#1)\n    \n* [2. Exploratory Data Analysis and Feature Extraction](#2)\n    \n* [3. Equalizing Data and Preprocessing](#3)\n    \n* [4. Model Development and Predictions](#4) \n    \n* [5. The End](#5) \n\n<a id=\"1\"></a>\n# <p style=\"background-color:#a04070;font-family:Roboto;font-size:120%;text-align:center;border-radius:50px;margin-bottom:0\">IMPORTING LIBRARIES</p>","metadata":{}},{"cell_type":"code","source":"import numpy as np\nimport pandas as pd\nimport matplotlib.pyplot as plt\nimport seaborn as sb\nfrom tqdm import tqdm, trange\nfrom datetime import datetime\nfrom sklearn.model_selection import train_test_split\nfrom sklearn.preprocessing import LabelEncoder, StandardScaler\nfrom sklearn import metrics\nfrom xgboost import XGBClassifier\nfrom sklearn.linear_model import LogisticRegression\n\nimport warnings\nwarnings.filterwarnings('ignore')","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:19.208112Z","iopub.execute_input":"2022-05-21T17:41:19.209003Z","iopub.status.idle":"2022-05-21T17:41:20.782172Z","shell.execute_reply.started":"2022-05-21T17:41:19.208863Z","shell.execute_reply":"2022-05-21T17:41:20.781327Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<a id=\"2\"></a>\n# <p style=\"background-color:#a04070;font-family:Roboto;font-size:120%;text-align:center;border-radius:50px;margin-bottom:0\">Exploratory Data Analysis and Feature Extraction</p>\n<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">By using the timestamp we will develop some features and side by side make some visualization to predict the relation ship between different variables.</p>","metadata":{}},{"cell_type":"code","source":"train = pd.read_csv('../input/energy-anomaly-detection/train.csv')\ntrain.head()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:24.383280Z","iopub.execute_input":"2022-05-21T17:41:24.383542Z","iopub.status.idle":"2022-05-21T17:41:25.857382Z","shell.execute_reply.started":"2022-05-21T17:41:24.383514Z","shell.execute_reply":"2022-05-21T17:41:25.856405Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">Clearly there are null values in the <code>meter_reading</code> column.</p>","metadata":{}},{"cell_type":"code","source":"train.shape","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:31.178161Z","iopub.execute_input":"2022-05-21T17:41:31.178446Z","iopub.status.idle":"2022-05-21T17:41:31.185830Z","shell.execute_reply.started":"2022-05-21T17:41:31.178415Z","shell.execute_reply":"2022-05-21T17:41:31.184721Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"train.isnull().sum()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:31.397960Z","iopub.execute_input":"2022-05-21T17:41:31.398645Z","iopub.status.idle":"2022-05-21T17:41:31.602558Z","shell.execute_reply.started":"2022-05-21T17:41:31.398590Z","shell.execute_reply":"2022-05-21T17:41:31.601873Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"k = train.isnull().sum().sum()\nplt.pie([k, train.shape[0]-k], labels=['Null', 'Filled']\\\n        , colors=sb.color_palette('bright'), autopct='%.0f%%')\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:31.677822Z","iopub.execute_input":"2022-05-21T17:41:31.678642Z","iopub.status.idle":"2022-05-21T17:41:32.001983Z","shell.execute_reply.started":"2022-05-21T17:41:31.678590Z","shell.execute_reply":"2022-05-21T17:41:32.000997Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"\n<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">So, around <code>6%</code> of the total entry's have null value in the meter_reading column.</p>","metadata":{}},{"cell_type":"code","source":"plt.subplots(figsize=(15,5))\nplt.subplot(1,2,1)\nsb.countplot(x=train['anomaly'])\nplt.subplot(1,2,2)\ndata = train['anomaly'].value_counts()\nplt.pie(data, labels=['Normal', 'Anomalous'], colors=sb.color_palette('bright'), autopct='%.0f%%')\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:38.688729Z","iopub.execute_input":"2022-05-21T17:41:38.689032Z","iopub.status.idle":"2022-05-21T17:41:39.115673Z","shell.execute_reply.started":"2022-05-21T17:41:38.688998Z","shell.execute_reply":"2022-05-21T17:41:39.114978Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">As expected generally in a anomaly detection problem data imbalance is an obvious case because anomalies as rare cases which do not occur oftenly else there must be some other default.</p>","metadata":{}},{"cell_type":"code","source":"mean_reading = train.groupby('building_id').mean()['meter_reading']","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:44.738744Z","iopub.execute_input":"2022-05-21T17:41:44.739388Z","iopub.status.idle":"2022-05-21T17:41:44.832288Z","shell.execute_reply.started":"2022-05-21T17:41:44.739334Z","shell.execute_reply":"2022-05-21T17:41:44.831052Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"plt.figure(figsize=(20,10))\nmean_reading.plot.bar()\nplt.xticks([])\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:44.968540Z","iopub.execute_input":"2022-05-21T17:41:44.969383Z","iopub.status.idle":"2022-05-21T17:41:45.845021Z","shell.execute_reply.started":"2022-05-21T17:41:44.969340Z","shell.execute_reply":"2022-05-21T17:41:45.844316Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"mean_reading.idxmax()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:45.846341Z","iopub.execute_input":"2022-05-21T17:41:45.846732Z","iopub.status.idle":"2022-05-21T17:41:45.852771Z","shell.execute_reply.started":"2022-05-21T17:41:45.846702Z","shell.execute_reply":"2022-05-21T17:41:45.851859Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<ul style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\"><li>The building with id equal to <code>801</code> has mean <code>meter_reading</code> too high as compare to other buildings seems like a skyscrapper to me😆 and some buildings seems to have very low mean <code>meter_reading</code>.</li><li>\n\nThis mean statistics is for throughout the year. We will see further in this notebook is there some variation in the mean usage during different days/month.</li></ul>","metadata":{}},{"cell_type":"code","source":"def add_date_time(data):\n  new = data['timestamp'].str.split(' ', n = 1, expand=True)\n  data['date'] = new[0]\n  data['time'] = new[1]\n  data['time'] = data['time'].str[:2].astype(int)\n  data = data.drop(['timestamp'], axis=1)\n\n  return data\n\ntrain = add_date_time(train)\ntrain.head()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:41:56.089780Z","iopub.execute_input":"2022-05-21T17:41:56.090165Z","iopub.status.idle":"2022-05-21T17:42:01.945735Z","shell.execute_reply.started":"2022-05-21T17:41:56.090125Z","shell.execute_reply":"2022-05-21T17:42:01.944400Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"plt.figure(figsize=(15,5))\ntrain.groupby('time').mean()['meter_reading'].plot.bar()\nplt.title('Mean usage hourly.', fontsize=20)\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:01.947878Z","iopub.execute_input":"2022-05-21T17:42:01.948435Z","iopub.status.idle":"2022-05-21T17:42:02.460032Z","shell.execute_reply.started":"2022-05-21T17:42:01.948384Z","shell.execute_reply":"2022-05-21T17:42:02.458982Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"def add_month_day(data):\n  data['month'] = data['date'].str[5:7].astype(int)\n  data['day'] = data['date'].str[-2:].astype(int)\n  data = data.drop(['date'], axis=1)\n\n  return data\n\ntrain = add_month_day(train)\ntrain.head()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:02.461443Z","iopub.execute_input":"2022-05-21T17:42:02.461768Z","iopub.status.idle":"2022-05-21T17:42:04.618843Z","shell.execute_reply.started":"2022-05-21T17:42:02.461727Z","shell.execute_reply":"2022-05-21T17:42:04.617817Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"plt.figure(figsize=(15,5))\ntrain.groupby('month').mean()['meter_reading'].plot.bar()\nplt.title('Mean usage monthly.', fontsize=20)\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:04.620854Z","iopub.execute_input":"2022-05-21T17:42:04.621110Z","iopub.status.idle":"2022-05-21T17:42:04.968660Z","shell.execute_reply.started":"2022-05-21T17:42:04.621079Z","shell.execute_reply":"2022-05-21T17:42:04.967598Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"plt.figure(figsize=(15,5))\ntrain.groupby('day').mean()['meter_reading'].plot.bar()\nplt.title('Mean usage daily.', fontsize=20)\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:04.969876Z","iopub.execute_input":"2022-05-21T17:42:04.970112Z","iopub.status.idle":"2022-05-21T17:42:05.419225Z","shell.execute_reply.started":"2022-05-21T17:42:04.970084Z","shell.execute_reply":"2022-05-21T17:42:05.418352Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"train.head()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:05.421045Z","iopub.execute_input":"2022-05-21T17:42:05.421668Z","iopub.status.idle":"2022-05-21T17:42:05.434828Z","shell.execute_reply.started":"2022-05-21T17:42:05.421603Z","shell.execute_reply":"2022-05-21T17:42:05.433953Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"# Feature denoting whether it was a weekday or weekend.\ndef weekend_or_weekday(year,month,day):\n    \n    d = datetime(year,month,day)\n    if d.weekday()>4:\n        return 1\n    else:\n        return 0\n\n\ntrain['weekend'] = train.apply(lambda x:\\\n                               weekend_or_weekday(int(2016),int(x['month']),int(x['day'])),axis=1)\ntrain.head()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:05.436589Z","iopub.execute_input":"2022-05-21T17:42:05.436998Z","iopub.status.idle":"2022-05-21T17:42:40.641200Z","shell.execute_reply.started":"2022-05-21T17:42:05.436961Z","shell.execute_reply":"2022-05-21T17:42:40.640345Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"train['weekend'].value_counts()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:40.642759Z","iopub.execute_input":"2022-05-21T17:42:40.643240Z","iopub.status.idle":"2022-05-21T17:42:40.662350Z","shell.execute_reply.started":"2022-05-21T17:42:40.643194Z","shell.execute_reply":"2022-05-21T17:42:40.661712Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"data = train.groupby('weekend')['meter_reading'].mean()\nplt.pie(data, labels=['Weekday Mean Usage', 'Weekend Mean Usage']\\\n        , colors=sb.color_palette('bright'))\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:40.663486Z","iopub.execute_input":"2022-05-21T17:42:40.663826Z","iopub.status.idle":"2022-05-21T17:42:40.791250Z","shell.execute_reply.started":"2022-05-21T17:42:40.663791Z","shell.execute_reply":"2022-05-21T17:42:40.790354Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">This means that the mean power usage of th buildings are higher during weekdays than the weekends which seems like obvious because offices, schools, colleges remains shut on the weekends.</p>","metadata":{}},{"cell_type":"code","source":"def impute_nulls(data):\n    mean_reading = data.groupby('building_id').mean()['meter_reading']\n    building_id = mean_reading.index\n    values = mean_reading.values\n    \n    for i, idx in enumerate(building_id):\n        data[data['building_id']==idx] = data[data['building_id']==idx].fillna(values[i]) \n    \n    return data\n\ntrain = impute_nulls(train)","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:40.794616Z","iopub.execute_input":"2022-05-21T17:42:40.795334Z","iopub.status.idle":"2022-05-21T17:42:56.315891Z","shell.execute_reply.started":"2022-05-21T17:42:40.795280Z","shell.execute_reply":"2022-05-21T17:42:56.315126Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">Although from the above charts we can observe that the mean usage of all the building is approximately same throughout the year (monthly, daily) and is around <code>175 kwh</code> approx. but we cannot impute the missing values with this as some buildings have very high usage stats and some buildings have readings even close to zero.</p>","metadata":{}},{"cell_type":"markdown","source":"<a id=\"3\"></a>\n# <p style=\"background-color:#a04070;font-family:Roboto;font-size:120%;text-align:center;border-radius:50px;margin-bottom:0\">Equalizing Data and Preprocessing</p>\n<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">As there is a high imbalance in the data so, if we won't equalize the positive and the negative examples in the data then the model will have a hard time generalizing the positive examples which is the main goal here. </p>","metadata":{}},{"cell_type":"code","source":"neg = train[train['anomaly'] == 0]\npos = train[train['anomaly'] == 1]\n\nprint(neg.shape, pos.shape)\nnegs1 = neg.sample(n = 37296, random_state=10)\nnegs2 = neg.sample(n = 37296, random_state=20)\ndf_eq = pd.concat([negs1, pos, negs2, pos], axis=0)\nprint(df_eq.shape)","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:56.317014Z","iopub.execute_input":"2022-05-21T17:42:56.317368Z","iopub.status.idle":"2022-05-21T17:42:56.570097Z","shell.execute_reply.started":"2022-05-21T17:42:56.317337Z","shell.execute_reply":"2022-05-21T17:42:56.568828Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">Yes, by using this method our model won't be able to see all the data even once but this will helps the model to generalize well on the positive as well as negative examples.</p>","metadata":{}},{"cell_type":"code","source":"features = df_eq.drop(['building_id', 'anomaly'], axis=1)\ntarget = df_eq['anomaly']","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:56.571461Z","iopub.execute_input":"2022-05-21T17:42:56.572274Z","iopub.status.idle":"2022-05-21T17:42:56.585188Z","shell.execute_reply.started":"2022-05-21T17:42:56.572231Z","shell.execute_reply":"2022-05-21T17:42:56.584468Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"X_train, X_val, Y_train, Y_val = train_test_split(features, target, test_size = 0.01, random_state=10)\nprint(X_train.shape, X_val.shape)\n\nscaler = StandardScaler()\nX_train = scaler.fit_transform(X_train)\nX_val = scaler.transform(X_val)","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:56.586308Z","iopub.execute_input":"2022-05-21T17:42:56.586939Z","iopub.status.idle":"2022-05-21T17:42:56.633525Z","shell.execute_reply.started":"2022-05-21T17:42:56.586903Z","shell.execute_reply":"2022-05-21T17:42:56.632405Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<a id=\"4\"></a>\n# <p style=\"background-color:#a04070;font-family:Roboto;font-size:120%;text-align:center;border-radius:50px;margin-bottom:0\">Model Development and Predictions</p>\n<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">Training data is ready now so, let us use some state of the art model to get a baseline on which we can build up by using the features data. Same set of processing needs to be done in the same order as we did in the training data so, that we don't do any mistake.</p>","metadata":{}},{"cell_type":"code","source":"models = [LogisticRegression(), XGBClassifier()]\n\nfor i in range(2):\n    models[i].fit(X_train, Y_train)\n\n    print(f'{models[i]} : ')\n    print('Training Accuracy : ', metrics.roc_auc_score(Y_train, models[i].predict_proba(X_train)[:,1]))\n    print('Validation Accuracy : ', metrics.roc_auc_score(Y_val, models[i].predict_proba(X_val)[:,1]))\n    print()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:42:56.635015Z","iopub.execute_input":"2022-05-21T17:42:56.635280Z","iopub.status.idle":"2022-05-21T17:43:02.314316Z","shell.execute_reply.started":"2022-05-21T17:42:56.635248Z","shell.execute_reply":"2022-05-21T17:43:02.313460Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<ul style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\"><li>Logistic regressions accuracy is too low but <code>XGBClassifier</code> is performing really well without any overfitting it give <code>94%</code> validation accuracy.</li><li>\nAt this point you may have one doubt in your mind that why I am predicting probabilities instead of binary predictions then please pay a visit to this <a href='https://www.kaggle.com/competitions/autismdiagnosis/discussion/324427', target='_blank'>discussion</a> do let me know your thoughts about it.</li></ul>","metadata":{}},{"cell_type":"code","source":"test = pd.read_csv('../input/energy-anomaly-detection/test.csv', index_col=0)\ntest = add_date_time(test)\ntest = add_month_day(test)\ntest['weekend'] = test.apply(lambda x:\\\n                               weekend_or_weekday(int(2016),int(x['month']),int(x['day'])),axis=1)\ntest.head()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:43:02.316584Z","iopub.execute_input":"2022-05-21T17:43:02.316851Z","iopub.status.idle":"2022-05-21T17:43:51.473655Z","shell.execute_reply.started":"2022-05-21T17:43:02.316821Z","shell.execute_reply":"2022-05-21T17:43:51.472647Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"test.shape","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:43:51.475084Z","iopub.execute_input":"2022-05-21T17:43:51.475396Z","iopub.status.idle":"2022-05-21T17:43:51.482549Z","shell.execute_reply.started":"2022-05-21T17:43:51.475353Z","shell.execute_reply":"2022-05-21T17:43:51.481559Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"test.isnull().sum()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:43:51.483969Z","iopub.execute_input":"2022-05-21T17:43:51.484263Z","iopub.status.idle":"2022-05-21T17:43:51.516274Z","shell.execute_reply.started":"2022-05-21T17:43:51.484224Z","shell.execute_reply":"2022-05-21T17:43:51.515411Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"k = test.isnull().sum().sum()\nplt.pie([k, test.shape[0]-k], labels=['Null', 'Filled']\\\n        , colors=sb.color_palette('bright'), autopct='%.0f%%')\nplt.show()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:43:51.517740Z","iopub.execute_input":"2022-05-21T17:43:51.518010Z","iopub.status.idle":"2022-05-21T17:43:51.748686Z","shell.execute_reply.started":"2022-05-21T17:43:51.517977Z","shell.execute_reply":"2022-05-21T17:43:51.747718Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\">So, <code>5%</code> of the entries in the meter_reading of the test data is null which is similar to the train data which has approximately <code>6%</code> of the <code>meter_reading</code> as null.</p>","metadata":{}},{"cell_type":"code","source":"test = impute_nulls(test)\ntest.isnull().sum().sum()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:43:51.750295Z","iopub.execute_input":"2022-05-21T17:43:51.751552Z","iopub.status.idle":"2022-05-21T17:44:06.298410Z","shell.execute_reply.started":"2022-05-21T17:43:51.751487Z","shell.execute_reply":"2022-05-21T17:44:06.297560Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"test = test.drop(['building_id'], axis=1)\ntest = scaler.transform(test)","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:44:06.299793Z","iopub.execute_input":"2022-05-21T17:44:06.300118Z","iopub.status.idle":"2022-05-21T17:44:06.409416Z","shell.execute_reply.started":"2022-05-21T17:44:06.300073Z","shell.execute_reply":"2022-05-21T17:44:06.408317Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"predictions = models[1].predict_proba(test)[:,1]","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:44:06.410993Z","iopub.execute_input":"2022-05-21T17:44:06.411340Z","iopub.status.idle":"2022-05-21T17:44:08.157468Z","shell.execute_reply.started":"2022-05-21T17:44:06.411298Z","shell.execute_reply":"2022-05-21T17:44:08.156799Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"ss = pd.read_csv('../input/energy-anomaly-detection/sample_submission.csv')\nss['anomaly'] = predictions\nss.to_csv('Submission.csv', index=False)\nss.head()","metadata":{"execution":{"iopub.status.busy":"2022-05-21T17:44:08.158762Z","iopub.execute_input":"2022-05-21T17:44:08.159192Z","iopub.status.idle":"2022-05-21T17:44:13.607115Z","shell.execute_reply.started":"2022-05-21T17:44:08.159143Z","shell.execute_reply":"2022-05-21T17:44:13.606194Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<a id=\"5\"></a>\n# <p style=\"background-color:#a04070;font-family:Roboto;font-size:120%;text-align:center;border-radius:50px;margin-bottom:0\">The End</p>\n<ul style=\"color:#a04070;font-family:Roboto;font-size:140%;margin-bottom:0\"> <li>Score evaluaton using the binary prediction and probability prediction gives different scores on the same set of predictions do visit the above discussion to know why this happens.</li><li>I am working on another notebook as well in which I will develop a model by using the <code>train_features.csv</code> data to get better results.</li> </ul>","metadata":{}}]}