{"cells":[{"metadata":{},"cell_type":"markdown","source":"# PREDICTING MEDICAL COSTS WITH REGRESSION MODELS"},{"metadata":{},"cell_type":"markdown","source":"In this notebook we will look at samples of medical costs of hospital patients along with other variables such as age, sex, body mass index, smoker status. \n\nOnce a thorough exploratory data analysis is completed, various machine learning models will be implemented to predict medical costs using the feature variables contained within the dataset. \n\nThank you for taking the time to view this kernel and please offer any feedback.\n\n-Milton Suggs"},{"metadata":{},"cell_type":"markdown","source":"
Table of Contents
\n\n1. [Libraries & Packages](#libraries)\n2. [Initial Insights](#insights)\n3. [Data Preprocessing & Feature Engineering](#preprocessing)\n4. [Exploratory Data Analysis](#explore)\n5. [Feature Selection](#features) \n6. [Model Building](#models) \n A. [Multiple Linear Regression](#lr) \n B. [Ridge Regression](#ridge) \n C. [Lasso Regression](#lasso) \n D. [Random Forest Regression](#rf) \n E. [Polynomial Regression](#poly) \n7. [Model Evaluation](#modeleval)\n8. [Conclusion](#conclusion) "},{"metadata":{},"cell_type":"markdown","source":"\n## IMPORT LIBARARIES AND PACKAGES"},{"metadata":{"trusted":true},"cell_type":"code","source":"!pip install seaborn\n!pip install chart_studio","execution_count":248,"outputs":[{"output_type":"stream","text":"Requirement already satisfied: seaborn in /opt/conda/lib/python3.7/site-packages (0.10.0)\nRequirement already satisfied: numpy>=1.13.3 in /opt/conda/lib/python3.7/site-packages (from seaborn) (1.18.5)\nRequirement already satisfied: pandas>=0.22.0 in /opt/conda/lib/python3.7/site-packages (from seaborn) (1.1.2)\nRequirement already satisfied: matplotlib>=2.1.2 in /opt/conda/lib/python3.7/site-packages (from seaborn) (3.2.1)\nRequirement already satisfied: scipy>=1.0.1 in /opt/conda/lib/python3.7/site-packages (from seaborn) (1.4.1)\nRequirement already satisfied: python-dateutil>=2.7.3 in /opt/conda/lib/python3.7/site-packages (from pandas>=0.22.0->seaborn) (2.8.1)\nRequirement already satisfied: pytz>=2017.2 in /opt/conda/lib/python3.7/site-packages (from pandas>=0.22.0->seaborn) (2019.3)\nRequirement already satisfied: pyparsing!=2.0.4,!=2.1.2,!=2.1.6,>=2.0.1 in /opt/conda/lib/python3.7/site-packages (from matplotlib>=2.1.2->seaborn) (2.4.7)\nRequirement already satisfied: cycler>=0.10 in /opt/conda/lib/python3.7/site-packages (from matplotlib>=2.1.2->seaborn) (0.10.0)\nRequirement already satisfied: kiwisolver>=1.0.1 in /opt/conda/lib/python3.7/site-packages (from matplotlib>=2.1.2->seaborn) (1.2.0)\nRequirement already satisfied: six>=1.5 in /opt/conda/lib/python3.7/site-packages (from python-dateutil>=2.7.3->pandas>=0.22.0->seaborn) (1.14.0)\n\u001b[33mWARNING: You are using pip version 20.2.3; however, version 20.2.4 is available.\nYou should consider upgrading via the '/opt/conda/bin/python3.7 -m pip install --upgrade pip' command.\u001b[0m\nRequirement already satisfied: chart_studio in /opt/conda/lib/python3.7/site-packages (1.1.0)\nRequirement already satisfied: plotly in /opt/conda/lib/python3.7/site-packages (from chart_studio) (4.10.0)\nRequirement already satisfied: requests in /opt/conda/lib/python3.7/site-packages (from chart_studio) (2.23.0)\nRequirement already satisfied: six in /opt/conda/lib/python3.7/site-packages (from chart_studio) (1.14.0)\nRequirement already satisfied: retrying>=1.3.3 in /opt/conda/lib/python3.7/site-packages (from chart_studio) (1.3.3)\nRequirement already satisfied: chardet<4,>=3.0.2 in /opt/conda/lib/python3.7/site-packages (from requests->chart_studio) (3.0.4)\nRequirement already satisfied: idna<3,>=2.5 in /opt/conda/lib/python3.7/site-packages (from requests->chart_studio) (2.9)\nRequirement already satisfied: certifi>=2017.4.17 in /opt/conda/lib/python3.7/site-packages (from requests->chart_studio) (2020.6.20)\nRequirement already satisfied: urllib3!=1.25.0,!=1.25.1,<1.26,>=1.21.1 in /opt/conda/lib/python3.7/site-packages (from requests->chart_studio) (1.24.3)\n\u001b[33mWARNING: You are using pip version 20.2.3; however, version 20.2.4 is available.\nYou should consider upgrading via the '/opt/conda/bin/python3.7 -m pip install --upgrade pip' command.\u001b[0m\n","name":"stdout"}]},{"metadata":{"_uuid":"8f2839f25d086af736a60e9eeb907d3b93b6e0e5","_cell_guid":"b1076dfc-b9ad-4769-8c92-a6c4dae69d19","trusted":true},"cell_type":"code","source":"# This Python 3 environment comes with many helpful analytics libraries installed\n# It is defined by the kaggle/python Docker image: https://github.com/kaggle/docker-python\n# For example, here's several helpful packages to load\n\nimport numpy as np # linear algebra\nimport pandas as pd # data processing, CSV file I/O (e.g. pd.read_csv)\nimport warnings\nwarnings.simplefilter(action='ignore', category=FutureWarning)\n\n\nfrom sklearn.preprocessing import PolynomialFeatures\nfrom sklearn.pipeline import Pipeline\nfrom sklearn.metrics import mean_squared_error\nfrom sklearn.metrics import r2_score\nfrom sklearn.model_selection import cross_val_score\nfrom sklearn.model_selection import cross_val_predict\nfrom sklearn.linear_model import Ridge\nfrom sklearn.model_selection import GridSearchCV\nimport math \n\n\n# Plotly Packages\nfrom plotly import tools\nimport chart_studio.plotly as py\nimport plotly.figure_factory as ff\nimport plotly.graph_objects as go\nfrom plotly.offline import download_plotlyjs, init_notebook_mode, plot, iplot\nimport plotly.express as px\nfrom plotly.subplots import make_subplots\ninit_notebook_mode(connected=True)\n\n\n\nimport seaborn as sns\nimport matplotlib.pyplot as plt\nimport missingno as msno\n\n\n# Input data files are available in the read-only \"../input/\" directory\n# For example, running this (by clicking run or pressing Shift+Enter) will list all files under the input directory\n\nimport os\nfor dirname, _, filenames in os.walk('/kaggle/input'):\n for filename in filenames:\n print(os.path.join(dirname, filename))\n\n# You can write up to 5GB to the current directory (/kaggle/working/) that gets preserved as output when you create a version using \"Save & Run All\" \n# You can also write temporary files to /kaggle/temp/, but they won't be saved outside of the current session","execution_count":249,"outputs":[{"output_type":"display_data","data":{"text/html":" \n "},"metadata":{}},{"output_type":"stream","text":"/kaggle/input/insurance/insurance.csv\n","name":"stdout"}]},{"metadata":{},"cell_type":"markdown","source":"\n## INITIAL INSIGHTS"},{"metadata":{"_uuid":"d629ff2d2480ee46fbb7e2d37f6b5fab8052498a","_cell_guid":"79c7e3d0-c299-4dcb-8224-4455121ee9b0","trusted":true},"cell_type":"code","source":"df = pd.read_csv('/kaggle/input/insurance/insurance.csv')\ndf.head()","execution_count":250,"outputs":[{"output_type":"execute_result","execution_count":250,"data":{"text/plain":" age sex bmi children smoker region charges\n0 19 female 27.900 0 yes southwest 16884.92400\n1 18 male 33.770 1 no southeast 1725.55230\n2 28 male 33.000 3 no southeast 4449.46200\n3 33 male 22.705 0 no northwest 21984.47061\n4 32 male 28.880 0 no northwest 3866.85520","text/html":"
"},"metadata":{}}]},{"metadata":{"trusted":true},"cell_type":"code","source":"# VIEW CORRELATION BETWEEN EACH FEATURE TO THE TARGET VARIABLE (CHARGES)\n\ndf.corr()['charges'].sort_values().to_frame()","execution_count":253,"outputs":[{"output_type":"execute_result","execution_count":253,"data":{"text/plain":" charges\nchildren 0.067998\nbmi 0.198341\nage 0.299008\ncharges 1.000000","text/html":"
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\n"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"\n## DATA PREPROCESSING & FEATURE ENGINEERING\n\n**Create new feature \"Age Range\" from the Age feature** \n * young adult: 18 - 35\n * middle age: 36 - 55\n * senior adult: 56+\n \n**Create new feature \"weight status\" from the BMI feature** \n * underweight\n * normal weight\n * overweight\n * obese"},{"metadata":{"trusted":true},"cell_type":"code","source":"df['age'] = df['age'].astype('int') #Convert data type of 'age' to int\ndf['children'] = df['children'].astype('int') #Convert data type of 'children' to int\n\n#Create new feature 'age_cat' to categorize values from 'age' colummn\n\ndf['age_cat'] = np.nan \n\nfor col in [df]:\n col.loc[(col['age'] >= 18) & (col['age'] <= 35), 'age_cat'] = 'young adult'\n col.loc[(col['age'] > 35) & (col['age'] <= 55), 'age_cat'] = 'middle age'\n col.loc[col['age'] > 55, 'age_cat'] = 'senior adult'\n\n \n#Create new feature 'weight_status' to categorize values from 'bmi' colummn\n\ndf[\"weight_status\"] = np.nan\n\nfor col in [df]:\n col.loc[col[\"bmi\"] < 18.5, \"weight_status\"] = \"underweight\"\n col.loc[(col[\"bmi\"] >= 18.5) & (col[\"bmi\"] < 24.986), \"weight_status\"] = \"normal weight\"\n col.loc[(col[\"bmi\"] >= 25) & (col[\"bmi\"] < 29.926), \"weight_status\"] = \"overweight\"\n col.loc[col[\"bmi\"] >= 30, \"weight_status\"] = \"obese\"\n \ndf.head()","execution_count":255,"outputs":[{"output_type":"execute_result","execution_count":255,"data":{"text/plain":" age sex bmi children smoker region charges age_cat \\\n0 19 female 27.900 0 yes southwest 16884.92400 young adult \n1 18 male 33.770 1 no southeast 1725.55230 young adult \n2 28 male 33.000 3 no southeast 4449.46200 young adult \n3 33 male 22.705 0 no northwest 21984.47061 young adult \n4 32 male 28.880 0 no northwest 3866.85520 young adult \n\n weight_status \n0 overweight \n1 obese \n2 obese \n3 normal weight \n4 overweight ","text/html":"
\n\n
\n \n
\n
\n
age
\n
sex
\n
bmi
\n
children
\n
smoker
\n
region
\n
charges
\n
age_cat
\n
weight_status
\n
\n \n \n
\n
0
\n
19
\n
female
\n
27.900
\n
0
\n
yes
\n
southwest
\n
16884.92400
\n
young adult
\n
overweight
\n
\n
\n
1
\n
18
\n
male
\n
33.770
\n
1
\n
no
\n
southeast
\n
1725.55230
\n
young adult
\n
obese
\n
\n
\n
2
\n
28
\n
male
\n
33.000
\n
3
\n
no
\n
southeast
\n
4449.46200
\n
young adult
\n
obese
\n
\n
\n
3
\n
33
\n
male
\n
22.705
\n
0
\n
no
\n
northwest
\n
21984.47061
\n
young adult
\n
normal weight
\n
\n
\n
4
\n
32
\n
male
\n
28.880
\n
0
\n
no
\n
northwest
\n
3866.85520
\n
young adult
\n
overweight
\n
\n \n
\n
"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"\n## **EXPLORATORY DATA ANALYSIS**\n\nIn this section we'll perform an extensive exploratory data analyisis to visualize each of the feature variables. Starting with the 'charges' column, which is our target variable, we'll look at the distribution of values throughout the dataset. Afterward we'll perform univariate, bivariate, and multivariate data explorations. "},{"metadata":{},"cell_type":"markdown","source":"### VALUE DISTRIBUTION OF CHARGES VARIABLE"},{"metadata":{"trusted":true},"cell_type":"code","source":"# Determine the distribution of charges\n\ncharge_dist = df[\"charges\"]\nlogcharge = np.log(df[\"charges\"])\n\ntrace0 = go.Histogram(x=charge_dist,\n histnorm='probability',\n name=\"Charges Distribution\",\n marker = dict(color = '#02919e',)\n )\n\ntrace1 = go.Histogram(x=logcharge,\n histnorm='probability',\n name=\"Charges Distribution using Log\",\n marker = dict(color = '#9e2602')\n )\n\nfig = make_subplots(rows=2, cols=1,\n subplot_titles=('Charge Distribution','Log Charge Distribution'),\n print_grid=False)\n\nfig.append_trace(trace0, 1, 1)\nfig.append_trace(trace1, 2, 1)\n\nfig['layout'].update(showlegend=True, title='Charge Distribution', bargap=0.05)\n\niplot(fig, filename='custom-sized-subplot-with-subplot-titles')","execution_count":256,"outputs":[{"output_type":"display_data","data":{"application/vnd.plotly.v1+json":{"config":{"linkText":"Export to plot.ly","plotlyServerURL":"https://plot.ly","showLink":false},"data":[{"histnorm":"probability","marker":{"color":"#02919e"},"name":"Charges 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"},"metadata":{}}]},{"metadata":{"trusted":true},"cell_type":"code","source":"print('Percentage of smokers:\\n ', df.smoker.value_counts() / len(df))","execution_count":260,"outputs":[{"output_type":"stream","text":"Percentage of smokers:\n no 0.795217\nyes 0.204783\nName: smoker, dtype: float64\n","name":"stdout"}]},{"metadata":{},"cell_type":"markdown","source":"### DISTRIBUTION OF AGE & AGE_CAT VARIABLE\n\n* The majority of samples are in the range of age 36 to 64 years split fairly evenly between the categories \"middle age\" and \"senior adult\". \n* The young adult population is far less 16.1% of the dataset consisting of people ages 35 and below."},{"metadata":{"trusted":true},"cell_type":"code","source":"fig = ff.create_distplot([df['age']], ['age'], bin_size=1, colors=['blue'])\nfig.update_layout(title_text=\"Distribution of Age\", 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"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### DISTRIBUTION OF BMI & WEIGHT STATUS\n\n* Overweight and obese people make up the vast majority of the dataset\n* 52.8% of the population is considered **overweight**\n* 28.8% of the population is considered **obese**\n* Collectively the **normal weight** and **underweight** population make up about 18% of the data"},{"metadata":{"trusted":true},"cell_type":"code","source":"#DISTRIBUTION OF BODY MASS INDEX\n\nfig = ff.create_distplot([df['bmi']], ['bmi'], bin_size=1, colors=['#c97318'])\nfig.update_layout(title_text=\"Distribution of BMI\", title_x=0.5)\nfig.show()","execution_count":263,"outputs":[{"output_type":"display_data","data":{"application/vnd.plotly.v1+json":{"config":{"plotlyServerURL":"https://plot.ly"},"data":[{"autobinx":false,"histnorm":"probability 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"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"## BIVARIATE & MULTIVARIATE DATA EXPLORATIONS\n\nIn this section we will visualize correlations between two variables. Becuase the 'smoker' variable is the most highly correlated with the 'charges' variable we will begin by exploring the relationship between 'smoker' and other variables such as 'age', 'bmi' & 'weight status', and 'region'"},{"metadata":{},"cell_type":"markdown","source":"### SMOKER STATUS BY SEX\n\n* The number of male smokers (159) outweights the number of female smokers (115)\n* Approx 23.5% of male patients are smokers as compared to 17.4% of female patients"},{"metadata":{"trusted":true},"cell_type":"code","source":"s_f = df[(df['smoker'] == 'yes') & (df['sex'] == 'female')]\ns_m = df[(df['smoker'] == 'yes') & (df['sex'] == 'male')]\n\nns_f = df[(df['smoker'] == 'no') & (df['sex'] == 'female')]\nns_m = df[(df['smoker'] == 'no') & (df['sex'] == 'male')]\n\nfig = go.Figure(data=[go.Bar(name='Female', x=df['smoker'].unique(), y=[len(s_f), len(ns_f)]),\n go.Bar(name='Male', x=df['smoker'].unique(), y=[len(s_m), len(ns_m)]),\n ]\n )\n\n# Change the bar 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Status by Sex"}}},"text/html":"
"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### SMOKER STATUS BY AGE AND AGE CATEGORY\n\n* The number of smokers age 19 appears to be significantly more than those of other ages\n* The percentage of smokers belonging to each age category is between 18% to 21%"},{"metadata":{"trusted":true},"cell_type":"code","source":"ages = df['age'].loc[df['smoker'] == 'yes']\n\nfig = ff.create_distplot([ages], ['age'], bin_size=1, colors=['#c97318'])\nfig.update_layout(title_text=\"Distribution of smoker ages\", title_x=0.5)\nfig.show()","execution_count":269,"outputs":[{"output_type":"display_data","data":{"application/vnd.plotly.v1+json":{"config":{"plotlyServerURL":"https://plot.ly"},"data":[{"autobinx":false,"histnorm":"probability 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"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### SMOKER STATUS BY WEIGHT STATUS\n\n* Obese people are the most present within the dataset while underweight people are the least. \n* In all weight classes, smokers make up about 19% to 25% of the population. "},{"metadata":{"trusted":true},"cell_type":"code","source":"smoker_weight = df.groupby(['weight_status','smoker'])['smoker'].count().to_frame()\nsmoker_weight.rename(columns={smoker_weight.columns[0]: 'count'}, inplace=True)\nsmoker_weight = smoker_weight.reset_index()\n\nplt.figure(figsize=(14,8))\nsns.barplot(x='weight_status', y='count', hue='smoker', palette='mako', data=smoker_weight)","execution_count":272,"outputs":[{"output_type":"execute_result","execution_count":272,"data":{"text/plain":""},"metadata":{}},{"output_type":"display_data","data":{"text/plain":"
"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### SMOKER STATUS BY REGION"},{"metadata":{"trusted":true},"cell_type":"code","source":"regions = df.groupby(['region', 'smoker'])['region'].count().to_frame()\nregions.rename(columns={regions.columns[0]: 'count'}, inplace=True)\nregions = regions.reset_index()\nregions = regions.sort_values(by='count')\n\nplt.figure(figsize=(14,8))\nsns.barplot(x='region', y='count', hue='smoker', palette='magma', data=regions)\nplt.title('Smoker Status by Region', fontsize=22)\n","execution_count":274,"outputs":[{"output_type":"execute_result","execution_count":274,"data":{"text/plain":"Text(0.5, 1.0, 'Smoker Status by Region')"},"metadata":{}},{"output_type":"display_data","data":{"text/plain":"
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\n"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### SMOKER STATUS BY NUMBER OF CHILDREN\n\n* number of children does not appear to have any influence on smoker status"},{"metadata":{"trusted":true},"cell_type":"code","source":"smoker_children = df.groupby(['children','smoker'])['smoker'].count().to_frame()\nsmoker_children.rename(columns={smoker_children.columns[0]: 'count'}, inplace=True)\nsmoker_children = smoker_children.reset_index()\n\nplt.figure(figsize=(14,8))\nsns.barplot(x='children', y='count', hue='smoker', palette='mako', data=smoker_children)","execution_count":275,"outputs":[{"output_type":"execute_result","execution_count":275,"data":{"text/plain":""},"metadata":{}},{"output_type":"display_data","data":{"text/plain":"
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\n"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### BMI DISTRIBUTION BY AGE\n\n* Body mass index and weight status appears to be fairly evenly distributed across all age categories. \n* Senior adults tend to have a slightly higher BMI while young adults tend to have a slightly lower BMI"},{"metadata":{"trusted":true},"cell_type":"code","source":"# BODY MASS INDEX AND AGE\n\nfig = px.scatter(df, x='age', y='bmi', color='weight_status')\nfig.update_layout(title='BMI Distribution by Age')\nfig.show()","execution_count":276,"outputs":[{"output_type":"display_data","data":{"application/vnd.plotly.v1+json":{"config":{"plotlyServerURL":"https://plot.ly"},"data":[{"hovertemplate":"weight_status=overweight age=%{x} 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"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### WEIGHT STATUS AND AGE CATEGORY\n\n* The Young Adult population is slightly more likely to have a normal weight status than the middle age population. \n* The middle age population is slight more lokely to have an obese weight status than the young adult population. \n"},{"metadata":{"trusted":true},"cell_type":"code","source":"print(df['age_cat'].value_counts())\n\nweights = df.groupby(['weight_status','age_cat'])['age_cat'].count().to_frame()\nweights.rename(columns={weights.columns[0]: 'count'}, inplace=True)\nweights = weights.reset_index()\nweights = weights.sort_values(by='count')\n\nplt.figure(figsize=(14,8))\nsns.barplot(x='weight_status', y='count', hue='age_cat', palette='mako', data=weights)\n","execution_count":278,"outputs":[{"output_type":"stream","text":"young adult 574\nmiddle age 548\nsenior adult 216\nName: age_cat, dtype: int64\n","name":"stdout"},{"output_type":"execute_result","execution_count":278,"data":{"text/plain":""},"metadata":{}},{"output_type":"display_data","data":{"text/plain":"
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\n"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### WEIGHT STATUS PER REGION\n\n* the Northwest region has a significantly higher number of obese people than the other regions"},{"metadata":{"trusted":true},"cell_type":"code","source":"# Obesity per region\nregion_weight = pd.crosstab(df['weight_status'], df['region']).apply(lambda x: x/x.sum() * 100)\nregion_weight = round(region_weight, 2)\nregion_weight","execution_count":279,"outputs":[{"output_type":"execute_result","execution_count":279,"data":{"text/plain":"region northeast northwest southeast southwest\nweight_status \nnormal weight 22.53 19.38 11.26 14.77\nobese 44.14 45.54 66.76 53.23\noverweight 30.25 32.92 21.98 31.08\nunderweight 3.09 2.15 0.00 0.92","text/html":"
"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### BODY MASS INDEX OF SMOKERS"},{"metadata":{"trusted":true},"cell_type":"code","source":"bmi_smoker = df[\"bmi\"].loc[(df[\"smoker\"] == \"yes\")].values\nbmi_nonsmoker = df[\"bmi\"].loc[(df[\"smoker\"] == \"no\")].values\n\n# Smokers\nya_smoker = df[\"bmi\"].loc[(df[\"age_cat\"] == \"young adult\") & (df[\"smoker\"] == \"yes\")].values\nsa_smoker = df[\"bmi\"].loc[(df[\"age_cat\"] == \"middle age\") & (df[\"smoker\"] == \"yes\")].values\ne_smoker = df[\"bmi\"].loc[(df[\"age_cat\"] == \"senior adult\") & (df[\"smoker\"] == \"yes\")].values\n\n# Non-Smokers\nya_nonsmoker = df[\"bmi\"].loc[(df[\"age_cat\"] == \"young adult\") & (df[\"smoker\"] == \"no\")].values\nsa_nonsmoker = df[\"bmi\"].loc[(df[\"age_cat\"] == \"middle age\") & (df[\"smoker\"] == \"no\")].values\ne_nonsmoker = df[\"bmi\"].loc[(df[\"age_cat\"] == \"senior adult\") & (df[\"smoker\"] == \"no\")].values","execution_count":281,"outputs":[]},{"metadata":{"trusted":true},"cell_type":"code","source":"x_data = ['Smoker', 'Non-Smoker']\n\ny0 = bmi_smoker\ny1 = bmi_nonsmoker\n\ny_data = [y0,y1]\n\ncolors = ['rgba(251, 43, 43, 0.5)', 'rgba(125, 251, 137, 0.5)', \n 'rgba(251, 43, 43, 0.5)', 'rgba(125, 251, 137, 0.5)', \n 'rgba(251, 43, 43, 0.5)', 'rgba(125, 251, 137, 0.5)']\n\ntraces = []\n\nfor xd, yd, cls in zip(x_data, y_data, colors):\n traces.append(go.Box(y=yd, name=xd, boxpoints='all', jitter=0.5, whiskerwidth=0.2,\n fillcolor=cls, marker=dict(size=2,), line=dict(width=1))\n )\n\nlayout = go.Layout(title='Body Mass Index of Smokers Status by Age Category',\n xaxis=dict(title=\"Smoker Status\", titlefont=dict(size=16)),\n yaxis=dict(title=\"Body Mass Index\", autorange=True, showgrid=True, \n zeroline=True, dtick=5, gridcolor='rgb(255, 255, 255)',\n gridwidth=1, zerolinecolor='rgb(255, 255, 255)', zerolinewidth=2,\n titlefont=dict(size=16)),\n margin=dict(l=40,r=30,b=80,t=100,),\n paper_bgcolor='rgb(255, 255, 255)',\n plot_bgcolor='rgb(255, 245, 201)',\n showlegend=False\n )\n\nfig = go.Figure(data=traces, layout=layout)\niplot(fig)","execution_count":282,"outputs":[{"output_type":"display_data","data":{"application/vnd.plotly.v1+json":{"config":{"linkText":"Export to plot.ly","plotlyServerURL":"https://plot.ly","showLink":false},"data":[{"boxpoints":"all","fillcolor":"rgba(251, 43, 43, 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"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### AGE CATEGORIES BY REGION"},{"metadata":{"trusted":true},"cell_type":"code","source":"region_age = df.groupby(['region','age_cat'])['age_cat'].count().to_frame()\nregion_age.rename(columns={region_age.columns[0]: 'count'}, inplace=True)\nregion_age = region_age.reset_index()\nregion_age = region_age.sort_values(by='count')\n\nplt.figure(figsize=(14,8))\nsns.barplot(x='region', y='count', hue='age_cat', palette='mako', data=region_age)","execution_count":283,"outputs":[{"output_type":"execute_result","execution_count":283,"data":{"text/plain":""},"metadata":{}},{"output_type":"display_data","data":{"text/plain":"","image/png":"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\n"},"metadata":{}}]},{"metadata":{"trusted":true},"cell_type":"code","source":"x_data = ['Young A. Smoker', 'Young A. Non-Smoker',\n 'Senior A. Smoker', 'Senior A. Non-Smoker',\n 'Elder Smoker', 'Elder Non-Smoker',]\n\ny0 = ya_smoker\ny1 = ya_nonsmoker\ny2 = sa_smoker\ny3 = sa_nonsmoker\ny4 = e_smoker\ny5 = e_nonsmoker\n\ny_data = [y0,y1,y2,y3,y4,y5]\n\ncolors = ['rgba(251, 43, 43, 0.5)', 'rgba(125, 251, 137, 0.5)', \n 'rgba(251, 43, 43, 0.5)', 'rgba(125, 251, 137, 0.5)', \n 'rgba(251, 43, 43, 0.5)', 'rgba(125, 251, 137, 0.5)']\n\ntraces = []\n\nfor xd, yd, cls in zip(x_data, y_data, colors):\n traces.append(go.Box(y=yd,\n name=xd,\n boxpoints='all',\n jitter=0.5,\n whiskerwidth=0.2,\n fillcolor=cls,\n marker=dict(size=2,),\n line=dict(width=1),\n )\n )\n\nlayout = go.Layout(title='Body Mass Index of Smokers Status by Age Category',\n xaxis=dict(title=\"Status\", titlefont=dict(size=16)),\n yaxis=dict(title=\"Body Mass Index\",\n autorange=True, \n showgrid=True, \n zeroline=True,\n dtick=5,\n gridcolor='rgb(255, 255, 255)',\n gridwidth=1,\n zerolinecolor='rgb(255, 255, 255)',\n zerolinewidth=2,\n titlefont=dict(size=16)\n ),\n margin=dict(l=40,r=30,b=80,t=100,),\n paper_bgcolor='rgb(255, 255, 255)',\n plot_bgcolor='rgb(255, 245, 201)',\n showlegend=False\n )\n\nfig = go.Figure(data=traces, layout=layout)\niplot(fig)","execution_count":284,"outputs":[{"output_type":"display_data","data":{"application/vnd.plotly.v1+json":{"config":{"linkText":"Export to plot.ly","plotlyServerURL":"https://plot.ly","showLink":false},"data":[{"boxpoints":"all","fillcolor":"rgba(251, 43, 43, 0.5)","jitter":0.5,"line":{"width":1},"marker":{"size":2},"name":"Young A. Smoker","type":"box","whiskerwidth":0.2,"y":[27.9,42.13,35.3,31.92,36.3,35.6,36.4,36.67,31.68,22.42,23.98,24.75,37.62,28.025,27.94,28.3,17.765,25.3,28.69,25.175,35.53,36.85,36.08,27.74,34.8,29.07,36.67,17.29,31.92,26.84,36.955,45.54,27.7,34.39,31.4,30.8,21.7,32.9,28.31,40.15,17.955,17.195,33.5,28.38,28.5,25.7,34.4,30.25,34.105,38.095,30.21,21.85,28.31,37.8,33.11,33.535,31.13,39.05,21.755,24.42,31.73,35.5,29.15,38.17,27.1,28.88,24.4,28.5,24.795,42.24,35.53,32.78,24.13,28.93,24.6,31.73,29.7,27.835,22.895,25.9,20.52,20.045,22.99,32.7,31.02,26.03,21.565,37.07,28.025,30.685,52.58,31.68,30.4,19.095,33.33,35.75,31.4,42.75,32.49,44.88,27.36,29.81,28.49,35.625,30.02,27.28,24.42,21.8,33.63,29.83,27.3,31.065,27.06,21.66,39.4,34.9,21.85,28.12,30.2,34.7,23.655]},{"boxpoints":"all","fillcolor":"rgba(125, 251, 137, 0.5)","jitter":0.5,"line":{"width":1},"marker":{"size":2},"name":"Young A. 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"},"metadata":{}}]},{"metadata":{},"cell_type":"markdown","source":"### CHARGES DISTRIBUTION BY AGE\n\n* There is a positive correlation between charges and age as there is a slight increase in charges as the ages get higher. \n* The mean and median charges by age category reflect this correlation.\n* The distinction in charges between smokers and non-smokers is very clear."},{"metadata":{"trusted":true},"cell_type":"code","source":"fig = px.scatter(df, x='age', y='charges', color='smoker')\nfig.update_layout(title='Charges Distribution by Age')\nfig.show()","execution_count":288,"outputs":[{"output_type":"display_data","data":{"application/vnd.plotly.v1+json":{"config":{"plotlyServerURL":"https://plot.ly"},"data":[{"hovertemplate":"smoker=yes age=%{x} 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"},"metadata":{}}]},{"metadata":{"trusted":true},"cell_type":"code","source":"# Means\navg_charge_ya = df[\"charges\"].loc[df[\"age_cat\"] == \"young adult\"].mean()\navg_charge_sa = df[\"charges\"].loc[df[\"age_cat\"] == \"middle age\"].mean()\navg_charge_e = df[\"charges\"].loc[df[\"age_cat\"] == \"senior adult\"].mean()\n\n# Median\nmed_charge_ya = df[\"charges\"].loc[df[\"age_cat\"] == \"young adult\"].median()\nmed_charge_sa = df[\"charges\"].loc[df[\"age_cat\"] == \"middle age\"].median()\nmed_charge_e = df[\"charges\"].loc[df[\"age_cat\"] == \"senior adult\"].median()\n\n# Determine the distribution of age according to charge\n\naverage_plot = go.Bar(x=['young adult', 'middle age', 'senior adult'],\n y=[avg_charge_ya, avg_charge_sa, avg_charge_e],\n name='Mean',\n marker=dict(color=\"#18b5c9\")\n )\n\nmed_plot = go.Bar(x=['young adult', 'middle age', 'senior adult'],\n y=[med_charge_ya, med_charge_sa, med_charge_e],\n name='Median',\n marker=dict(color=\"#c93318\")\n )\n\nfig = 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