{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# matplotlib-applied\n", "\n", "* Applying Matplotlib Visualizations to Kaggle: Titanic\n", "* Bar Plots, Histograms, subplot2grid\n", "* Normalized Plots\n", "* Scatter Plots, subplots\n", "* Kernel Density Estimation Plots" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Applying Matplotlib Visualizations to Kaggle: Titanic" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Prepare the titanic data to plot:" ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "collapsed": false }, "outputs": [], "source": [ "df_train = pd.read_csv('../data/titanic/train.csv')\n", "\n", "def clean_data(df):\n", " \n", " # Get the unique values of Sex\n", " sexes = np.sort(df['Sex'].unique())\n", " \n", " # Generate a mapping of Sex from a string to a number representation \n", " genders_mapping = dict(zip(sexes, range(0, len(sexes) + 1)))\n", "\n", " # Transform Sex from a string to a number representation\n", " df['Sex_Val'] = df['Sex'].map(genders_mapping).astype(int)\n", " \n", " # Get the unique values of Embarked\n", " embarked_locs = np.sort(df['Embarked'].unique())\n", "\n", " # Generate a mapping of Embarked from a string to a number representation \n", " embarked_locs_mapping = dict(zip(embarked_locs, \n", " range(0, len(embarked_locs) + 1)))\n", " \n", " # Transform Embarked from a string to dummy variables\n", " df = pd.concat([df, pd.get_dummies(df['Embarked'], prefix='Embarked_Val')], axis=1)\n", " \n", " # Fill in missing values of Embarked\n", " # Since the vast majority of passengers embarked in 'S': 3, \n", " # we assign the missing values in Embarked to 'S':\n", " if len(df[df['Embarked'].isnull()] > 0):\n", " df.replace({'Embarked_Val' : \n", " { embarked_locs_mapping[np.nan] : embarked_locs_mapping['S'] \n", " }\n", " }, \n", " inplace=True)\n", " \n", " # Fill in missing values of Fare with the average Fare\n", " if len(df[df['Fare'].isnull()] > 0):\n", " avg_fare = df['Fare'].mean()\n", " df.replace({ None: avg_fare }, inplace=True)\n", " \n", " # To keep Age in tact, make a copy of it called AgeFill \n", " # that we will use to fill in the missing ages:\n", " df['AgeFill'] = df['Age']\n", "\n", " # Determine the Age typical for each passenger class by Sex_Val. \n", " # We'll use the median instead of the mean because the Age \n", " # histogram seems to be right skewed.\n", " df['AgeFill'] = df['AgeFill'] \\\n", " .groupby([df['Sex_Val'], df['Pclass']]) \\\n", " .apply(lambda x: x.fillna(x.median()))\n", " \n", " # Define a new feature FamilySize that is the sum of \n", " # Parch (number of parents or children on board) and \n", " # SibSp (number of siblings or spouses):\n", " df['FamilySize'] = df['SibSp'] + df['Parch']\n", " \n", " return df\n", "\n", "df_train = clean_data(df_train)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Bar Plots, Histograms, subplot2grid" ] }, { "cell_type": "code", "execution_count": 8, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 8, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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RnqlbgNsAMvPWiPgDsFfD6/OBu4A1QF/D9j5gcKxCFy6cy4wZ07e6wq0wODivI8edLBYt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\nEbFTZv5zJ+vW5f4B+F1mPgbuW2R8GdC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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Size of matplotlib figures that contain subplots\n", "figsize_with_subplots = (10, 10)\n", "\n", "# Set up a grid of plots\n", "fig = plt.figure(figsize=figsize_with_subplots) \n", "fig_dims = (3, 2)\n", "\n", "# Plot death and survival counts\n", "plt.subplot2grid(fig_dims, (0, 0))\n", "df_train['Survived'].value_counts().plot(kind='bar', \n", " title='Death and Survival Counts',\n", " color='r',\n", " align='center')\n", "\n", "# Plot Pclass counts\n", "plt.subplot2grid(fig_dims, (0, 1))\n", "df_train['Pclass'].value_counts().plot(kind='bar', \n", " title='Passenger Class Counts')\n", "\n", "# Plot Sex counts\n", "plt.subplot2grid(fig_dims, (1, 0))\n", "df_train['Sex'].value_counts().plot(kind='bar', \n", " title='Gender Counts')\n", "plt.xticks(rotation=0)\n", "\n", "# Plot Embarked counts\n", "plt.subplot2grid(fig_dims, (1, 1))\n", "df_train['Embarked'].value_counts().plot(kind='bar', \n", " title='Ports of Embarkation Counts')\n", "\n", "# Plot the Age histogram\n", "plt.subplot2grid(fig_dims, (2, 0))\n", "df_train['Age'].hist()\n", "plt.title('Age Histogram')" ] }, { "cell_type": "code", "execution_count": 9, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Get the unique values of Embarked and its maximum\n", "family_sizes = np.sort(df_train['FamilySize'].unique())\n", "family_size_max = max(family_sizes)\n", "\n", "df1 = df_train[df_train['Survived'] == 0]['FamilySize']\n", "df2 = df_train[df_train['Survived'] == 1]['FamilySize']\n", "plt.hist([df1, df2], \n", " bins=family_size_max + 1, \n", " range=(0, family_size_max), \n", " stacked=True)\n", "plt.legend(('Died', 'Survived'), loc='best')\n", "plt.title('Survivors by Family Size')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Normalized Plots" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 10, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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Mb0mSCmN4S5JUGMNbkqTCGN6SJBXG8JYkqTCGtyRJhTG8JUkqjOEtSVJhDG9J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\nvCVJKsz/BzBpRWazCFqKAAAAAElFTkSuQmCC\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "pclass_xt = pd.crosstab(df_train['Pclass'], df_train['Survived'])\n", "\n", "# Normalize the cross tab to sum to 1:\n", "pclass_xt_pct = pclass_xt.div(pclass_xt.sum(1).astype(float), axis=0)\n", "\n", "pclass_xt_pct.plot(kind='bar', \n", " stacked=True, \n", " title='Survival Rate by Passenger Classes')\n", "plt.xlabel('Passenger Class')\n", "plt.ylabel('Survival Rate')\n", "\n", "# Plot survival rate by Sex\n", "females_df = df_train[df_train['Sex'] == 'female']\n", "females_xt = pd.crosstab(females_df['Pclass'], df_train['Survived'])\n", "females_xt_pct = females_xt.div(females_xt.sum(1).astype(float), axis=0)\n", "females_xt_pct.plot(kind='bar', \n", " stacked=True, \n", " title='Female Survival Rate by Passenger Class')\n", "plt.xlabel('Passenger Class')\n", "plt.ylabel('Survival Rate')\n", "\n", "# Plot survival rate by Pclass\n", "males_df = df_train[df_train['Sex'] == 'male']\n", "males_xt = pd.crosstab(males_df['Pclass'], df_train['Survived'])\n", "males_xt_pct = males_xt.div(males_xt.sum(1).astype(float), axis=0)\n", "males_xt_pct.plot(kind='bar', \n", " stacked=True, \n", " title='Male Survival Rate by Passenger Class')\n", "plt.xlabel('Passenger Class')\n", "plt.ylabel('Survival Rate')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Scatter Plots, subplots" ] }, { "cell_type": "code", "execution_count": 11, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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H9uudl19+iS22uJHW1nEANDScx6OPHsI666xb5cxWPs3NTXXLf9bbuZNAjfCK0JKk3hg9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\nZ90+vf6SSybw8Y/vypZbbtWn1y+PBZo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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Set up a grid of plots\n", "fig, axes = plt.subplots(2, 1, figsize=figsize_with_subplots)\n", "\n", "# Histogram of AgeFill segmented by Survived\n", "df1 = df_train[df_train['Survived'] == 0]['Age']\n", "df2 = df_train[df_train['Survived'] == 1]['Age']\n", "max_age = max(df_train['AgeFill'])\n", "\n", "axes[1].hist([df1, df2], \n", " bins=max_age / 10, \n", " range=(1, max_age), \n", " stacked=True)\n", "axes[1].legend(('Died', 'Survived'), loc='best')\n", "axes[1].set_title('Survivors by Age Groups Histogram')\n", "axes[1].set_xlabel('Age')\n", "axes[1].set_ylabel('Count')\n", "\n", "# Scatter plot Survived and AgeFill\n", "axes[0].scatter(df_train['Survived'], df_train['AgeFill'])\n", "axes[0].set_title('Survivors by Age Plot')\n", "axes[0].set_xlabel('Survived')\n", "axes[0].set_ylabel('Age')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Kernel Density Estimation Plots" ] }, { "cell_type": "code", "execution_count": 12, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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S9IVwQNeYvp0t/UxZqy+ESIwEfSEcEGpsxOXx2JKC19K16Y507wsh4iRBXwgH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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Get the unique values of Pclass:\n", "passenger_classes = np.sort(df_train['Pclass'].unique())\n", "\n", "for pclass in passenger_classes:\n", " df_train.AgeFill[df_train.Pclass == pclass].plot(kind='kde')\n", "plt.title('Age Density Plot by Passenger Class')\n", "plt.xlabel('Age')\n", "plt.legend(('1st Class', '2nd Class', '3rd Class'), loc='best')" ] } ], "metadata": { "kernelspec": { "display_name": "Python 2", "language": "python", "name": "python2" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 2 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython2", "version": "2.7.10" } }, "nbformat": 4, "nbformat_minor": 0 }