{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Data Bootcamp: Demography\n", "\n", "**David Backus**\n", "\n", "We love demography, specifically the dynamics of population growth and decline. You can drill down seemingly without end, as this [terrific graphic](http://www.bloomberg.com/graphics/dataview/how-americans-die/) about causes of death suggests. \n", "\n", "We take a look here at the UN's [population data](http://esa.un.org/unpd/wpp/Download/Standard/Population/): the age distribution of the population, life expectancy, fertility (the word we use for births), and mortality (deaths). Explore the website, it's filled with interesting data. There are other sources that cover longer time periods, and for some countries you can get detailed data on specific things (causes of death, for example). \n", "\n", "We use a number of countries as examples, but Japan and China are the most striking. The code is written so that the country is easily changed. \n", "\n", "This IPython notebook was created by Dave Backus, Chase Coleman, and Spencer Lyon for the NYU Stern course [Data Bootcamp](http://databootcamp.nyuecon.com/). " ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Preliminaries\n", "\n", "Import statements and a date check for future reference. " ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "collapsed": false }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Today is 2016-03-23\n", "What version of Python are we running? \n", "3.5.1 |Anaconda 2.5.0 (64-bit)| (default, Jan 29 2016, 15:01:46) [MSC v.1900 64 bit (AMD64)]\n" ] } ], "source": [ "# import packages \n", "import pandas as pd # data management\n", "import matplotlib.pyplot as plt # graphics \n", "import matplotlib as mpl # graphics parameters\n", "import numpy as np # numerical calculations \n", "\n", "# IPython command, puts plots in notebook \n", "%matplotlib inline\n", "\n", "# check Python version \n", "import datetime as dt \n", "import sys\n", "print('Today is', dt.date.today())\n", "print('What version of Python are we running? \\n', sys.version, sep='') " ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "collapsed": false }, "source": [ "## Population by age \n", "\n", "We have both \"estimates\" of the past (1950-2015) and \"projections\" of the future (out to 2100). Here we focus on the latter, specifically what the UN refers to as the medium variant: their middle of the road projection. It gives us a sense of how Japan's population might change over the next century. \n", "\n", "It takes a few seconds to read the data. \n", "\n", "What are the numbers? Thousands of people in various 5-year age categories. " ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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" ], "text/plain": [ " Major area, region, country or area * Reference date (as of 1 July) \\\n", "0 WORLD 2015 \n", "1 WORLD 2020 \n", "2 WORLD 2025 \n", "\n", " 0-4 5-9 10-14 15-19 \n", "0 670928.185 637448.895 607431.299 590069.337 \n", "1 677599.590 664282.610 634568.409 604322.921 \n", "2 673174.914 671929.973 661684.410 631509.113 " ] }, "execution_count": 2, "metadata": {}, "output_type": "execute_result" } ], "source": [ "url1 = 'http://esa.un.org/unpd/wpp/DVD/Files/'\n", "url2 = '1_Indicators%20(Standard)/EXCEL_FILES/1_Population/'\n", "url3 = 'WPP2015_POP_F07_1_POPULATION_BY_AGE_BOTH_SEXES.XLS'\n", "url = url1 + url2 + url3 \n", "\n", "cols = [2, 5] + list(range(6,28))\n", "#est = pd.read_excel(url, sheetname=0, skiprows=16, parse_cols=cols, na_values=['…'])\n", "prj = pd.read_excel(url, sheetname=1, skiprows=16, parse_cols=cols, na_values=['…'])\n", "\n", "prj.head(3)[list(range(6))]" ] }, { "cell_type": "code", "execution_count": 3, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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20155.2690385.3989735.6036385.9607846.1117686.8434217.4556878.345753
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" ], "text/plain": [ " 0-4 5-9 10-14 15-19 20-24 25-29 30-34 \\\n", "Year \n", "2015 5.269038 5.398973 5.603638 5.960784 6.111768 6.843421 7.455687 \n", "2055 4.271907 4.371016 4.458145 4.557117 4.685414 4.829637 5.013420 \n", "2095 3.720541 3.789596 3.860493 3.938189 4.025477 4.106967 4.194272 \n", "\n", " 35-39 \n", "Year \n", "2015 8.345753 \n", "2055 5.236482 \n", "2095 4.290983 " ] }, "execution_count": 3, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# rename some variables \n", "pop = prj \n", "names = list(pop) \n", "pop = pop.rename(columns={names[0]: 'Country', \n", " names[1]: 'Year'}) \n", "# select country and years \n", "country = ['Japan']\n", "years = [2015, 2055, 2095]\n", "pop = pop[pop['Country'].isin(country) & pop['Year'].isin(years)]\n", "pop = pop.drop(['Country'], axis=1)\n", "\n", "# set index = Year \n", "# divide by 1000 to convert numbers from thousands to millions\n", "pop = pop.set_index('Year')/1000\n", "\n", "pop.head()[list(range(8))]" ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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Year201520552095
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" ], "text/plain": [ "Year 2015 2055 2095\n", "0-4 5.269038 4.271907 3.720541\n", "5-9 5.398973 4.371016 3.789596\n", "10-14 5.603638 4.458145 3.860493" ] }, "execution_count": 4, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# transpose (T) so that index = age \n", "pop = pop.T\n", "pop.head(3)" ] }, { "cell_type": "code", "execution_count": 5, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 5, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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rQi3scwkm/fhVK8scOCTyjKTLUGtYRCQ67RZsdz81/Hlw56QjSdApSCIila9Q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\nWHcmnS4jIiKVrFCX+P3hz1s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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "ax = pop.plot(kind='bar', \n", " color='blue', \n", " alpha=0.5, subplots=True, sharey=True, figsize=(8,6))\n", "\n", "for axnum in range(len(ax)): \n", " ax[axnum].set_title('')\n", " ax[axnum].set_ylabel('Millions')\n", " \n", "ax[0].set_title('Population by age', fontsize=14, loc='left') " ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Exercise.** What do you see here? What else would you like to know? " ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Exercise.** Adapt the preceeding code to do the same thing for China. Or some other country that sparks your interest. " ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Fertility: aka birth rates\n", "\n", "We might wonder, why is the population falling in Japan? Other countries? Well, one reason is that birth rates are falling. Demographers call this fertility. Here we look at the fertility using the same [UN source](http://esa.un.org/unpd/wpp/Download/Standard/Fertility/) as the previous example. We look at two variables: total fertility and fertility by age of mother. In both cases we explore the numbers to date, but the same files contain projections of future fertility. " ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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Major area, region, country or area *1950-19551955-19601960-19651965-19701970-1975
0WORLD4.9615714.8986655.0243794.9222024.475478
1More developed regions2.8237862.8073682.6859002.3875342.150816
2Less developed regions6.0754175.9410336.1294186.0348435.416602
\n", "
" ], "text/plain": [ " Major area, region, country or area * 1950-1955 1955-1960 1960-1965 \\\n", "0 WORLD 4.961571 4.898665 5.024379 \n", "1 More developed regions 2.823786 2.807368 2.685900 \n", "2 Less developed regions 6.075417 5.941033 6.129418 \n", "\n", " 1965-1970 1970-1975 \n", "0 4.922202 4.475478 \n", "1 2.387534 2.150816 \n", "2 6.034843 5.416602 " ] }, "execution_count": 6, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# fertility overall \n", "uft = 'http://esa.un.org/unpd/wpp/DVD/Files/'\n", "uft += '1_Indicators%20(Standard)/EXCEL_FILES/'\n", "uft += '2_Fertility/WPP2015_FERT_F04_TOTAL_FERTILITY.XLS'\n", "\n", "cols = [2] + list(range(5,18))\n", "ftot = pd.read_excel(uft, sheetname=0, skiprows=16, parse_cols=cols, na_values=['…'])\n", "\n", "ftot.head(3)[list(range(6))]" ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
\n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
CountryChinaJapanGermanyUnited States
2000-20051.501.29801.35132.0420
2005-20101.531.33881.36232.0590
2010-20151.551.39601.39091.8902
\n", "
" ], "text/plain": [ "Country China Japan Germany United States\n", "2000-2005 1.50 1.2980 1.3513 2.0420\n", "2005-2010 1.53 1.3388 1.3623 2.0590\n", "2010-2015 1.55 1.3960 1.3909 1.8902" ] }, "execution_count": 7, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# rename some variables \n", "names = list(ftot)\n", "f = ftot.rename(columns={names[0]: 'Country'}) \n", "\n", "# select countries \n", "countries = ['China', 'Japan', 'Germany', 'United States of America']\n", "f = f[f['Country'].isin(countries)]\n", "\n", "# shape\n", "f = f.set_index('Country').T \n", "f = f.rename(columns={'United States of America': 'United States'})\n", "f.tail(3)" ] }, { "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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qWnPtWrW8eDF07x6cI0RrNI0hOTm5VtDEqVOn6N69e/WyK++ge87B+pBSsmbN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\nVxtEStVq7y5mx497+o/qIjxctfC719Di49tsuJr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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig, ax = plt.subplots()\n", "f.plot(ax=ax, kind='line', alpha=0.5, lw=3, figsize=(6.5, 4))\n", "ax.set_title('Fertility (births per woman, lifetime)', fontsize=14, loc='left')\n", "ax.legend(loc='best', fontsize=10, handlelength=2, labelspacing=0.15)\n", "ax.set_ylim(ymin=0)\n", "ax.hlines(2.1, -1, 13, linestyles='dashed')\n", "ax.text(8.5, 2.4, 'Replacement = 2.1')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Exercise.** What do you see here? What else would you like to know? " ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Exercise.** Add Canada to the figure. How does it compare to the others? What other countries would you be interested in?" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Life expectancy \n", "\n", "One of the bottom line summary numbers for mortality is life expectancy: if mortaility rates fall, people live longer, on average. Here we look at life expectancy at birth. There are also numbers for life expectancy given than you live to some specific age; for example, life expectancy given that you survive to age 60. " ] }, { "cell_type": "code", "execution_count": 9, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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Major area, region, country or area *1950-19551955-19601960-19651965-19701970-19751975-19801980-19851985-19901990-1995
0WORLD46.80795549.21159451.06972255.37848158.04938960.21225461.98905363.61077664.536781
1More developed regions64.66983567.67953769.44038170.28190771.06379471.96044672.80685273.90145774.107521
2Less developed regions41.50811843.88249346.01737851.44107854.77085857.34265059.41811361.22986062.453399
\n", "
" ], "text/plain": [ " Major area, region, country or area * 1950-1955 1955-1960 1960-1965 \\\n", "0 WORLD 46.807955 49.211594 51.069722 \n", "1 More developed regions 64.669835 67.679537 69.440381 \n", "2 Less developed regions 41.508118 43.882493 46.017378 \n", "\n", " 1965-1970 1970-1975 1975-1980 1980-1985 1985-1990 1990-1995 \n", "0 55.378481 58.049389 60.212254 61.989053 63.610776 64.536781 \n", "1 70.281907 71.063794 71.960446 72.806852 73.901457 74.107521 \n", "2 51.441078 54.770858 57.342650 59.418113 61.229860 62.453399 " ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# life expectancy at birth, both sexes \n", "ule = 'http://esa.un.org/unpd/wpp/DVD/Files/1_Indicators%20(Standard)/EXCEL_FILES/3_Mortality/'\n", "ule += 'WPP2015_MORT_F07_1_LIFE_EXPECTANCY_0_BOTH_SEXES.XLS'\n", "\n", "cols = [2] + list(range(5,34))\n", "le = pd.read_excel(ule, sheetname=0, skiprows=16, parse_cols=cols, na_values=['…'])\n", "\n", "le.head(3)[list(range(10))]" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
\n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Country1950-19551955-19601960-19651965-19701970-19751975-19801980-1985
0WORLD46.80795549.21159451.06972255.37848158.04938960.21225461.989053
1More developed regions64.66983567.67953769.44038170.28190771.06379471.96044672.806852
2Less developed regions41.50811843.88249346.01737851.44107854.77085857.34265059.418113
\n", "
" ], "text/plain": [ " Country 1950-1955 1955-1960 1960-1965 1965-1970 \\\n", "0 WORLD 46.807955 49.211594 51.069722 55.378481 \n", "1 More developed regions 64.669835 67.679537 69.440381 70.281907 \n", "2 Less developed regions 41.508118 43.882493 46.017378 51.441078 \n", "\n", " 1970-1975 1975-1980 1980-1985 \n", "0 58.049389 60.212254 61.989053 \n", "1 71.063794 71.960446 72.806852 \n", "2 54.770858 57.342650 59.418113 " ] }, "execution_count": 10, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# rename some variables \n", "oldname = list(le)[0]\n", "l = le.rename(columns={oldname: 'Country'}) \n", "l.head(3)[list(range(8))]" ] }, { "cell_type": "code", "execution_count": 11, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
\n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
CountryChinaJapanGermanyUnited States
1990-199569.38679.44775.87875.617
1995-200070.58780.47577.21276.404
2000-200572.85281.82978.57377.133
2005-201074.43882.62179.75778.113
2010-201575.43283.29880.64778.873
\n", "
" ], "text/plain": [ "Country China Japan Germany United States\n", "1990-1995 69.386 79.447 75.878 75.617\n", "1995-2000 70.587 80.475 77.212 76.404\n", "2000-2005 72.852 81.829 78.573 77.133\n", "2005-2010 74.438 82.621 79.757 78.113\n", "2010-2015 75.432 83.298 80.647 78.873" ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# select countries \n", "countries = ['China', 'Japan', 'Germany', 'United States of America']\n", "l = l[l['Country'].isin(countries)]\n", "\n", "# shape\n", "l = l.set_index('Country').T \n", "l = l.rename(columns={'United States of America': 'United States'})\n", "l.tail()" ] }, { "cell_type": "code", "execution_count": 12, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "(0, 85.0)" ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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3N3P55Zdz7NgxVqxYEdAyaGhoID09neRklZMqOTmZ4uJi/va3v/HBBx/w5S9/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\ncL6kFyJi/G7JpLspIyMjDA4OAjAwMMDQ0BDDw8PA2DzqTF2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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig, ax = plt.subplots()\n", "l.plot(ax=ax, kind='line', alpha=0.5, lw=3, figsize=(6, 8), grid=True)\n", "ax.set_title('Life expectancy at birth', fontsize=14, loc='left')\n", "ax.set_ylabel('Life expectancy in years')\n", "ax.legend(loc='best', fontsize=10, handlelength=2, labelspacing=0.15)\n", "ax.set_ylim(ymin=0)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Exercise.** What other countries would you like to see? Can you add them? The code below generates a list. " ] }, { "cell_type": "code", "execution_count": 13, "metadata": { "collapsed": false }, "outputs": [], "source": [ "countries = le.rename(columns={oldname: 'Country'})['Country']" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Exercise.** Why do you think the US is falling behind? What would you look at to verify your conjecture?" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "collapsed": true }, "source": [ "## Mortality: aka death rates \n", "\n", "Another thing that affects the age distribution of the population is the mortality rate: if mortality rates fall people live longer, on average. Here we look at how mortality rates have changed over the past 60+ years. Roughly speaking, people live an extra five years every generation. Which is a lot. Some of you will live to be a hundred. (Look at the 100+ agen category over time for Japan.) \n", "\n", "The experts look at mortality rates by age. The UN has a [whole page](http://esa.un.org/unpd/wpp/Download/Standard/Mortality/) devoted to mortality numbers. We take 5-year mortality rates from the Abridged Life Table. \n", "\n", "The numbers are percentages of people in a given age group who die over a 5-year period. 0.1 means that 90 percent of an age group is still alive in five years. " ] }, { "cell_type": "code", "execution_count": 14, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
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Major area, region, country or area *PeriodAge (x)Age interval (n)Probability of dying q(x,n)
59524Tonga2010-20157550.279867
59525Tonga2010-20158050.397735
59526Tonga2010-20158515NaN
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" ], "text/plain": [ " Major area, region, country or area * Period Age (x) \\\n", "59524 Tonga 2010-2015 75 \n", "59525 Tonga 2010-2015 80 \n", "59526 Tonga 2010-2015 85 \n", "\n", " Age interval (n) Probability of dying q(x,n) \n", "59524 5 0.279867 \n", "59525 5 0.397735 \n", "59526 15 NaN " ] }, "execution_count": 14, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# mortality overall \n", "url = 'http://esa.un.org/unpd/wpp/DVD/Files/'\n", "url += '1_Indicators%20(Standard)/EXCEL_FILES/3_Mortality/'\n", "url += 'WPP2015_MORT_F17_1_ABRIDGED_LIFE_TABLE_BOTH_SEXES.XLS'\n", "\n", "cols = [2, 5, 6, 7, 9]\n", "mort = pd.read_excel(url, sheetname=0, skiprows=16, parse_cols=cols, na_values=['…'])\n", "mort.tail(3)" ] }, { "cell_type": "code", "execution_count": 15, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/html": [ "
\n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
CountryPeriodAgeIntervalMortality
0WORLD1950-1955010.141804
1WORLD1950-1955140.085487
2WORLD1950-1955550.031513
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" ], "text/plain": [ " Country Period Age Interval Mortality\n", "0 WORLD 1950-1955 0 1 0.141804\n", "1 WORLD 1950-1955 1 4 0.085487\n", "2 WORLD 1950-1955 5 5 0.031513" ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# change names \n", "names = list(mort)\n", "m = mort.rename(columns={names[0]: 'Country', names[2]: 'Age', names[3]: 'Interval', names[4]: 'Mortality'})\n", "m.head(3)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Comment.** At this point, we need to pivot the data. That's not something we've done before, so take it as simply something we can do easily if we have to. We're going to do this twice to produce different graphs: \n", "\n", "* Compare countries for the same period. \n", "* Compare different periods for the same country. " ] }, { "cell_type": "code", "execution_count": 16, "metadata": { "collapsed": false }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Dimensions: (64, 5)\n" ] }, { "data": { "text/html": [ "
\n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
CountryChinaGermanyJapanUnited States of America
Age
50.0017560.0003970.0004620.000597
100.0012860.0004560.0004370.000714
150.0018440.0013000.0011410.002264
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" ], "text/plain": [ "Country China Germany Japan United States of America\n", "Age \n", "5 0.001756 0.000397 0.000462 0.000597\n", "10 0.001286 0.000456 0.000437 0.000714\n", "15 0.001844 0.001300 0.001141 0.002264" ] }, "execution_count": 16, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# compare countries for most recent period\n", "countries = ['China', 'Japan', 'Germany', 'United States of America']\n", "mt = m[m['Country'].isin(countries) & m['Interval'].isin([5]) & m['Period'].isin(['2010-2015'])] \n", "print('Dimensions:', mt.shape) \n", "\n", "mp = mt.pivot(index='Age', columns='Country', values='Mortality') \n", "mp.head(3)" ] }, { "cell_type": "code", "execution_count": 17, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 17, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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tviDPGGNMY/6ti5EjXaVxuARbuPfM4SuGMcaYltTWwhdfNJwfzu4oCGEMwxta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\nOC7puOYz2bIF3nqr4fykkyI7XSvKgg1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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig, ax = plt.subplots()\n", "mp.plot(ax=ax, kind='line', alpha=0.5, linewidth=3, \n", "# logy=True, \n", " figsize=(6, 4))\n", "ax.set_title('Mortality by age', fontsize=14, loc='left')\n", "ax.set_ylabel('Mortality Rate (log scale)')\n", "ax.legend(loc='best', fontsize=10, handlelength=2, labelspacing=0.15)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Exercises.**\n", "\n", "* What country's old people have the lowest mortality?\n", "* What do you see here for the US? Why is our life expectancy shorter?\n", "* What other countries would you like to see? Can you adapt the code to show them? \n", "* Anything else cross your mind? " ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] }, { "cell_type": "code", "execution_count": 18, "metadata": { "collapsed": false }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Dimensions: (208, 5)\n" ] }, { "data": { "text/html": [ "
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Period1950-19551980-19852010-2015
Age
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150.0268450.0041720.001844
\n", "
" ], "text/plain": [ "Period 1950-1955 1980-1985 2010-2015\n", "Age \n", "5 0.043088 0.006487 0.001756\n", "10 0.025641 0.003300 0.001286\n", "15 0.026845 0.004172 0.001844" ] }, "execution_count": 18, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# compare periods for the one country -- countries[0] is China \n", "mt = m[m['Country'].isin([countries[0]]) & m['Interval'].isin([5])] \n", "print('Dimensions:', mt.shape) \n", "\n", "mp = mt.pivot(index='Age', columns='Period', values='Mortality') \n", "mp = mp[[0, 6, 12]]\n", "mp.head(3)" ] }, { "cell_type": "code", "execution_count": 19, "metadata": { "collapsed": false }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 19, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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xDMOoh4TPFoYNg/bta+e54bOFkZ1Gktk0M0br6uFlg9vbItIfGBSo2hTmcP59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\nnzP7hM8Ewsc0L6SmQocO7ujYMXSemZn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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig, ax = plt.subplots()\n", "mp.plot(ax=ax, kind='line', alpha=0.5, linewidth=3, \n", "# logy=True, \n", " figsize=(6, 4))\n", "ax.set_title('Mortality over time', fontsize=14, loc='left')\n", "ax.set_ylabel('Mortality Rate (log scale)')\n", "ax.legend(loc='best', fontsize=10, handlelength=2, labelspacing=0.15)" ] }, { "cell_type": "markdown", "metadata": { "collapsed": true }, "source": [ "**Exercise.** What do you see? What else would you like to know? " ] }, { "cell_type": "markdown", "metadata": { "collapsed": true }, "source": [ "**Exercise.** Repeat this graph for the United States? How does it compare?" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] }, { "cell_type": "code", "execution_count": null, "metadata": { "collapsed": true }, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "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": "3.5.1" } }, "nbformat": 4, "nbformat_minor": 0 }