Skip to content

Instantly share code, notes, and snippets.

@msund
Created April 12, 2014 02:02
Show Gist options
  • Star 0 You must be signed in to star a gist
  • Fork 0 You must be signed in to fork a gist
  • Save msund/10514828 to your computer and use it in GitHub Desktop.
Save msund/10514828 to your computer and use it in GitHub Desktop.
Anscombe's Quartet NB
{
"metadata": {
"name": "Untitled1"
},
"nbformat": 3,
"nbformat_minor": 0,
"worksheets": [
{
"cells": [
{
"cell_type": "code",
"collapsed": false,
"input": "%pylab inline\nimport matplotlib.pyplot as plt # so we don't have to look at mpl's backend\nimport matplotlib.gridspec as gridspec # for subplots",
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": "Populating the interactive namespace from numpy and matplotlib\n"
},
{
"output_type": "stream",
"stream": "stderr",
"text": "WARNING: pylab import has clobbered these variables: ['power', 'random', 'fft', 'linalg', 'info']\n`%pylab --no-import-all` prevents importing * from pylab and numpy\n"
}
],
"prompt_number": 15
},
{
"cell_type": "code",
"collapsed": false,
"input": "from matplotlylib import fig_to_plotly\nusername = 'IPython.Demo'\napi_key = '1fw3zw2o13'",
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 16
},
{
"cell_type": "code",
"collapsed": false,
"input": "fig1 = plt.figure()\n\nfrom __future__ import print_function\n\"\"\"\nEdward Tufte uses this example from Anscombe to show 4 datasets of x\nand y that have the same mean, standard deviation, and regression\nline, but which are qualitatively different.\n\nmatplotlib fun for a rainy day\n\"\"\"\n\nfrom pylab import *\n\nx = array([10, 8, 13, 9, 11, 14, 6, 4, 12, 7, 5])\ny1 = array([8.04, 6.95, 7.58, 8.81, 8.33, 9.96, 7.24, 4.26, 10.84, 4.82, 5.68])\ny2 = array([9.14, 8.14, 8.74, 8.77, 9.26, 8.10, 6.13, 3.10, 9.13, 7.26, 4.74])\ny3 = array([7.46, 6.77, 12.74, 7.11, 7.81, 8.84, 6.08, 5.39, 8.15, 6.42, 5.73])\nx4 = array([8,8,8,8,8,8,8,19,8,8,8])\ny4 = array([6.58,5.76,7.71,8.84,8.47,7.04,5.25,12.50,5.56,7.91,6.89])\n\ndef fit(x):\n return 3+0.5*x\n\n\n\nxfit = array( [amin(x), amax(x) ] )\n\nsubplot(221)\nplot(x,y1,'ks', xfit, fit(xfit), 'r-', lw=2)\naxis([2,20,2,14])\nsetp(gca(), xticklabels=[], yticks=(4,8,12), xticks=(0,10,20))\ntext(3,12, 'I', fontsize=20)\n\nsubplot(222)\nplot(x,y2,'ks', xfit, fit(xfit), 'r-', lw=2)\naxis([2,20,2,14])\nsetp(gca(), xticklabels=[], yticks=(4,8,12), yticklabels=[], xticks=(0,10,20))\ntext(3,12, 'II', fontsize=20)\n\nsubplot(223)\nplot(x,y3,'ks', xfit, fit(xfit), 'r-', lw=2)\naxis([2,20,2,14])\ntext(3,12, 'III', fontsize=20)\nsetp(gca(), yticks=(4,8,12), xticks=(0,10,20))\n\nsubplot(224)\n\nxfit = array([amin(x4),amax(x4)])\nplot(x4,y4,'ks', xfit, fit(xfit), 'r-', lw=2)\naxis([2,20,2,14])\nsetp(gca(), yticklabels=[], yticks=(4,8,12), xticks=(0,10,20))\ntext(3,12, 'IV', fontsize=20)\n\n#verify the stats\npairs = (x,y1), (x,y2), (x,y3), (x4,y4)\nfor x,y in pairs:\n print ('mean=%1.2f, std=%1.2f, r=%1.2f'%(mean(y), std(y), corrcoef(x,y)[0][1]))\n\nshow()\n\nfig_to_plotly(fig1, username, api_key, notebook= True)",
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": "mean=7.50, std=1.94, r=0.82\nmean=7.50, std=1.94, r=0.82\nmean=7.50, std=1.94, r=0.82\nmean=7.50, std=1.94, r=0.82\n"
},
{
"metadata": {},
"output_type": "display_data",
"png": "iVBORw0KGgoAAAANSUhEUgAAAXEAAAD7CAYAAACc26SuAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\n",
"text": "<matplotlib.figure.Figure at 0x10dde4f10>"
},
{
"html": "<iframe height=\"500\" id=\"igraph\" scrolling=\"no\" seamless=\"seamless\" src=\"https://plot.ly/~IPython.Demo/2767/600/450\" width=\"650\"></iframe>",
"metadata": {},
"output_type": "pyout",
"prompt_number": 17,
"text": "<IPython.core.display.HTML at 0x10db8b7d0>"
}
],
"prompt_number": 17
},
{
"cell_type": "code",
"collapsed": false,
"input": "",
"language": "python",
"metadata": {},
"outputs": []
}
],
"metadata": {}
}
]
}
Sign up for free to join this conversation on GitHub. Already have an account? Sign in to comment