{"url":"https://api.github.com/gists/3213173","forks_url":"https://api.github.com/gists/3213173/forks","commits_url":"https://api.github.com/gists/3213173/commits","id":"3213173","node_id":"MDQ6R2lzdDMyMTMxNzM=","git_pull_url":"https://gist.github.com/3213173.git","git_push_url":"https://gist.github.com/3213173.git","html_url":"https://gist.github.com/mbostock/3213173","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/3213173/raw/7e5b6d28f3a1943ee282fda808a5aabe83853e83/.block","size":98,"truncated":false,"content":"license: gpl-3.0\nborder: no\nheight: 960\nredirect: https://observablehq.com/@d3/scatterplot-matrix\n","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/3213173/raw/169a5ecc4b5708d374c7ae2d3b9cbd08d644d07c/README.md","size":476,"truncated":false,"content":"The scatterplot matrix visualizations pairwise correlations for multi-dimensional data; each cell in the matrix is a scatterplot. This example uses Anderson's data of iris flowers on the Gaspé Peninsula. Scatterplot matrix design invented by J. A. Hartigan; see also [R](http://www.r-project.org/) and [GGobi](http://www.ggobi.org/). Data on *Iris* flowers collected by Edgar Anderson and published by Ronald Fisher.\n\nSee also this [version with brushing](/mbostock/4063663).","encoding":"utf-8"},"flowers.csv":{"filename":"flowers.csv","type":"text/csv","language":"CSV","raw_url":"https://gist.githubusercontent.com/mbostock/3213173/raw/3fbba4b18a1412f6fed34e780e82ae4108c175f2/flowers.csv","size":3858,"truncated":false,"content":"sepal length,sepal width,petal length,petal width,species\n5.1,3.5,1.4,0.2,setosa\n4.9,3.0,1.4,0.2,setosa\n4.7,3.2,1.3,0.2,setosa\n4.6,3.1,1.5,0.2,setosa\n5.0,3.6,1.4,0.2,setosa\n5.4,3.9,1.7,0.4,setosa\n4.6,3.4,1.4,0.3,setosa\n5.0,3.4,1.5,0.2,setosa\n4.4,2.9,1.4,0.2,setosa\n4.9,3.1,1.5,0.1,setosa\n5.4,3.7,1.5,0.2,setosa\n4.8,3.4,1.6,0.2,setosa\n4.8,3.0,1.4,0.1,setosa\n4.3,3.0,1.1,0.1,setosa\n5.8,4.0,1.2,0.2,setosa\n5.7,4.4,1.5,0.4,setosa\n5.4,3.9,1.3,0.4,setosa\n5.1,3.5,1.4,0.3,setosa\n5.7,3.8,1.7,0.3,setosa\n5.1,3.8,1.5,0.3,setosa\n5.4,3.4,1.7,0.2,setosa\n5.1,3.7,1.5,0.4,setosa\n4.6,3.6,1.0,0.2,setosa\n5.1,3.3,1.7,0.5,setosa\n4.8,3.4,1.9,0.2,setosa\n5.0,3.0,1.6,0.2,setosa\n5.0,3.4,1.6,0.4,setosa\n5.2,3.5,1.5,0.2,setosa\n5.2,3.4,1.4,0.2,setosa\n4.7,3.2,1.6,0.2,setosa\n4.8,3.1,1.6,0.2,setosa\n5.4,3.4,1.5,0.4,setosa\n5.2,4.1,1.5,0.1,setosa\n5.5,4.2,1.4,0.2,setosa\n4.9,3.1,1.5,0.2,setosa\n5.0,3.2,1.2,0.2,setosa\n5.5,3.5,1.3,0.2,setosa\n4.9,3.6,1.4,0.1,setosa\n4.4,3.0,1.3,0.2,setosa\n5.1,3.4,1.5,0.2,setosa\n5.0,3.5,1.3,0.3,setosa\n4.5,2.3,1.3,0.3,setosa\n4.4,3.2,1.3,0.2,setosa\n5.0,3.5,1.6,0.6,setosa\n5.1,3.8,1.9,0.4,setosa\n4.8,3.0,1.4,0.3,setosa\n5.1,3.8,1.6,0.2,setosa\n4.6,3.2,1.4,0.2,setosa\n5.3,3.7,1.5,0.2,setosa\n5.0,3.3,1.4,0.2,setosa\n7.0,3.2,4.7,1.4,versicolor\n6.4,3.2,4.5,1.5,versicolor\n6.9,3.1,4.9,1.5,versicolor\n5.5,2.3,4.0,1.3,versicolor\n6.5,2.8,4.6,1.5,versicolor\n5.7,2.8,4.5,1.3,versicolor\n6.3,3.3,4.7,1.6,versicolor\n4.9,2.4,3.3,1.0,versicolor\n6.6,2.9,4.6,1.3,versicolor\n5.2,2.7,3.9,1.4,versicolor\n5.0,2.0,3.5,1.0,versicolor\n5.9,3.0,4.2,1.5,versicolor\n6.0,2.2,4.0,1.0,versicolor\n6.1,2.9,4.7,1.4,versicolor\n5.6,2.9,3.6,1.3,versicolor\n6.7,3.1,4.4,1.4,versicolor\n5.6,3.0,4.5,1.5,versicolor\n5.8,2.7,4.1,1.0,versicolor\n6.2,2.2,4.5,1.5,versicolor\n5.6,2.5,3.9,1.1,versicolor\n5.9,3.2,4.8,1.8,versicolor\n6.1,2.8,4.0,1.3,versicolor\n6.3,2.5,4.9,1.5,versicolor\n6.1,2.8,4.7,1.2,versicolor\n6.4,2.9,4.3,1.3,versicolor\n6.6,3.0,4.4,1.4,versicolor\n6.8,2.8,4.8,1.4,versicolor\n6.7,3.0,5.0,1.7,versicolor\n6.0,2.9,4.5,1.5,versicolor\n5.7,2.6,3.5,1.0,versicolor\n5.5,2.4,3.8,1.1,versicolor\n5.5,2.4,3.7,1.0,versicolor\n5.8,2.7,3.9,1.2,versicolor\n6.0,2.7,5.1,1.6,versicolor\n5.4,3.0,4.5,1.5,versicolor\n6.0,3.4,4.5,1.6,versicolor\n6.7,3.1,4.7,1.5,versicolor\n6.3,2.3,4.4,1.3,versicolor\n5.6,3.0,4.1,1.3,versicolor\n5.5,2.5,4.0,1.3,versicolor\n5.5,2.6,4.4,1.2,versicolor\n6.1,3.0,4.6,1.4,versicolor\n5.8,2.6,4.0,1.2,versicolor\n5.0,2.3,3.3,1.0,versicolor\n5.6,2.7,4.2,1.3,versicolor\n5.7,3.0,4.2,1.2,versicolor\n5.7,2.9,4.2,1.3,versicolor\n6.2,2.9,4.3,1.3,versicolor\n5.1,2.5,3.0,1.1,versicolor\n5.7,2.8,4.1,1.3,versicolor\n6.3,3.3,6.0,2.5,virginica\n5.8,2.7,5.1,1.9,virginica\n7.1,3.0,5.9,2.1,virginica\n6.3,2.9,5.6,1.8,virginica\n6.5,3.0,5.8,2.2,virginica\n7.6,3.0,6.6,2.1,virginica\n4.9,2.5,4.5,1.7,virginica\n7.3,2.9,6.3,1.8,virginica\n6.7,2.5,5.8,1.8,virginica\n7.2,3.6,6.1,2.5,virginica\n6.5,3.2,5.1,2.0,virginica\n6.4,2.7,5.3,1.9,virginica\n6.8,3.0,5.5,2.1,virginica\n5.7,2.5,5.0,2.0,virginica\n5.8,2.8,5.1,2.4,virginica\n6.4,3.2,5.3,2.3,virginica\n6.5,3.0,5.5,1.8,virginica\n7.7,3.8,6.7,2.2,virginica\n7.7,2.6,6.9,2.3,virginica\n6.0,2.2,5.0,1.5,virginica\n6.9,3.2,5.7,2.3,virginica\n5.6,2.8,4.9,2.0,virginica\n7.7,2.8,6.7,2.0,virginica\n6.3,2.7,4.9,1.8,virginica\n6.7,3.3,5.7,2.1,virginica\n7.2,3.2,6.0,1.8,virginica\n6.2,2.8,4.8,1.8,virginica\n6.1,3.0,4.9,1.8,virginica\n6.4,2.8,5.6,2.1,virginica\n7.2,3.0,5.8,1.6,virginica\n7.4,2.8,6.1,1.9,virginica\n7.9,3.8,6.4,2.0,virginica\n6.4,2.8,5.6,2.2,virginica\n6.3,2.8,5.1,1.5,virginica\n6.1,2.6,5.6,1.4,virginica\n7.7,3.0,6.1,2.3,virginica\n6.3,3.4,5.6,2.4,virginica\n6.4,3.1,5.5,1.8,virginica\n6.0,3.0,4.8,1.8,virginica\n6.9,3.1,5.4,2.1,virginica\n6.7,3.1,5.6,2.4,virginica\n6.9,3.1,5.1,2.3,virginica\n5.8,2.7,5.1,1.9,virginica\n6.8,3.2,5.9,2.3,virginica\n6.7,3.3,5.7,2.5,virginica\n6.7,3.0,5.2,2.3,virginica\n6.3,2.5,5.0,1.9,virginica\n6.5,3.0,5.2,2.0,virginica\n6.2,3.4,5.4,2.3,virginica\n5.9,3.0,5.1,1.8,virginica\n","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/3213173/raw/6ad6f11fb40a1728d44f6bc93f85de10142a65e8/index.html","size":3256,"truncated":false,"content":"<!DOCTYPE html>\n<meta charset=\"utf-8\">\n<style>\n\nsvg {\n  font: 10px sans-serif;\n  padding: 10px;\n}\n\n.axis,\n.frame {\n  shape-rendering: crispEdges;\n}\n\n.axis line {\n  stroke: #ddd;\n}\n\n.axis path {\n  display: none;\n}\n\n.cell text {\n  font-weight: bold;\n  text-transform: capitalize;\n}\n\n.frame {\n  fill: none;\n  stroke: #aaa;\n}\n\ncircle {\n  fill-opacity: .7;\n}\n\n</style>\n<body>\n<script src=\"//d3js.org/d3.v3.min.js\"></script>\n<script>\n\nvar width = 960,\n    size = 230,\n    padding = 20;\n\nvar x = d3.scale.linear()\n    .range([padding / 2, size - padding / 2]);\n\nvar y = d3.scale.linear()\n    .range([size - padding / 2, padding / 2]);\n\nvar xAxis = d3.svg.axis()\n    .scale(x)\n    .orient(\"bottom\")\n    .ticks(6);\n\nvar yAxis = d3.svg.axis()\n    .scale(y)\n    .orient(\"left\")\n    .ticks(6);\n\nvar color = d3.scale.category10();\n\nd3.csv(\"flowers.csv\", function(error, data) {\n  if (error) throw error;\n\n  var domainByTrait = {},\n      traits = d3.keys(data[0]).filter(function(d) { return d !== \"species\"; }),\n      n = traits.length;\n\n  traits.forEach(function(trait) {\n    domainByTrait[trait] = d3.extent(data, function(d) { return d[trait]; });\n  });\n\n  xAxis.tickSize(size * n);\n  yAxis.tickSize(-size * n);\n\n  var svg = d3.select(\"body\").append(\"svg\")\n      .attr(\"width\", size * n + padding)\n      .attr(\"height\", size * n + padding)\n    .append(\"g\")\n      .attr(\"transform\", \"translate(\" + padding + \",\" + padding / 2 + \")\");\n\n  svg.selectAll(\".x.axis\")\n      .data(traits)\n    .enter().append(\"g\")\n      .attr(\"class\", \"x axis\")\n      .attr(\"transform\", function(d, i) { return \"translate(\" + (n - i - 1) * size + \",0)\"; })\n      .each(function(d) { x.domain(domainByTrait[d]); d3.select(this).call(xAxis); });\n\n  svg.selectAll(\".y.axis\")\n      .data(traits)\n    .enter().append(\"g\")\n      .attr(\"class\", \"y axis\")\n      .attr(\"transform\", function(d, i) { return \"translate(0,\" + i * size + \")\"; })\n      .each(function(d) { y.domain(domainByTrait[d]); d3.select(this).call(yAxis); });\n\n  var cell = svg.selectAll(\".cell\")\n      .data(cross(traits, traits))\n    .enter().append(\"g\")\n      .attr(\"class\", \"cell\")\n      .attr(\"transform\", function(d) { return \"translate(\" + (n - d.i - 1) * size + \",\" + d.j * size + \")\"; })\n      .each(plot);\n\n  // Titles for the diagonal.\n  cell.filter(function(d) { return d.i === d.j; }).append(\"text\")\n      .attr(\"x\", padding)\n      .attr(\"y\", padding)\n      .attr(\"dy\", \".71em\")\n      .text(function(d) { return d.x; });\n\n  function plot(p) {\n    var cell = d3.select(this);\n\n    x.domain(domainByTrait[p.x]);\n    y.domain(domainByTrait[p.y]);\n\n    cell.append(\"rect\")\n        .attr(\"class\", \"frame\")\n        .attr(\"x\", padding / 2)\n        .attr(\"y\", padding / 2)\n        .attr(\"width\", size - padding)\n        .attr(\"height\", size - padding);\n\n    cell.selectAll(\"circle\")\n        .data(data)\n      .enter().append(\"circle\")\n        .attr(\"cx\", function(d) { return x(d[p.x]); })\n        .attr(\"cy\", function(d) { return y(d[p.y]); })\n        .attr(\"r\", 4)\n        .style(\"fill\", function(d) { return color(d.species); });\n  }\n});\n\nfunction cross(a, b) {\n  var c = [], n = a.length, m = b.length, i, j;\n  for (i = -1; ++i < n;) for (j = -1; ++j < m;) c.push({x: a[i], i: i, y: b[j], j: j});\n  return c;\n}\n\n</script>\n","encoding":"utf-8"},"thumbnail.png":{"filename":"thumbnail.png","type":"image/png","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/3213173/raw/5ecb7e8e8d011bf7d75efa2355c60b41c3c9e978/thumbnail.png","size":23679,"truncated":false,"content":"iVBORw0KGgoAAAANSUhEUgAAAOYAAAB4CAYAAADmBo6IAAAAGXRFWHRTb2Z0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\nz5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1o0jgOCHHHWOpXy9pg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