{"url":"https://api.github.com/gists/4063663","forks_url":"https://api.github.com/gists/4063663/forks","commits_url":"https://api.github.com/gists/4063663/commits","id":"4063663","node_id":"MDQ6R2lzdDQwNjM2NjM=","git_pull_url":"https://gist.github.com/4063663.git","git_push_url":"https://gist.github.com/4063663.git","html_url":"https://gist.github.com/mbostock/4063663","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4063663/raw/6292e8bfb9fb5edf62116c3cb7914a2051fe0989/.block","size":108,"truncated":false,"content":"license: gpl-3.0\nborder: no\nheight: 960\nredirect: https://observablehq.com/@d3/brushable-scatterplot-matrix\n","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/4063663/raw/37b80032a00600ced9b28b99dd9d56367e1060a9/README.md","size":494,"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 simpler static [version without brushing](/mbostock/3213173).","encoding":"utf-8"},"flowers.csv":{"filename":"flowers.csv","type":"text/csv","language":"CSV","raw_url":"https://gist.githubusercontent.com/mbostock/4063663/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/4063663/raw/96a502cbe5f55d3095f553fe211d0c55091346a9/index.html","size":4233,"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\ncircle.hidden {\n  fill: #ccc !important;\n}\n\n.extent {\n  fill: #000;\n  fill-opacity: .125;\n  stroke: #fff;\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 brush = d3.svg.brush()\n      .x(x)\n      .y(y)\n      .on(\"brushstart\", brushstart)\n      .on(\"brush\", brushmove)\n      .on(\"brushend\", brushend);\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  cell.call(brush);\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  var brushCell;\n\n  // Clear the previously-active brush, if any.\n  function brushstart(p) {\n    if (brushCell !== this) {\n      d3.select(brushCell).call(brush.clear());\n      x.domain(domainByTrait[p.x]);\n      y.domain(domainByTrait[p.y]);\n      brushCell = this;\n    }\n  }\n\n  // Highlight the selected circles.\n  function brushmove(p) {\n    var e = brush.extent();\n    svg.selectAll(\"circle\").classed(\"hidden\", function(d) {\n      return e[0][0] > d[p.x] || d[p.x] > e[1][0]\n          || e[0][1] > d[p.y] || d[p.y] > e[1][1];\n    });\n  }\n\n  // If the brush is empty, select all circles.\n  function brushend() {\n    if (brush.empty()) svg.selectAll(\".hidden\").classed(\"hidden\", false);\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/4063663/raw/13ced70c2a3f0c23d22be47d7afb2f5bcd5cec19/thumbnail.png","size":26924,"truncated":false,"content":"iVBORw0KGgoAAAANSUhEUgAAAOYAAAB4CAYAAADmBo6IAAAL5GlDQ1BpY20A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\ns0eHsGzHUrh1YRmr6kJ4FYltw9TtiHT5kZoXNAXG9o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Y06eP3nL5uxAirvX1hLzu3nzRP8VDbPaVLWJ1WWr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WhCpURc4Sd53diWzZuxY1b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\ngv2dIySyebYsLKc2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