{"url":"https://api.github.com/gists/3886394","forks_url":"https://api.github.com/gists/3886394/forks","commits_url":"https://api.github.com/gists/3886394/commits","id":"3886394","node_id":"MDQ6R2lzdDM4ODYzOTQ=","git_pull_url":"https://gist.github.com/3886394.git","git_push_url":"https://gist.github.com/3886394.git","html_url":"https://gist.github.com/mbostock/3886394","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/3886394/raw/ae123819c36699555bffbb19c76bdd59c3c443c2/.block","size":109,"truncated":false,"content":"license: gpl-3.0\nredirect: https://beta.observablehq.com/@mbostock/d3-stacked-normalized-horizontal-bar-chart","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/3886394/raw/c5d368cfa4a847c0dbaa61d275fb664721199bb8/README.md","size":107,"truncated":false,"content":"This variation of a [stacked bar chart](/mbostock/3886208) shows percentages rather than absolute numbers.\n","encoding":"utf-8"},"data.csv":{"filename":"data.csv","type":"text/csv","language":"CSV","raw_url":"https://gist.githubusercontent.com/mbostock/3886394/raw/4911c2680e4ae38f6a12d421fee978b675204dab/data.csv","size":2806,"truncated":false,"content":"State,Under 5 Years,5 to 13 Years,14 to 17 Years,18 to 24 Years,25 to 44 Years,45 to 64 Years,65 Years and 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html>\n<meta charset=\"utf-8\">\n<style>\n\n.bar {\n  fill: steelblue;\n}\n\n.axis path {\n  display: none;\n}\n\n</style>\n<svg width=\"960\" height=\"500\"></svg>\n<script src=\"//d3js.org/d3.v4.min.js\"></script>\n<script>\n\nvar svg = d3.select(\"svg\"),\n    margin = {top: 20, right: 60, bottom: 30, left: 40},\n    width = +svg.attr(\"width\") - margin.left - margin.right,\n    height = +svg.attr(\"height\") - margin.top - margin.bottom,\n    g = svg.append(\"g\").attr(\"transform\", \"translate(\" + margin.left + \",\" + margin.top + \")\");\n\nvar x = d3.scaleBand()\n    .rangeRound([0, width])\n    .padding(0.1)\n    .align(0.1);\n\nvar y = d3.scaleLinear()\n    .rangeRound([height, 0]);\n\nvar z = d3.scaleOrdinal()\n    .range([\"#98abc5\", \"#8a89a6\", \"#7b6888\", \"#6b486b\", \"#a05d56\", \"#d0743c\", \"#ff8c00\"]);\n\nvar stack = d3.stack()\n    .offset(d3.stackOffsetExpand);\n\nd3.csv(\"data.csv\", type, function(error, data) {\n  if (error) throw error;\n\n  data.sort(function(a, b) { return b[data.columns[1]] / b.total - a[data.columns[1]] / a.total; });\n\n  x.domain(data.map(function(d) { return d.State; }));\n  z.domain(data.columns.slice(1));\n\n  var serie = g.selectAll(\".serie\")\n    .data(stack.keys(data.columns.slice(1))(data))\n    .enter().append(\"g\")\n      .attr(\"class\", \"serie\")\n      .attr(\"fill\", function(d) { return z(d.key); });\n\n  serie.selectAll(\"rect\")\n    .data(function(d) { return d; })\n    .enter().append(\"rect\")\n      .attr(\"x\", function(d) { return x(d.data.State); })\n      .attr(\"y\", function(d) { return y(d[1]); })\n      .attr(\"height\", function(d) { return y(d[0]) - y(d[1]); })\n      .attr(\"width\", x.bandwidth());\n\n  g.append(\"g\")\n      .attr(\"class\", \"axis axis--x\")\n      .attr(\"transform\", \"translate(0,\" + height + \")\")\n      .call(d3.axisBottom(x));\n\n  g.append(\"g\")\n      .attr(\"class\", \"axis axis--y\")\n      .call(d3.axisLeft(y).ticks(10, \"%\"));\n\n  var legend = serie.append(\"g\")\n      .attr(\"class\", \"legend\")\n      .attr(\"transform\", function(d) { var d = d[d.length - 1]; return \"translate(\" + (x(d.data.State) + x.bandwidth()) + \",\" + ((y(d[0]) + y(d[1])) / 2) + \")\"; });\n\n  legend.append(\"line\")\n      .attr(\"x1\", -6)\n      .attr(\"x2\", 6)\n      .attr(\"stroke\", \"#000\");\n\n  legend.append(\"text\")\n      .attr(\"x\", 9)\n      .attr(\"dy\", \"0.35em\")\n      .attr(\"fill\", \"#000\")\n      .style(\"font\", \"10px sans-serif\")\n      .text(function(d) { return d.key; });\n});\n\nfunction type(d, i, columns) {\n  for (i = 1, t = 0; i < columns.length; ++i) t += d[columns[i]] = +d[columns[i]];\n  d.total = t;\n  return d;\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/3886394/raw/610b14c458d1233c303ebdabd48ec8a3fc30c375/thumbnail.png","size":14921,"truncated":false,"content":"iVBORw0KGgoAAAANSUhEUgAAAOYAAAB4CAYAAADmBo6IAAAAGXRFWHRTb2Z0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\nfJrI2Ua347vHwfEF2y+H51Xw3233Tk6fVxEkaP5sOq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