{"url":"https://api.github.com/gists/4060954","forks_url":"https://api.github.com/gists/4060954/forks","commits_url":"https://api.github.com/gists/4060954/commits","id":"4060954","node_id":"MDQ6R2lzdDQwNjA5NTQ=","git_pull_url":"https://gist.github.com/4060954.git","git_push_url":"https://gist.github.com/4060954.git","html_url":"https://gist.github.com/mbostock/4060954","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4060954/raw/e513b6aabc42ee1605e993e6df4bc54d4b8f2a9a/.block","size":91,"truncated":false,"content":"license: gpl-3.0\nredirect: https://beta.observablehq.com/@mbostock/streamgraph-transitions\n","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/4060954/raw/018e9ca6c8478aaa1d6db36bd7d1c928c61154c1/README.md","size":313,"truncated":false,"content":"For continuous data such as time series, a streamgraph can be used in place of stacked bars. This example also demonstrates path transitions to interpolate between different layouts. Streamgraph algorithm, colors, and data generation inspired by [Byron and Wattenberg](http://www.leebyron.com/else/streamgraph/).\n","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/4060954/raw/16147c1228697bc3d6c545b27f209ed88a9f2118/index.html","size":2075,"truncated":false,"content":"<!DOCTYPE html>\n<meta charset=\"utf-8\">\n<title>Streamgraph</title>\n<style>\n\nbutton {\n  position: absolute;\n  left: 10px;\n  top: 10px;\n}\n\n</style>\n<button onclick=\"transition()\">Update</button>\n<svg width=\"960\" height=\"500\"></svg>\n<script src=\"https://d3js.org/d3.v4.min.js\"></script>\n<script>\n\nvar n = 20, // number of layers\n    m = 200, // number of samples per layer\n    k = 10; // number of bumps per layer\n\nvar stack = d3.stack().keys(d3.range(n)).offset(d3.stackOffsetWiggle),\n    layers0 = stack(d3.transpose(d3.range(n).map(function() { return bumps(m, k); }))),\n    layers1 = stack(d3.transpose(d3.range(n).map(function() { return bumps(m, k); }))),\n    layers = layers0.concat(layers1);\n\nvar svg = d3.select(\"svg\"),\n    width = +svg.attr(\"width\"),\n    height = +svg.attr(\"height\");\n\nvar x = d3.scaleLinear()\n    .domain([0, m - 1])\n    .range([0, width]);\n\nvar y = d3.scaleLinear()\n    .domain([d3.min(layers, stackMin), d3.max(layers, stackMax)])\n    .range([height, 0]);\n\nvar z = d3.interpolateCool;\n\nvar area = d3.area()\n    .x(function(d, i) { return x(i); })\n    .y0(function(d) { return y(d[0]); })\n    .y1(function(d) { return y(d[1]); });\n\nsvg.selectAll(\"path\")\n  .data(layers0)\n  .enter().append(\"path\")\n    .attr(\"d\", area)\n    .attr(\"fill\", function() { return z(Math.random()); });\n\nfunction stackMax(layer) {\n  return d3.max(layer, function(d) { return d[1]; });\n}\n\nfunction stackMin(layer) {\n  return d3.min(layer, function(d) { return d[0]; });\n}\n\nfunction transition() {\n  var t;\n  d3.selectAll(\"path\")\n    .data((t = layers1, layers1 = layers0, layers0 = t))\n    .transition()\n      .duration(2500)\n      .attr(\"d\", area);\n}\n\n// Inspired by Lee Byron’s test data generator.\nfunction bumps(n, m) {\n  var a = [], i;\n  for (i = 0; i < n; ++i) a[i] = 0;\n  for (i = 0; i < m; ++i) bump(a, n);\n  return a;\n}\n\nfunction bump(a, n) {\n  var x = 1 / (0.1 + Math.random()),\n      y = 2 * Math.random() - 0.5,\n      z = 10 / (0.1 + Math.random());\n  for (var i = 0; i < n; i++) {\n    var w = (i / n - y) * z;\n    a[i] += x * Math.exp(-w * w);\n  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GD4ukRj18iW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\n2MST8QLjlNhLt8DjeXi2uw6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