{"url":"https://api.github.com/gists/3709000","forks_url":"https://api.github.com/gists/3709000/forks","commits_url":"https://api.github.com/gists/3709000/commits","id":"3709000","node_id":"MDQ6R2lzdDM3MDkwMDA=","git_pull_url":"https://gist.github.com/3709000.git","git_push_url":"https://gist.github.com/3709000.git","html_url":"https://gist.github.com/mbostock/3709000","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/3709000/raw/703d310b399098a243a76a50bc209167e924cfd2/.block","size":17,"truncated":false,"content":"license: gpl-3.0\n","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/3709000/raw/9e63f933b0ccfa3374b68798de91315fac568f62/README.md","size":197,"truncated":false,"content":"A comparison of 41 map projections by four different types of distortion. Lower is better. Data transcribed from the [Natural Earth Projection](http://www.shadedrelief.com/NE_proj/distortion.html).","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/3709000/raw/838e20a544de648c067f1092f7e619c77b6c5a9c/index.html","size":3908,"truncated":false,"content":"<!DOCTYPE html>\n<meta charset=\"utf-8\">\n<title>Map Projections</title>\n<style>\n\nsvg {\n  font: 10px sans-serif;\n}\n\n.background path {\n  fill: none;\n  stroke: none;\n  stroke-width: 20px;\n  pointer-events: stroke;\n}\n\n.foreground path {\n  fill: none;\n  stroke: steelblue;\n  stroke-width: 1.5px;\n}\n\n.axis .title {\n  font-size: 11px;\n  font-weight: bold;\n  text-transform: uppercase;\n}\n\n.axis line,\n.axis path {\n  fill: none;\n  stroke: #000;\n  shape-rendering: crispEdges;\n}\n\n.label {\n  -webkit-transition: fill 125ms linear;\n}\n\n.active .label:not(.inactive) {\n  font-weight: bold;\n}\n\n.label.inactive {\n  fill: #ccc;\n}\n\n.foreground path.inactive {\n  stroke: #ccc;\n  stroke-opacity: .5;\n  stroke-width: 1px;\n}\n\n</style>\n<body>\n<script src=\"//d3js.org/d3.v3.min.js\"></script>\n<script>\n\nvar margin = {top: 30, right: 40, bottom: 20, left: 200},\n    width = 960 - margin.left - margin.right,\n    height = 500 - margin.top - margin.bottom;\n\nvar dimensions = [\n  {\n    name: \"name\",\n    scale: d3.scale.ordinal().rangePoints([0, height]),\n    type: String\n  },\n  {\n    name: \"Acc. 40º 150%\",\n    scale: d3.scale.linear().range([0, height]),\n    type: Number\n  },\n  {\n    name: \"Scale\",\n    scale: d3.scale.linear().range([height, 0]),\n    type: Number\n  },\n  {\n    name: \"Areal\",\n    scale: d3.scale.sqrt().range([height, 0]),\n    type: Number\n  },\n  {\n    name: \"Angular\",\n    scale: d3.scale.linear().range([height, 0]),\n    type: Number\n  }\n];\n\nvar x = d3.scale.ordinal()\n    .domain(dimensions.map(function(d) { return d.name; }))\n    .rangePoints([0, width]);\n\nvar line = d3.svg.line()\n    .defined(function(d) { return !isNaN(d[1]); });\n\nvar yAxis = d3.svg.axis()\n    .orient(\"left\");\n\nvar svg = d3.select(\"body\").append(\"svg\")\n    .attr(\"width\", width + margin.left + margin.right)\n    .attr(\"height\", height + margin.top + margin.bottom)\n  .append(\"g\")\n    .attr(\"transform\", \"translate(\" + margin.left + \",\" + margin.top + \")\");\n\nvar dimension = svg.selectAll(\".dimension\")\n    .data(dimensions)\n  .enter().append(\"g\")\n    .attr(\"class\", \"dimension\")\n    .attr(\"transform\", function(d) { return \"translate(\" + x(d.name) + \")\"; });\n\nd3.tsv(\"projections.tsv\", function(error, data) {\n  if (error) throw error;\n\n  dimensions.forEach(function(dimension) {\n    dimension.scale.domain(dimension.type === Number\n        ? d3.extent(data, function(d) { return +d[dimension.name]; })\n        : data.map(function(d) { return d[dimension.name]; }).sort());\n  });\n\n  svg.append(\"g\")\n      .attr(\"class\", \"background\")\n    .selectAll(\"path\")\n      .data(data)\n    .enter().append(\"path\")\n      .attr(\"d\", draw);\n\n  svg.append(\"g\")\n      .attr(\"class\", \"foreground\")\n    .selectAll(\"path\")\n      .data(data)\n    .enter().append(\"path\")\n      .attr(\"d\", draw);\n\n  dimension.append(\"g\")\n      .attr(\"class\", \"axis\")\n      .each(function(d) { d3.select(this).call(yAxis.scale(d.scale)); })\n    .append(\"text\")\n      .attr(\"class\", \"title\")\n      .attr(\"text-anchor\", \"middle\")\n      .attr(\"y\", -9)\n      .text(function(d) { return d.name; });\n\n  // Rebind the axis data to simplify mouseover.\n  svg.select(\".axis\").selectAll(\"text:not(.title)\")\n      .attr(\"class\", \"label\")\n      .data(data, function(d) { return d.name || d; });\n\n  var projection = svg.selectAll(\".axis text,.background path,.foreground path\")\n      .on(\"mouseover\", mouseover)\n      .on(\"mouseout\", mouseout);\n\n  function mouseover(d) {\n    svg.classed(\"active\", true);\n    projection.classed(\"inactive\", function(p) { return p !== d; });\n    projection.filter(function(p) { return p === d; }).each(moveToFront);\n  }\n\n  function mouseout(d) {\n    svg.classed(\"active\", false);\n    projection.classed(\"inactive\", false);\n  }\n\n  function moveToFront() {\n    this.parentNode.appendChild(this);\n  }\n});\n\nfunction draw(d) {\n  return line(dimensions.map(function(dimension) {\n    return [x(dimension.name), dimension.scale(d[dimension.name])];\n  }));\n}\n\n</script>\n","encoding":"utf-8"},"projections.tsv":{"filename":"projections.tsv","type":"text/tab-separated-values","language":"TSV","raw_url":"https://gist.githubusercontent.com/mbostock/3709000/raw/cd7b23a62efab7ea93d17dc55f2570683784bfb7/projections.tsv","size":1448,"truncated":false,"content":"Acc. 40º 150%\tScale\tAreal\tAngular\tname\n87.7\t0.29\t0.37\t18.25\tEckert III\n87.5\t0.25\t0.19\t20.54\tNatural Earth\n87.4\t0.27\t0.17\t24.2\tWinkel II\n86.5\t0.23\t0.28\t19.15\tKavraisky VII\n85\t0.26\t0.18\t23.28\tWinkel Tripel\n84.3\t0.27\t0.19\t21.27\tRobinson\n83.2\t0.25\t0.43\t16.14\tFahey\n81.9\t0.36\t0\t28.73\tEckert IV\n81.8\t0.26\t0.24\t22.31\tHölzel\n80.4\t0.26\t0.34\t20.41\tWagner VI\n80\t0.3\t0.29\t23.47\tEckert V\n78.4\t0.32\t0.07\t26.38\tMcBryde–Thomas Flat-Pole Sine (No. 2)\n78.1\t0.29\t0.23\t25.8\tWinkel I\n77.9\t0.28\t0.3\t22.68\tWagner III\n76.5\t0.32\t0.12\t26.88\tWagner II\n76.2\t0.31\t0.25\tNaN\tDenoyer Semi-elliptical\n75.2\t0.3\t0.31\t24.31\tPutnins P5'\n74.3\t0.29\t0.57\t16.84\tEquidistant Cylindrical (Plate Carrée)\n74.1\t0.38\t0\t30.56\tKavraisky V\n74\t0.37\t0\t30.71\tWagner VII\n72.4\t0.39\t0\t31.54\tPutnins P4'\n71.9\t0.57\t0\t30.9\tCylindrical Equal-Area\n70.6\t0.39\t0\t32.28\tMollweide\n70.5\t0.29\t0.51\t20.36\tGinzburg VIII (TsNIIGAiK 1944)\n70.2\t0.43\t0\t30.9\tNell–Hammer\n69.1\t0.39\t0.1\t30.79\tPutnins P1\n68.1\t0.36\t0.23\t30.17\tAitoff\n68.1\t0.36\t0.29\t30.3\tEckert I\n67\t0.44\t0\t33.33\tFoucaut Sinusoidal\n63.7\t0.44\t0\t35.2\tBoggs Eumorphic\n63\t0.45\t0\t35.5\tEckert–Greifendorff\n62.9\t0.39\t1.3\t7.63\tMiller Cylindrical I\n62.4\t0.47\t0\t36\tQuartic Authalic\n61.7\t0.35\t1.05\t10.06\tLarrivée\n60.3\t0.48\t0\t36.99\tCraster Parabolic (Putnins P4)\n58.9\t0.46\t0\t36.39\tGoode Homolosine\n57.4\t0.41\t1.46\t7.75\tvan der Grinten (I)\n57.4\t0.57\t4.79\t0\tMercator\n57.1\t0.51\t0\t39.01\tSinusoidal\n49\t0.3\t0.73\t10.62\tGall (Gall Stereographic)\n42.2\t0.74\t0\t52.39\tFoucaut\n","encoding":"utf-8"},"thumbnail.png":{"filename":"thumbnail.png","type":"image/png","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/3709000/raw/310b1d8638ea3198dbf8186e95760d9f14109e82/thumbnail.png","size":35355,"truncated":false,"content":"iVBORw0KGgoAAAANSUhEUgAAAOYAAAB4CAYAAADmBo6IAAAAGXRFWHRTb2Z0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\niwuTyKRi8FdXwx8IIBFPYikXFU9pUPm/sfkQv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q24Zx3S3YQT75qsB+ohAiDdPjnhiwcvCvRvtgUJRpEyKp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\nTpIkzpr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