{"url":"https://api.github.com/gists/4248146","forks_url":"https://api.github.com/gists/4248146/forks","commits_url":"https://api.github.com/gists/4248146/commits","id":"4248146","node_id":"MDQ6R2lzdDQyNDgxNDY=","git_pull_url":"https://gist.github.com/4248146.git","git_push_url":"https://gist.github.com/4248146.git","html_url":"https://gist.github.com/mbostock/4248146","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4248146/raw/5b7fed16e84f45f8566ae5b7dec4ed3e77611a23/.block","size":82,"truncated":false,"content":"license: gpl-3.0\nredirect: https://beta.observablehq.com/@mbostock/d3-hexbin-area\n","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/4248146/raw/47f284942706251bd3aba7ff716f0c3b7d69395a/README.md","size":295,"truncated":false,"content":"This example shows how to use the [d3-hexbin](https://github.com/d3/d3-hexbin) plugin for hexagonal binning. 2,000 random points with a normal distribution are binned into hexagons; area encodes the number of points that fall into each bin. You can also use [color encoding](/mbostock/4248145).\n","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/4248146/raw/b83fa989c1a2a2aa6039a4c67d4238ae02d91b51/index.html","size":1749,"truncated":false,"content":"<!DOCTYPE html>\n<style>\n\n.hexagon {\n  fill: steelblue;\n  stroke: #fff;\n  stroke-width: 0.5px;\n}\n\n</style>\n<svg width=\"960\" height=\"500\"></svg>\n<script src=\"https://d3js.org/d3.v4.min.js\"></script>\n<script src=\"https://d3js.org/d3-hexbin.v0.2.min.js\"></script>\n<script>\n\nvar svg = d3.select(\"svg\"),\n    margin = {top: 20, right: 20, 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 randomX = d3.randomNormal(width / 2, 80),\n    randomY = d3.randomNormal(height / 2, 80),\n    points = d3.range(2000).map(function() { return [randomX(), randomY()]; });\n\nvar radius = d3.scaleSqrt()\n    .domain([0, 50])\n    .range([0, 20]);\n\nvar hexbin = d3.hexbin()\n    .radius(20)\n    .extent([[0, 0], [width, height]]);\n\nvar x = d3.scaleLinear()\n    .domain([0, width])\n    .range([0, width]);\n\nvar y = d3.scaleLinear()\n    .domain([0, height])\n    .range([height, 0]);\n\ng.append(\"clipPath\")\n    .attr(\"id\", \"clip\")\n  .append(\"rect\")\n    .attr(\"width\", width)\n    .attr(\"height\", height);\n\ng.append(\"g\")\n    .attr(\"class\", \"hexagon\")\n    .attr(\"clip-path\", \"url(#clip)\")\n  .selectAll(\"path\")\n  .data(hexbin(points))\n  .enter().append(\"path\")\n    .attr(\"d\", function(d) { return hexbin.hexagon(radius(d.length)); })\n    .attr(\"transform\", function(d) { return \"translate(\" + d.x + \",\" + d.y + \")\"; });\n\ng.append(\"g\")\n    .attr(\"class\", \"axis axis--y\")\n    .call(d3.axisLeft(y).tickSizeOuter(-width));\n\ng.append(\"g\")\n    .attr(\"class\", \"axis axis--x\")\n    .attr(\"transform\", \"translate(0,\" + height + \")\")\n    .call(d3.axisBottom(x).tickSizeOuter(-height));\n\n</script>\n","encoding":"utf-8"},"preview.jpg":{"filename":"preview.jpg","type":"image/jpeg","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4248146/raw/11cb57399fbed80564157e4031827cf21501fe08/preview.jpg","size":36333,"truncated":false,"content":"/9j/4AAQSkZJRgABAQEASABIAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsL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\npVTu01qOHUdG+WOJ8UkSo2Ri70R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cPloFT6Bah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\nW7fue9NSSXWX1CoxO+LMebHhzrus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