{"url":"https://api.github.com/gists/3757110","forks_url":"https://api.github.com/gists/3757110/forks","commits_url":"https://api.github.com/gists/3757110/commits","id":"3757110","node_id":"MDQ6R2lzdDM3NTcxMTA=","git_pull_url":"https://gist.github.com/3757110.git","git_push_url":"https://gist.github.com/3757110.git","html_url":"https://gist.github.com/mbostock/3757110","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/3757110/raw/6124d39c2302d1843a9e4995cd180c979256dd49/.block","size":115,"truncated":false,"content":"license: gpl-3.0\nborder: no\nheight: 960\nredirect: https://beta.observablehq.com/@mbostock/d3-azimuthal-equidistant\n","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/3757110/raw/3008a3c3f309a513a62a2432a2b9b6528638bb3e/README.md","size":225,"truncated":false,"content":"The [azimuthal equidistant projection](https://en.wikipedia.org/wiki/Azimuthal_equidistant_projection) is available as [d3.geoAzimuthalEquidistant](https://github.com/d3/d3-geo/blob/master/README.md#geoAzimuthalEquidistant).\n","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/3757110/raw/f0ce656f0e39e21c7fa3a9cd20416419e1c79a3b/index.html","size":1644,"truncated":false,"content":"<!DOCTYPE html>\n<style>\n\n.stroke {\n  fill: none;\n  stroke: #000;\n  stroke-width: 3px;\n}\n\n.fill {\n  fill: #fff;\n}\n\n.graticule {\n  fill: none;\n  stroke: #777;\n  stroke-width: .5px;\n  stroke-opacity: 0.5;\n}\n\n.land {\n  fill: #222;\n}\n\n.boundary {\n  fill: none;\n  stroke: #fff;\n  stroke-width: 0.5px;\n}\n\n</style>\n<svg width=\"960\" height=\"960\"></svg>\n<script src=\"https://d3js.org/d3.v4.min.js\"></script>\n<script src=\"https://unpkg.com/topojson-client@3\"></script>\n<script>\n\nvar svg = d3.select(\"svg\"),\n    width = +svg.attr(\"width\"),\n    height = +svg.attr(\"height\");\n\nvar projection = d3.geoAzimuthalEquidistant()\n    .scale(150)\n    .translate([width / 2, height / 2])\n    .rotate([122.4194, -37.7749])\n    .clipAngle(180 - 1e-3)\n    .precision(0.1);\n\nvar path = d3.geoPath()\n    .projection(projection);\n\nsvg.append(\"defs\").append(\"path\")\n    .datum({type: \"Sphere\"})\n    .attr(\"id\", \"sphere\")\n    .attr(\"d\", path);\n\nsvg.append(\"use\")\n    .attr(\"class\", \"stroke\")\n    .attr(\"xlink:href\", \"#sphere\");\n\nsvg.append(\"use\")\n    .attr(\"class\", \"fill\")\n    .attr(\"xlink:href\", \"#sphere\");\n\nsvg.append(\"path\")\n    .datum(d3.geoGraticule10())\n    .attr(\"class\", \"graticule\")\n    .attr(\"d\", path);\n\nd3.json(\"https://unpkg.com/world-atlas/world/50m.json\", function(error, world) {\n  if (error) throw error;\n\n  svg.insert(\"path\", \".graticule\")\n      .datum(topojson.feature(world, world.objects.land))\n      .attr(\"class\", \"land\")\n      .attr(\"d\", path);\n\n  svg.insert(\"path\", \".graticule\")\n      .datum(topojson.mesh(world, world.objects.countries, function(a, b) { return a !== b; }))\n      .attr(\"class\", \"boundary\")\n      .attr(\"d\", path);\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/3757110/raw/1918aaeea58802d761547277c07c6499b5d02da3/thumbnail.png","size":27637,"truncated":false,"content":"iVBORw0KGgoAAAANSUhEUgAAAOYAAAB4CAYAAADmBo6IAAAKg2lDQ1BpY20A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\nEunp6cjOzobdbofRaIRCofhQxnE1BVOMIpEIJiYmMDIygoGBAYyOjiISCc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gcxoEDB7BkyZKEB/4Io1xi2jIR4ob/PZ86kWoYRUliHmAt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\nSFpVrMYTAGbPrsTOnTvg8/mSLgtLSjDlcjna2y8hIyOTnRQlpEShY1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BXMoZyzG84nQPom+y8jIQCAQZLEP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\nV2LBggWsH8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