{"url":"https://api.github.com/gists/9232962","forks_url":"https://api.github.com/gists/9232962/forks","commits_url":"https://api.github.com/gists/9232962/commits","id":"9232962","node_id":"MDQ6R2lzdDkyMzI5NjI=","git_pull_url":"https://gist.github.com/9232962.git","git_push_url":"https://gist.github.com/9232962.git","html_url":"https://gist.github.com/mbostock/9232962","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/9232962/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/9232962/raw/f2e5a8454f88a15afb4a30862924a1535f9a2d29/README.md","size":263,"truncated":false,"content":"Like my [other recreation](/mbostock/9231621) of the [xkcd:1335](http://xkcd.com/1335/) map projection, but rotated to solar noon at 12 o’clock and with the [solar terminator](/mbostock/4597134) overlaid. The blue region is night. The map updates continuously.\n","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/9232962/raw/2927b15c1d75b46c95dd44af7374559342181657/index.html","size":4855,"truncated":false,"content":"<!DOCTYPE html>\n<meta charset=\"utf-8\">\n<style>\n\nbody {\n  background: #fcfcfa;\n}\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: .5;\n}\n\n.land {\n  fill: #222;\n}\n\n.boundary {\n  fill: none;\n  stroke: #fff;\n  stroke-width: .5px;\n}\n\n.night {\n  stroke: steelblue;\n  fill: steelblue;\n  fill-opacity: .3;\n}\n\n</style>\n<body>\n<script src=\"//d3js.org/d3.v3.min.js\"></script>\n<script src=\"//d3js.org/topojson.v1.min.js\"></script>\n<script>\n\nvar width = 960,\n    height = 960;\n\nvar π = Math.PI,\n    radians = π / 180,\n    degrees = 180 / π;\n\nvar circle = d3.geo.circle()\n    .angle(90);\n\nvar projection = d3.geo.azimuthalEquidistant()\n    .scale(150)\n    .translate([width / 2, height / 2])\n    .clipAngle(180 - 1e-3)\n    .rotate([0, 90])\n    .precision(.1);\n\nvar path = d3.geo.path()\n    .projection(projection);\n\nvar graticule = d3.geo.graticule();\n\nvar svg = d3.select(\"body\").append(\"svg\")\n    .attr(\"width\", width)\n    .attr(\"height\", height);\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\nvar g = svg.append(\"g\");\n\ng.append(\"path\")\n    .datum(graticule)\n    .attr(\"class\", \"graticule\")\n    .attr(\"d\", path);\n\nd3.json(\"/mbostock/raw/4090846/world-50m.json\", function(error, world) {\n  if (error) throw error;\n\n  g.insert(\"path\", \".graticule\")\n      .datum(topojson.feature(world, world.objects.land))\n      .attr(\"class\", \"land\")\n      .attr(\"d\", path);\n\n  g.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  var night = svg.append(\"path\")\n      .attr(\"class\", \"night\");\n\n  d3.timer(function() {\n    var sun = antipode(solarPosition(new Date)),\n        angle = 180 - sun[0];\n    projection.rotate([angle, 90]);\n    night.datum(circle.origin(sun)).attr(\"d\", path);\n    g.attr(\"transform\", \"translate(\" + width / 2 + \",\" + height / 2 + \")\"\n        + \"rotate(\" + angle + \")\"\n        + \"translate(\" + -width / 2 + \",\" + -height / 2 + \")\");\n  });\n});\n\nd3.select(self.frameElement).style(\"height\", height + \"px\");\n\nfunction antipode(position) {\n  return [position[0] + 180, -position[1]];\n}\n\nfunction solarPosition(time) {\n  var centuries = (time - Date.UTC(2000, 0, 1, 12)) / 864e5 / 36525, // since J2000\n      longitude = (d3.time.day.utc.floor(time) - time) / 864e5 * 360 - 180;\n  return [\n    longitude - equationOfTime(centuries) * degrees,\n    solarDeclination(centuries) * degrees\n  ];\n}\n\n// Equations based on NOAA’s Solar Calculator; all angles in radians.\n// http://www.esrl.noaa.gov/gmd/grad/solcalc/\n\nfunction equationOfTime(centuries) {\n  var e = eccentricityEarthOrbit(centuries),\n      m = solarGeometricMeanAnomaly(centuries),\n      l = solarGeometricMeanLongitude(centuries),\n      y = Math.tan(obliquityCorrection(centuries) / 2);\n  y *= y;\n  return y * Math.sin(2 * l)\n      - 2 * e * Math.sin(m)\n      + 4 * e * y * Math.sin(m) * Math.cos(2 * l)\n      - 0.5 * y * y * Math.sin(4 * l)\n      - 1.25 * e * e * Math.sin(2 * m);\n}\n\nfunction solarDeclination(centuries) {\n  return Math.asin(Math.sin(obliquityCorrection(centuries)) * Math.sin(solarApparentLongitude(centuries)));\n}\n\nfunction solarApparentLongitude(centuries) {\n  return solarTrueLongitude(centuries) - (0.00569 + 0.00478 * Math.sin((125.04 - 1934.136 * centuries) * radians)) * radians;\n}\n\nfunction solarTrueLongitude(centuries) {\n  return solarGeometricMeanLongitude(centuries) + solarEquationOfCenter(centuries);\n}\n\nfunction solarGeometricMeanAnomaly(centuries) {\n  return (357.52911 + centuries * (35999.05029 - 0.0001537 * centuries)) * radians;\n}\n\nfunction solarGeometricMeanLongitude(centuries) {\n  var l = (280.46646 + centuries * (36000.76983 + centuries * 0.0003032)) % 360;\n  return (l < 0 ? l + 360 : l) / 180 * π;\n}\n\nfunction solarEquationOfCenter(centuries) {\n  var m = solarGeometricMeanAnomaly(centuries);\n  return (Math.sin(m) * (1.914602 - centuries * (0.004817 + 0.000014 * centuries))\n      + Math.sin(m + m) * (0.019993 - 0.000101 * centuries)\n      + Math.sin(m + m + m) * 0.000289) * radians;\n}\n\nfunction obliquityCorrection(centuries) {\n  return meanObliquityOfEcliptic(centuries) + 0.00256 * Math.cos((125.04 - 1934.136 * centuries) * radians) * radians;\n}\n\nfunction meanObliquityOfEcliptic(centuries) {\n  return (23 + (26 + (21.448 - centuries * (46.8150 + centuries * (0.00059 - centuries * 0.001813))) / 60) / 60) * radians;\n}\n\nfunction eccentricityEarthOrbit(centuries) {\n  return 0.016708634 - centuries * (0.000042037 + 0.0000001267 * centuries);\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/9232962/raw/e41bb759b4dd98fdbd3b78f127071ae4a61b3c4e/thumbnail.png","size":31731,"truncated":false,"content":"iVBORw0KGgoAAAANSUhEUgAAAOYAAAB4CAIAAABpZBnfAAAKhmlDQ1BpY20A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\nf7n+ShWq2zWs69S/drv+H9dv07TzgLU/uYWn3Q5NuUXUhqcWognQEJ4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zbFLhTepEmTYmJirLiu0Nj03tMn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\nJrQmlhxB73st68pVU229wOs3/ONzfK5leUWmnQi4fjIwCbb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