{"url":"https://api.github.com/gists/6738360","forks_url":"https://api.github.com/gists/6738360/forks","commits_url":"https://api.github.com/gists/6738360/commits","id":"6738360","node_id":"MDQ6R2lzdDY3MzgzNjA=","git_pull_url":"https://gist.github.com/6738360.git","git_push_url":"https://gist.github.com/6738360.git","html_url":"https://gist.github.com/mbostock/6738360","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/6738360/raw/400f242fa51ea1a793473811de14d5defa8c292a/.block","size":82,"truncated":false,"content":"license: gpl-3.0\nredirect: https://observablehq.com/@mbostock/floating-landmasses\n","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/6738360/raw/dbfa402a97766d35ecb016af359c24072c44fb13/README.md","size":220,"truncated":false,"content":"By changing the scale and clip angle of an orthographic projection, this example creates two concentric spheres to give the appearance of floating landmasses. Inspired by Derek Watkin’s [Faux-3D Arcs](/dwtkns/4973620).","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/6738360/raw/1ab16f19279415f18a90303000a6d75a068ff727/index.html","size":2353,"truncated":false,"content":"<!DOCTYPE html>\n<meta charset=\"utf-8\">\n<style>\n\nbody {\n  background: #fcfcfa;\n}\n\ncanvas {\n  position: absolute;\n  top: 0;\n  left: 0;\n}\n\n.blur {\n  -webkit-filter: blur(6px);\n  filter: blur(6px);\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    speed = -1e-2,\n    start = Date.now();\n\nvar sphere = {type: \"Sphere\"};\n\nvar projection = d3.geo.orthographic()\n    .translate([width / 2, height / 2])\n    .precision(.5);\n\nvar graticule = d3.geo.graticule();\n\nvar canvas1 = d3.select(\"body\").append(\"canvas\"),\n    canvas2 = d3.select(\"body\").append(\"canvas\").attr(\"class\", \"blur\"),\n    canvas3 = d3.select(\"body\").append(\"canvas\");\n\nd3.selectAll(\"canvas\")\n    .attr(\"width\", width)\n    .attr(\"height\", height);\n\nvar context1 = canvas1.node().getContext(\"2d\"),\n    context2 = canvas2.node().getContext(\"2d\"),\n    context3 = canvas3.node().getContext(\"2d\");\n\nvar path = d3.geo.path()\n    .projection(projection);\n\nprojection.scale(width / 2.3).clipAngle(90);\n\ncontext1.beginPath();\npath.context(context1)(sphere);\ncontext1.lineWidth = 3;\ncontext1.strokeStyle = \"#000\";\ncontext1.stroke();\n\ncontext1.beginPath();\npath(sphere);\ncontext1.fillStyle = \"#fff\";\ncontext1.fill();\n\ncontext2.fillStyle = \"rgba(0,0,0,.4)\";\ncontext3.strokeStyle = \"rgba(0,0,0,.2)\";\n\nd3.json(\"/mbostock/raw/4090846/world-110m.json\", function(error, topo) {\n  if (error) throw error;\n\n  var land = topojson.feature(topo, topo.objects.land),\n      grid = graticule();\n\n  d3.timer(function() {\n    context2.clearRect(0, 0, width, height);\n    context3.clearRect(0, 0, width, height);\n\n    projection.rotate([speed * (Date.now() - start), -15]);\n\n    projection.scale(width / 2.3).clipAngle(90);\n\n    context2.beginPath();\n    path.context(context2)(land);\n    context2.fill();\n\n    context3.beginPath();\n    path.context(context3)(grid);\n    context3.lineWidth = .5;\n    context3.stroke();\n\n    projection.scale(width / 2.2).clipAngle(106.3);\n\n    context3.beginPath();\n    path(land);\n    context3.fillStyle = \"#737368\";\n    context3.fill();\n\n    projection.scale(width / 2.2).clipAngle(90);\n\n    context3.beginPath();\n    path(land);\n    context3.fillStyle = \"#dadac4\";\n    context3.fill();\n  });\n});\n\nd3.select(self.frameElement).style(\"height\", height + 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BTCAhJE0LIcIg4MsRLEJw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\nB5RG/f6AEAxqfrW51uIdY8gOco4hhKQkeV7meen7JaA/8yOKxNraVaW07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