{"url":"https://api.github.com/gists/4458680","forks_url":"https://api.github.com/gists/4458680/forks","commits_url":"https://api.github.com/gists/4458680/commits","id":"4458680","node_id":"MDQ6R2lzdDQ0NTg2ODA=","git_pull_url":"https://gist.github.com/4458680.git","git_push_url":"https://gist.github.com/4458680.git","html_url":"https://gist.github.com/mbostock/4458680","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4458680/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/4458680/raw/fefc40704099b10825ce8387a979a782c79873e6/README.md","size":175,"truncated":false,"content":"The Gnomonic butterfly projection is available as `d3.geo.polyhedron.butterfly` in the [geo.polyhedron D3 plugin](https://github.com/d3/d3-plugins/tree/master/geo/polyhedron).","encoding":"utf-8"},"d3.geo.polyhedron.min.js":{"filename":"d3.geo.polyhedron.min.js","type":"text/javascript","language":"JavaScript","raw_url":"https://gist.githubusercontent.com/mbostock/4458680/raw/d73a97055b133790e73d9205b8fc32c4e5d29091/d3.geo.polyhedron.min.js","size":5451,"truncated":false,"content":"(function(){function n(r,t,o){var e,a,i=t.edges,c=i.length,u={type:\"MultiPoint\",coordinates:t.face},f=t.face.filter(function(n){return 90!==Math.abs(n[1])}),h=d3.geo.bounds({type:\"MultiPoint\",coordinates:f}),d=!1,s=-1,l=h[1][0]-h[0][0],p=180===l||360===l?[(h[0][0]+h[1][0])/2,(h[0][1]+h[1][1])/2]:d3.geo.centroid(u);if(o)for(;c>++s&&i[s]!==o;);++s;for(var v=0;c>v;++v)a=i[(v+s)%c],Array.isArray(a)?(d||(r.point((e=d3.geo.interpolate(a[0],p)(g))[0],e[1]),d=!0),r.point((e=d3.geo.interpolate(a[1],p)(g))[0],e[1])):(d=!1,a!==o&&n(r,a,t))}function r(n,r){for(var t,o,e=n.length,a=null,i=0;e>i;++i){t=n[i];for(var 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r=d3.geo.polyhedron.octahedron.map(function(r){return{face:r,project:n(r)}});return[-1,0,0,1,0,1,4,5].forEach(function(n,t){var o=r[n];o&&(o.children||(o.children=[])).push(r[t])}),d3.geo.polyhedron(r[0],function(n,t){return r[-v/2>n?0>t?6:4:0>n?0>t?2:0:v/2>n?0>t?3:1:0>t?7:5]})},d3.geo.polyhedron.waterman=function(n){function r(n,r){var t=Math.cos(r),o=[t*Math.cos(n),t*Math.sin(n),Math.sin(r)],a=-v/2>n?0>r?6:4:0>n?0>r?2:0:v/2>n?0>r?3:1:0>r?7:5,c=e[a];return i[0>u(c[0],o)?8+3*a:0>u(c[1],o)?8+3*a+1:0>u(c[2],o)?8+3*a+2:a]}n=n||function(n){var r=6===n.length?d3.geo.centroid({type:\"MultiPoint\",coordinates:n}):n[0];return d3.geo.gnomonic().scale(1).translate([0,0]).rotate([-r[0],-r[1]])};var t=d3.geo.polyhedron.octahedron,o=t.map(function(n){for(var 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j=Math.atan(Math.SQRT1_2)*m,E=[[0,j],[90,j],[180,j],[-90,j],[0,-j],[90,-j],[180,-j],[-90,-j]];d3.geo.polyhedron.cube=[[0,3,2,1],[0,1,5,4],[1,2,6,5],[2,3,7,6],[3,0,4,7],[4,5,6,7]].map(function(n){return n.map(function(n){return E[n]})})})();\n","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/4458680/raw/21f2529043b408fa140994733645fc2f2d397974/index.html","size":2025,"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</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 src=\"d3.geo.polyhedron.min.js\"></script>\n<script>\n\nvar width = 960,\n    height = 550;\n\nvar projection = d3.geo.polyhedron.butterfly()\n    .rotate([20, 0])\n    .scale(110)\n    .translate([width / 2, height * .745])\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\nvar defs = svg.append(\"defs\");\n\ndefs.append(\"path\")\n    .datum({type: \"Sphere\"})\n    .attr(\"id\", \"sphere\")\n    .attr(\"d\", path);\n\ndefs.append(\"clipPath\")\n    .attr(\"id\", \"clip\")\n  .append(\"use\")\n    .attr(\"xlink:href\", \"#sphere\");\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(graticule)\n    .attr(\"class\", \"graticule\")\n    .attr(\"clip-path\", \"url(#clip)\")\n    .attr(\"d\", path);\n\nd3.json(\"/mbostock/raw/4090846/world-110m.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(\"clip-path\", \"url(#clip)\")\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(\"clip-path\", \"url(#clip)\")\n      .attr(\"d\", path);\n});\n\nd3.select(self.frameElement).style(\"height\", height + 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5jY9+RNFwoC8NqBfDreB+YBDfT7vM8sTgFIpVKWlK+s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\n9PRg06ZNuPPOO3HkyBE89dRTqKmpgd1uh91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