{"url":"https://api.github.com/gists/4458497","forks_url":"https://api.github.com/gists/4458497/forks","commits_url":"https://api.github.com/gists/4458497/commits","id":"4458497","node_id":"MDQ6R2lzdDQ0NTg0OTc=","git_pull_url":"https://gist.github.com/4458497.git","git_push_url":"https://gist.github.com/4458497.git","html_url":"https://gist.github.com/mbostock/4458497","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4458497/raw/bd69423ba5f86b349824fb9706aeff4b5bb4b951/.block","size":76,"truncated":false,"content":"license: gpl-3.0\nredirect: https://observablehq.com/@d3/watermans-butterfly\n","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/4458497/raw/5be1d4b0441e95140177dd54ec3f2552e8ebd5c9/README.md","size":358,"truncated":false,"content":"The [Waterman butterfly projection](http://en.wikipedia.org/wiki/Waterman_butterfly_projection) is available as `d3.geo.polyhedron.waterman` in the [geo.polyhedron D3 plugin](https://github.com/d3/d3-plugins/tree/master/geo/polyhedron). Implemented by Jason Davies; see his [interactive rotating version](http://www.jasondavies.com/maps/waterman-butterfly/).","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/4458497/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 c=r.length;--c>=0;)if(o=r[c],t[0]===o[0]&&t[1]===o[1]){if(a)return[a,t];a=t}}}function t(n,r){var t=a(n[1],n[0]),o=a(r[1],r[0]),u=c(t,o),f=i(t)/i(o);return e([1,0,n[0][0],0,1,n[0][1]],e([f,0,0,0,f,0],e([Math.cos(u),Math.sin(u),0,-Math.sin(u),Math.cos(u),0],[1,0,-r[0][0],0,1,-r[0][1]])))}function o(n){var r=1/(n[0]*n[4]-n[1]*n[3]);return[r*n[4],-r*n[1],r*(n[1]*n[5]-n[2]*n[4]),-r*n[3],r*n[0],r*(n[2]*n[3]-n[0]*n[5])]}function e(n,r){return[n[0]*r[0]+n[1]*r[3],n[0]*r[1]+n[1]*r[4],n[0]*r[2]+n[1]*r[5]+n[2],n[3]*r[0]+n[4]*r[3],n[3]*r[1]+n[4]*r[4],n[3]*r[2]+n[4]*r[5]+n[5]]}function a(n,r){return[n[0]-r[0],n[1]-r[1]]}function i(n){return Math.sqrt(n[0]*n[0]+n[1]*n[1])}function c(n,r){return Math.atan2(n[0]*r[1]-n[1]*r[0],n[0]*r[0]+n[1]*r[1])}function u(n,r){for(var t=0,o=n.length,e=0;o>t;++t)e+=n[t]*r[t];return e}function f(n,r){return[n[1]*r[2]-n[2]*r[1],n[2]*r[0]-n[0]*r[2],n[0]*r[1]-n[1]*r[0]]}function h(n){return[Math.atan2(n[1],n[0])*m,Math.asin(Math.max(-1,Math.min(1,n[2])))*m]}function d(n){var r=n[0]*M,t=n[1]*M,o=Math.cos(t);return[o*Math.cos(r),o*Math.sin(r),Math.sin(t)]}function s(n,r){return n&&r&&n[0]===r[0]&&n[1]===r[1]}function l(n){for(var r=n.length,t=[],o=n[r-1],e=0;r>e;++e)t.push([o,o=n[e]]);return t}function p(n){return n.project.invert||n.children&&n.children.some(p)}var g=1e-6,v=Math.PI,M=v/180,m=180/v;d3.geo.polyhedron=function(a,i,c){function u(n,o){if(n.edges=l(n.face),o)if(o.face){var a=n.shared=r(n.face,o.face),i=t(a.map(o.project),a.map(n.project));n.transform=o.transform?e(o.transform,i):i;for(var c=o.edges,f=0,h=c.length;h>f;++f)s(a[0],c[f][1])&&s(a[1],c[f][0])&&(c[f]=n),s(a[0],c[f][0])&&s(a[1],c[f][1])&&(c[f]=n);for(var c=n.edges,f=0,h=c.length;h>f;++f)s(a[0],c[f][0])&&s(a[1],c[f][1])&&(c[f]=o),s(a[0],c[f][1])&&s(a[1],c[f][0])&&(c[f]=o)}else n.transform=o.transform;return n.children&&n.children.forEach(function(r){u(r,n)}),n}function f(n,r){var t,o=i(n,r),e=o.project([n*m,r*m]);return(t=o.transform)?[t[0]*e[0]+t[1]*e[1]+t[2],-(t[3]*e[0]+t[4]*e[1]+t[5])]:(e[1]=-e[1],e)}function h(n,r){var t=n.project.invert,e=n.transform,a=r;if(e&&(e=o(e),a=[e[0]*a[0]+e[1]*a[1]+e[2],e[3]*a[0]+e[4]*a[1]+e[5]]),t&&n===d(i=t(a)))return i;for(var i,c=n.children,u=0,f=c&&c.length;f>u;++u)if(i=h(c[u],r))return i}function d(n){return i(n[0]*M,n[1]*M)}c=null==c?-v/6:c,u(a,{transform:[Math.cos(c),Math.sin(c),0,-Math.sin(c),Math.cos(c),0]}),p(a)&&(f.invert=function(n,r){var t=h(a,[n,-r]);return t&&(t[0]*=M,t[1]*=M,t)});var g=d3.geo.projection(f),y=g.stream;return g.stream=function(r){var t=g.rotate(),o=y(r),e=(g.rotate([0,0]),y(r));return g.rotate(t),o.sphere=function(){e.polygonStart(),e.lineStart(),n(e,a),e.lineEnd(),e.polygonEnd()},o},g},d3.geo.polyhedron.butterfly=function(n){n=n||function(n){var r=d3.geo.centroid({type:\"MultiPoint\",coordinates:n});return d3.geo.gnomonic().scale(1).translate([0,0]).rotate([-r[0],-r[1]])};var 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 r,t=n.map(d),o=t.length,e=t[o-1],a=[],i=0;o>i;++i)r=t[i],a.push(h([.9486832980505138*e[0]+.31622776601683794*r[0],.9486832980505138*e[1]+.31622776601683794*r[1],.9486832980505138*e[2]+.31622776601683794*r[2]]),h([.9486832980505138*r[0]+.31622776601683794*e[0],.9486832980505138*r[1]+.31622776601683794*e[1],.9486832980505138*r[2]+.31622776601683794*e[2]])),e=r;return a}),e=[],a=[-1,0,0,1,0,1,4,5];o.forEach(function(n,r){for(var i=t[r],c=i.length,u=e[r]=[],h=0;c>h;++h)o.push([i[h],n[(2*h+2)%(2*c)],n[(2*h+1)%(2*c)]]),a.push(r),u.push(f(d(n[(2*h+2)%(2*c)]),d(n[(2*h+1)%(2*c)])))});var i=o.map(function(r){return{project:n(r),face:r}});return a.forEach(function(n,r){var t=i[n];t&&(t.children||(t.children=[])).push(i[r])}),d3.geo.polyhedron(i[0],r).center([0,45])};var y=[[0,90],[-90,0],[0,0],[90,0],[180,0],[0,-90]];d3.geo.polyhedron.octahedron=[[0,2,1],[0,3,2],[5,1,2],[5,2,3],[0,1,4],[0,4,3],[5,4,1],[5,3,4]].map(function(n){return n.map(function(n){return y[n]})});var 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/4458497/raw/1d35e77eb0023c63ee9ed995af0368a889b8ed6c/index.html","size":2020,"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.waterman()\n    .rotate([20, 0])\n    .scale(118)\n    .translate([width / 2, height / 2])\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-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(\"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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mUVFRwcLjtCEJnU8ahjcd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\nJNCyNWWXIqE5CCDuNKbePuTL8Fq0trY2Dk1js9ng9XqRlJS0qOpfS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