{"url":"https://api.github.com/gists/4339607","forks_url":"https://api.github.com/gists/4339607/forks","commits_url":"https://api.github.com/gists/4339607/commits","id":"4339607","node_id":"MDQ6R2lzdDQzMzk2MDc=","git_pull_url":"https://gist.github.com/4339607.git","git_push_url":"https://gist.github.com/4339607.git","html_url":"https://gist.github.com/mbostock/4339607","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4339607/raw/198a7e3f1346661eb1dff39fb1935171fe0850ec/.block","size":39,"truncated":false,"content":"license: gpl-3.0\nheight: 950\nborder: no","encoding":"utf-8"},"README.md":{"filename":"README.md","type":"text/markdown","language":"Markdown","raw_url":"https://gist.githubusercontent.com/mbostock/4339607/raw/f59e3354729a3468d089bfc72a8e506222d9b55d/README.md","size":353,"truncated":false,"content":"A dendrogram is a node-link diagram that places leaf nodes of the tree at the same depth. In this example, the classes (leaf nodes) are aligned on the right edge, with the packages (internal nodes) to the left. Data shows the [Flare](http://flare.prefuse.org/) class hierarchy, courtesy Jeff Heer.\n\nCompare to this [Cartesian layout](/mbostock/4063570).","encoding":"utf-8"},"flare.csv":{"filename":"flare.csv","type":"text/csv","language":"CSV","raw_url":"https://gist.githubusercontent.com/mbostock/4339607/raw/b111d979d7fcd0fabb554cccd37caf2691f31706/flare.csv","size":7989,"truncated":false,"content":"id,value\nflare,\nflare.analytics,\nflare.analytics.cluster,\nflare.analytics.cluster.AgglomerativeCluster,3938\nflare.analytics.cluster.CommunityStructure,3812\nflare.analytics.cluster.HierarchicalCluster,6714\nflare.analytics.cluster.MergeEdge,743\nflare.analytics.graph,\nflare.analytics.graph.BetweennessCentrality,3534\nflare.analytics.graph.LinkDistance,5731\nflare.analytics.graph.MaxFlowMinCut,7840\nflare.analytics.graph.ShortestPaths,5914\nflare.analytics.graph.SpanningTree,3416\nflare.analytics.optimization,\nflare.analytics.optimization.AspectRatioBanker,7074\nflare.animate,\nflare.animate.Easing,17010\nflare.animate.FunctionSequence,5842\nflare.animate.interpolate,\nflare.animate.interpolate.ArrayInterpolator,1983\nflare.animate.interpolate.ColorInterpolator,2047\nflare.animate.interpolate.DateInterpolator,1375\nflare.animate.interpolate.Interpolator,8746\nflare.animate.interpolate.MatrixInterpolator,2202\nflare.animate.interpolate.NumberInterpolator,1382\nflare.animate.interpolate.ObjectInterpolator,1629\nflare.animate.interpolate.PointInterpolator,1675\nflare.animate.interpolate.RectangleInterpolator,2042\nflare.animate.ISchedulable,1041\nflare.animate.Parallel,5176\nflare.animate.Pause,449\nflare.animate.Scheduler,5593\nflare.animate.Sequence,5534\nflare.animate.Transition,9201\nflare.animate.Transitioner,19975\nflare.animate.TransitionEvent,1116\nflare.animate.Tween,6006\nflare.data,\nflare.data.converters,\nflare.data.converters.Converters,721\nflare.data.converters.DelimitedTextConverter,4294\nflare.data.converters.GraphMLConverter,9800\nflare.data.converters.IDataConverter,1314\nflare.data.converters.JSONConverter,2220\nflare.data.DataField,1759\nflare.data.DataSchema,2165\nflare.data.DataSet,586\nflare.data.DataSource,3331\nflare.data.DataTable,772\nflare.data.DataUtil,3322\nflare.display,\nflare.display.DirtySprite,8833\nflare.display.LineSprite,1732\nflare.display.RectSprite,3623\nflare.display.TextSprite,10066\nflare.flex,\nflare.flex.FlareVis,4116\nflare.physics,\nflare.physics.DragForce,1082\nflare.physics.GravityForce,1336\nflare.physics.IForce,319\nflare.physics.NBodyForce,10498\nflare.physics.Particle,2822\nflare.physics.Simulation,9983\nflare.physics.Spring,2213\nflare.physics.SpringForce,1681\nflare.query,\nflare.query.AggregateExpression,1616\nflare.query.And,1027\nflare.query.Arithmetic,3891\nflare.query.Average,891\nflare.query.BinaryExpression,2893\nflare.query.Comparison,5103\nflare.query.CompositeExpression,3677\nflare.query.Count,781\nflare.query.DateUtil,4141\nflare.query.Distinct,933\nflare.query.Expression,5130\nflare.query.ExpressionIterator,3617\nflare.query.Fn,3240\nflare.query.If,2732\nflare.query.IsA,2039\nflare.query.Literal,1214\nflare.query.Match,3748\nflare.query.Maximum,843\nflare.query.methods,\nflare.query.methods.add,593\nflare.query.methods.and,330\nflare.query.methods.average,287\nflare.query.methods.count,277\nflare.query.methods.distinct,292\nflare.query.methods.div,595\nflare.query.methods.eq,594\nflare.query.methods.fn,460\nflare.query.methods.gt,603\nflare.query.methods.gte,625\nflare.query.methods.iff,748\nflare.query.methods.isa,461\nflare.query.methods.lt,597\nflare.query.methods.lte,619\nflare.query.methods.max,283\nflare.query.methods.min,283\nflare.query.methods.mod,591\nflare.query.methods.mul,603\nflare.query.methods.neq,599\nflare.query.methods.not,386\nflare.query.methods.or,323\nflare.query.methods.orderby,307\nflare.query.methods.range,772\nflare.query.methods.select,296\nflare.query.methods.stddev,363\nflare.query.methods.sub,600\nflare.query.methods.sum,280\nflare.query.methods.update,307\nflare.query.methods.variance,335\nflare.query.methods.where,299\nflare.query.methods.xor,354\nflare.query.methods._,264\nflare.query.Minimum,843\nflare.query.Not,1554\nflare.query.Or,970\nflare.query.Query,13896\nflare.query.Range,1594\nflare.query.StringUtil,4130\nflare.query.Sum,791\nflare.query.Variable,1124\nflare.query.Variance,1876\nflare.query.Xor,1101\nflare.scale,\nflare.scale.IScaleMap,2105\nflare.scale.LinearScale,1316\nflare.scale.LogScale,3151\nflare.scale.OrdinalScale,3770\nflare.scale.QuantileScale,2435\nflare.scale.QuantitativeScale,4839\nflare.scale.RootScale,1756\nflare.scale.Scale,4268\nflare.scale.ScaleType,1821\nflare.scale.TimeScale,5833\nflare.util,\nflare.util.Arrays,8258\nflare.util.Colors,10001\nflare.util.Dates,8217\nflare.util.Displays,12555\nflare.util.Filter,2324\nflare.util.Geometry,10993\nflare.util.heap,\nflare.util.heap.FibonacciHeap,9354\nflare.util.heap.HeapNode,1233\nflare.util.IEvaluable,335\nflare.util.IPredicate,383\nflare.util.IValueProxy,874\nflare.util.math,\nflare.util.math.DenseMatrix,3165\nflare.util.math.IMatrix,2815\nflare.util.math.SparseMatrix,3366\nflare.util.Maths,17705\nflare.util.Orientation,1486\nflare.util.palette,\nflare.util.palette.ColorPalette,6367\nflare.util.palette.Palette,1229\nflare.util.palette.ShapePalette,2059\nflare.util.palette.SizePalette,2291\nflare.util.Property,5559\nflare.util.Shapes,19118\nflare.util.Sort,6887\nflare.util.Stats,6557\nflare.util.Strings,22026\nflare.vis,\nflare.vis.axis,\nflare.vis.axis.Axes,1302\nflare.vis.axis.Axis,24593\nflare.vis.axis.AxisGridLine,652\nflare.vis.axis.AxisLabel,636\nflare.vis.axis.CartesianAxes,6703\nflare.vis.controls,\nflare.vis.controls.AnchorControl,2138\nflare.vis.controls.ClickControl,3824\nflare.vis.controls.Control,1353\nflare.vis.controls.ControlList,4665\nflare.vis.controls.DragControl,2649\nflare.vis.controls.ExpandControl,2832\nflare.vis.controls.HoverControl,4896\nflare.vis.controls.IControl,763\nflare.vis.controls.PanZoomControl,5222\nflare.vis.controls.SelectionControl,7862\nflare.vis.controls.TooltipControl,8435\nflare.vis.data,\nflare.vis.data.Data,20544\nflare.vis.data.DataList,19788\nflare.vis.data.DataSprite,10349\nflare.vis.data.EdgeSprite,3301\nflare.vis.data.NodeSprite,19382\nflare.vis.data.render,\nflare.vis.data.render.ArrowType,698\nflare.vis.data.render.EdgeRenderer,5569\nflare.vis.data.render.IRenderer,353\nflare.vis.data.render.ShapeRenderer,2247\nflare.vis.data.ScaleBinding,11275\nflare.vis.data.Tree,7147\nflare.vis.data.TreeBuilder,9930\nflare.vis.events,\nflare.vis.events.DataEvent,2313\nflare.vis.events.SelectionEvent,1880\nflare.vis.events.TooltipEvent,1701\nflare.vis.events.VisualizationEvent,1117\nflare.vis.legend,\nflare.vis.legend.Legend,20859\nflare.vis.legend.LegendItem,4614\nflare.vis.legend.LegendRange,10530\nflare.vis.operator,\nflare.vis.operator.distortion,\nflare.vis.operator.distortion.BifocalDistortion,4461\nflare.vis.operator.distortion.Distortion,6314\nflare.vis.operator.distortion.FisheyeDistortion,3444\nflare.vis.operator.encoder,\nflare.vis.operator.encoder.ColorEncoder,3179\nflare.vis.operator.encoder.Encoder,4060\nflare.vis.operator.encoder.PropertyEncoder,4138\nflare.vis.operator.encoder.ShapeEncoder,1690\nflare.vis.operator.encoder.SizeEncoder,1830\nflare.vis.operator.filter,\nflare.vis.operator.filter.FisheyeTreeFilter,5219\nflare.vis.operator.filter.GraphDistanceFilter,3165\nflare.vis.operator.filter.VisibilityFilter,3509\nflare.vis.operator.IOperator,1286\nflare.vis.operator.label,\nflare.vis.operator.label.Labeler,9956\nflare.vis.operator.label.RadialLabeler,3899\nflare.vis.operator.label.StackedAreaLabeler,3202\nflare.vis.operator.layout,\nflare.vis.operator.layout.AxisLayout,6725\nflare.vis.operator.layout.BundledEdgeRouter,3727\nflare.vis.operator.layout.CircleLayout,9317\nflare.vis.operator.layout.CirclePackingLayout,12003\nflare.vis.operator.layout.DendrogramLayout,4853\nflare.vis.operator.layout.ForceDirectedLayout,8411\nflare.vis.operator.layout.IcicleTreeLayout,4864\nflare.vis.operator.layout.IndentedTreeLayout,3174\nflare.vis.operator.layout.Layout,7881\nflare.vis.operator.layout.NodeLinkTreeLayout,12870\nflare.vis.operator.layout.PieLayout,2728\nflare.vis.operator.layout.RadialTreeLayout,12348\nflare.vis.operator.layout.RandomLayout,870\nflare.vis.operator.layout.StackedAreaLayout,9121\nflare.vis.operator.layout.TreeMapLayout,9191\nflare.vis.operator.Operator,2490\nflare.vis.operator.OperatorList,5248\nflare.vis.operator.OperatorSequence,4190\nflare.vis.operator.OperatorSwitch,2581\nflare.vis.operator.SortOperator,2023\nflare.vis.Visualization,16540\n","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/4339607/raw/12cd6d8423816b5d23776f2f0e63606855a8760e/index.html","size":2383,"truncated":false,"content":"<!DOCTYPE html>\n<meta charset=\"utf-8\">\n<style>\n\n.node circle {\n  fill: #999;\n}\n\n.node text {\n  font: 10px sans-serif;\n}\n\n.node--internal circle {\n  fill: #555;\n}\n\n.node--internal text {\n  text-shadow: 0 1px 0 #fff, 0 -1px 0 #fff, 1px 0 0 #fff, -1px 0 0 #fff;\n}\n\n.link {\n  fill: none;\n  stroke: #555;\n  stroke-opacity: 0.4;\n  stroke-width: 1.5px;\n}\n\n</style>\n<svg width=\"960\" height=\"950\"></svg>\n<script src=\"https://d3js.org/d3.v4.min.js\"></script>\n<script>\n\nvar svg = d3.select(\"svg\"),\n    width = +svg.attr(\"width\"),\n    height = +svg.attr(\"height\"),\n    g = svg.append(\"g\").attr(\"transform\", \"translate(\" + (width / 2 - 15) + \",\" + (height / 2 + 25) + \")\");\n\nvar stratify = d3.stratify()\n    .parentId(function(d) { return d.id.substring(0, d.id.lastIndexOf(\".\")); });\n\nvar tree = d3.cluster()\n    .size([360, 390])\n    .separation(function(a, b) { return (a.parent == b.parent ? 1 : 2) / a.depth; });\n\nd3.csv(\"flare.csv\", function(error, data) {\n  if (error) throw error;\n\n  var root = tree(stratify(data)\n      .sort(function(a, b) { return (a.height - b.height) || a.id.localeCompare(b.id); }));\n\n  var link = g.selectAll(\".link\")\n    .data(root.descendants().slice(1))\n    .enter().append(\"path\")\n      .attr(\"class\", \"link\")\n      .attr(\"d\", function(d) {\n        return \"M\" + project(d.x, d.y)\n            + \"C\" + project(d.x, (d.y + d.parent.y) / 2)\n            + \" \" + project(d.parent.x, (d.y + d.parent.y) / 2)\n            + \" \" + project(d.parent.x, d.parent.y);\n      });\n\n  var node = g.selectAll(\".node\")\n    .data(root.descendants())\n    .enter().append(\"g\")\n      .attr(\"class\", function(d) { return \"node\" + (d.children ? \" node--internal\" : \" node--leaf\"); })\n      .attr(\"transform\", function(d) { return \"translate(\" + project(d.x, d.y) + \")\"; });\n\n  node.append(\"circle\")\n      .attr(\"r\", 2.5);\n\n  node.append(\"text\")\n      .attr(\"dy\", \".31em\")\n      .attr(\"x\", function(d) { return d.x < 180 === !d.children ? 6 : -6; })\n      .style(\"text-anchor\", function(d) { return d.x < 180 === !d.children ? \"start\" : \"end\"; })\n      .attr(\"transform\", function(d) { return \"rotate(\" + (d.x < 180 ? d.x - 90 : d.x + 90) + \")\"; })\n      .text(function(d) { return d.id.substring(d.id.lastIndexOf(\".\") + 1); });\n});\n\nfunction project(x, y) {\n  var angle = (x - 90) / 180 * Math.PI, radius = y;\n  return [radius * Math.cos(angle), radius * Math.sin(angle)];\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/4339607/raw/346440fb7e88130ef4c4dd995ef9c04b3acd753c/thumbnail.png","size":32702,"truncated":false,"content":"iVBORw0KGgoAAAANSUhEUgAAAOYAAAB4CAIAAABpZBnfAAAKn2lDQ1BpY20A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\n/2xV1rKsWrW4+LtffXLpc1Cz8kIICYLAptcbDJDA0jQL4Kz+M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hVSTa7uZsHACA5ZxBJ1dRceUMLK8t0KTg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\nO2yPrl99LLgEO9fe3s47hPbu9pA/c/nG3UWPk9G0v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