{"url":"https://api.github.com/gists/4163057","forks_url":"https://api.github.com/gists/4163057/forks","commits_url":"https://api.github.com/gists/4163057/commits","id":"4163057","node_id":"MDQ6R2lzdDQxNjMwNTc=","git_pull_url":"https://gist.github.com/4163057.git","git_push_url":"https://gist.github.com/4163057.git","html_url":"https://gist.github.com/mbostock/4163057","files":{".block":{"filename":".block","type":"text/plain","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4163057/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/4163057/raw/349416d71579fda370daf195bb8d1fc8195a10d9/README.md","size":1127,"truncated":false,"content":"This example demonstrates how to create a gradient that follows a stroke. This technique is sometimes used to indicate directionality along a curved edge, such as with [hierarchical edge bundling](../1044242).\n\nTo start, take any SVG path element and uniformly sample points along the path using [getPointAtLength](http://www.w3.org/TR/SVG/paths.html#__svg__SVGPathElement__getPointAtLength). (This method can also be used for [path tweening](../3916621).) Then, for each segment between adjacent points, compute the [miter joint](http://en.wikipedia.org/wiki/Miter_joint) via [line-line intersection](http://en.wikipedia.org/wiki/Line-line_intersection). Lastly fill each segment by interpolating the start and end colors, here green to red, using the normalized length *t* along the path. Although each segment is a constant color, there are many segments to give the appearance of a continuous gradient.\n\nThis example uses a thin stroke in addition to filling the segments. This avoids antialiasing artifacts due to most web browsers not implementing [full-scene antialiasing](https://bugs.webkit.org/show_bug.cgi?id=35211).","encoding":"utf-8"},"index.html":{"filename":"index.html","type":"text/html","language":"HTML","raw_url":"https://gist.githubusercontent.com/mbostock/4163057/raw/e706b5c3c840b675a254b6258d706f415009865d/index.html","size":2842,"truncated":false,"content":"\n\n\n\n\n","encoding":"utf-8"},"thumbnail.png":{"filename":"thumbnail.png","type":"image/png","language":null,"raw_url":"https://gist.githubusercontent.com/mbostock/4163057/raw/e9d649522869bfe3ef1dc532ac7a8f47b97e5600/thumbnail.png","size":11722,"truncated":false,"content":"iVBORw0KGgoAAAANSUhEUgAAAOYAAAB4CAIAAABpZBnfAAAL5GlDQ1BpY20A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\nqq7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