mirror of
https://github.com/scratchfoundation/paper.js.git
synced 2024-12-28 17:02:24 -05:00
96 lines
25 KiB
HTML
96 lines
25 KiB
HTML
<!DOCTYPE html>
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<html>
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<head>
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<meta charset="UTF-8">
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<title>Phyllotaxis Raster</title>
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<link rel="stylesheet" href="../css/style.css">
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<script type="text/javascript" src="../../dist/paper-full.js"></script>
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<script type="text/paperscript" canvas="canvas">
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// Example inspired by: 'Phyllotactic Spirals' by Ken Frederick
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// http://scriptographer.org/scripts/general-scripts/phyllotactic-spirals/
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// Further reading:
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// http://en.wikipedia.org/wiki/Phyllotaxis
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var raster;
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var values = {
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// The amount of paths to produce:
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amount: 200
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};
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// Create a raster object, using the image
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var raster = new Raster('sunflower');
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// Transform the raster so it fills the bounding rectangle
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// of the view:
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raster.fitBounds(view.bounds, true);
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// Hide the raster:
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raster.visible = false;
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// Create the group of circle shaped paths and scale it up a bit:
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var group = createPhyllotaxis(values.amount);
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group.scale(3);
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function createPhyllotaxis(amount) {
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var group = new Group();
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// The Golden Angle (http://en.wikipedia.org/wiki/Golden_angle)
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var rotation = 137.51;
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var spacing = 5;
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for (var i = 1; i <= amount; i++) {
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var radius = 8 - (i / amount * 4);
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new Path.Rectangle({
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point: {
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length: spacing * Math.sqrt(i),
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angle: i * rotation
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},
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size: new Size(0.95, 0.7) * radius,
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radius: new Size(radius / 4),
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parent: group
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}).rotate(i * rotation + 45);
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}
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return group;
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}
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function colorizePaths(offset) {
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for (var i = offset % 50, l = group.children.length; i < l; i += 50) {
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var path = group.children[i];
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// Set the path's fill color to the average color of the
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// raster pixels that fall within it:
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path.fillColor = raster.getAverageColor(path);
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}
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}
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var position = view.center;
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function onMouseMove(event) {
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position = event.point;
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}
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// Whenever the window is resized, we need to fit the raster
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// in the bounding rectangle of the view again:
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function onResize() {
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raster.fitBounds(view.bounds, true);
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}
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function onFrame(event) {
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// 1/4th of the difference between the center position of
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// the group and the current position of the mouse:
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var delta = (position - group.position) / 4;
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// If the length of the delta vector (the distance) is bigger
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// than 1, reposition the group:
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if (delta.length > 1)
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group.position += delta;
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// Rotate the group of paths by 1 degree:
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group.rotate(1);
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// Rotate each path in the group by 2 degrees:
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for (var i = 0, l = group.children.length; i < l; i++) {
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group.children[i].rotate(2);
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}
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// Colorize the paths every other frame:
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colorizePaths(event.count);
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}
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</script>
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</head>
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<body style="background:black">
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<img width="415" height="492" id="sunflower" style="display: none;" 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