2017-04-08 06:48:36 +08:00
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# bezier_curve
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2017-03-22 10:47:09 +08:00
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2021-12-04 10:57:29 +08:00
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Given a set of control points, the `bezier_curve` function returns points of the Bézier path.
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2017-03-22 10:47:09 +08:00
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## Parameters
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- `t_step` : The distance between two points of the Bézier path.
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2019-07-28 18:24:48 +08:00
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- `points` : A list of `[x, y]` or `[x, y, z]` control points.
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2017-03-22 10:47:09 +08:00
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## Examples
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2021-12-04 10:57:29 +08:00
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If you have four control points:
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2017-03-22 10:47:09 +08:00
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2021-12-04 10:57:29 +08:00
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use <polyline_join.scad>;
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2020-01-28 17:51:20 +08:00
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use <bezier_curve.scad>;
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2017-03-30 14:22:48 +08:00
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2017-03-22 10:47:09 +08:00
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t_step = 0.05;
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2021-12-04 10:57:29 +08:00
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radius = 2;
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2017-03-22 10:47:09 +08:00
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p0 = [0, 0, 0];
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p1 = [40, 60, 35];
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p2 = [-50, 90, 0];
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p3 = [0, 200, -35];
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2017-04-08 06:48:36 +08:00
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points = bezier_curve(t_step,
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2017-03-22 10:47:09 +08:00
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[p0, p1, p2, p3]
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);
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2021-12-04 10:57:29 +08:00
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polyline_join(points)
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sphere(radius);
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2017-03-22 10:47:09 +08:00
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2021-02-24 21:09:54 +08:00
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