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253b9f8b20 |
@@ -126,6 +126,21 @@ fn split_curve(c: &[Point], n: usize, out: &mut Vec<Point>) {
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out.extend([p1, p2, p3]);
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}
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/// A piece length ordered totally, so it can sit in a heap.
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#[derive(PartialEq)]
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struct Share(f64);
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impl Eq for Share {}
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impl PartialOrd for Share {
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fn partial_cmp(&self, o: &Self) -> Option<std::cmp::Ordering> {
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Some(self.cmp(o))
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}
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}
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impl Ord for Share {
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fn cmp(&self, o: &Self) -> std::cmp::Ordering {
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self.0.total_cmp(&o.0)
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}
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}
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/// Brings a contour to `n` curves. Unlike manim (which splits every curve equally often), the extra
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/// splits go to the longest pieces, so a long side gets more points than a short one.
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fn refine(c: &Contour, n: usize) -> Contour {
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@@ -136,11 +151,15 @@ fn refine(c: &Contour, n: usize) -> Contour {
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let curves: Vec<&[Point]> = (0..have).filter_map(|k| c.pts.get(3 * k..3 * k + 4)).collect();
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let len: Vec<f64> = curves.iter().map(|q| curve_length(q) + 1e-9).collect();
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let mut parts = vec![1usize; curves.len()];
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// The curve with the longest piece gets the next split (the lowest index on a tie); a heap keeps
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// this O(n log n) instead of rescanning every curve for each split.
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let mut heap: std::collections::BinaryHeap<(Share, std::cmp::Reverse<usize>)> =
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len.iter().enumerate().map(|(k, l)| (Share(*l), std::cmp::Reverse(k))).collect();
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for _ in 0..n - have {
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let share = |k: usize| len.get(k).copied().unwrap_or(0.0) / parts.get(k).copied().unwrap_or(1) as f64;
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let best = (1..curves.len()).fold(0, |b, k| if share(k) > share(b) { k } else { b });
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let Some((_, std::cmp::Reverse(best))) = heap.pop() else { break };
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if let Some(p) = parts.get_mut(best) {
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*p += 1;
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heap.push((Share(len.get(best).copied().unwrap_or(0.0) / *p as f64), std::cmp::Reverse(best)));
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}
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}
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let mut out = Vec::with_capacity(1 + 3 * n);
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@@ -420,6 +439,16 @@ mod tests {
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assert_eq!(contours(&to_path(&cs)), cs);
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}
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#[test]
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fn refine_many_curves_finishes_at_the_asked_count() {
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let mut c = Contour { closed: false, pts: vec![Point::ZERO] };
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for i in 1..=20_000 {
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line_to(&mut c.pts, Point::new(f64::from(i), f64::from(i % 7)));
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}
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let r = refine(&c, 40_000);
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assert_eq!(r.curves(), 40_000);
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}
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#[test]
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fn refine_splits_the_longest_curves_and_keeps_the_shape() {
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let c = Contour { closed: false, pts: vec![Point::ZERO, Point::new(1.0, 0.0), Point::new(2.0, 0.0), Point::new(3.0, 0.0)] };
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