fj-math 0.49.0

use std::fmt;

use crate::Scalar;

use super::Point;

/// A line segment, defined by its two end points
///
/// The dimensionality of the segment is defined by the const generic `D`
/// parameter.
#[derive(Clone, Copy, Eq, Default, PartialEq, Hash, Ord, PartialOrd)]
#[repr(C)]
pub struct Segment<const D: usize> {
    points: [Point<D>; 2],
}

impl<const D: usize> Segment<D> {
    /// Construct a segment from two points
    ///
    /// # Panics
    ///
    /// Panics, if the points are coincident.
    pub fn from_points(points: [impl Into<Point<D>>; 2]) -> Self {
        let points = points.map(Into::into);
        let [a, b] = points;

        assert!(a != b, "Invalid segment; both points are identical: {a:?}");

        Self { points }
    }

    /// Access the points of the segment
    pub fn points(&self) -> [Point<D>; 2] {
        self.points
    }

    /// Compute the center point of the segment
    pub fn center(&self) -> Point<D> {
        let [a, b] = self.points();
        a + (b - a) / Scalar::TWO
    }

    /// Create a segment with the same points in the opposite order
    pub fn reverse(mut self) -> Self {
        self.points.reverse();
        self
    }
}

impl Segment<2> {
    /// Convert the 2-dimensional segment to a Parry segment
    pub fn to_parry(self) -> parry2d_f64::shape::Segment {
        self.points.map(|point| point.to_na()).into()
    }
}

impl Segment<3> {
    /// Convert the 3-dimensional segment to a Parry segment
    pub fn to_parry(self) -> parry3d_f64::shape::Segment {
        self.points.map(|point| point.to_na()).into()
    }
}

impl<P, const D: usize> From<[P; 2]> for Segment<D>
where
    P: Into<Point<D>>,
{
    fn from(points: [P; 2]) -> Self {
        Self::from_points(points)
    }
}

impl<const D: usize> fmt::Debug for Segment<D> {
    fn fmt(&self, f: &mut fmt::Formatter) -> fmt::Result {
        write!(f, "[{:?} -> {:?}]", self.points[0], self.points[1])
    }
}