use ::bracket_lib::prelude::*; use crate::map_builders::{BuilderMap, InitialMapBuilder}; use crate::rng::roll_dice; use crate::TileType; #[derive(PartialEq, Copy, Clone)] #[allow(dead_code)] pub enum DistanceAlgorithm { Pythagoras, Manhattan, Chebyshev, } pub struct VoronoiCellBuilder { n_seeds: usize, distance_algorithm: DistanceAlgorithm, } impl InitialMapBuilder for VoronoiCellBuilder { fn build_map(&mut self, build_data: &mut BuilderMap) { self.build(build_data); } } impl VoronoiCellBuilder { pub fn new() -> VoronoiCellBuilder { VoronoiCellBuilder { n_seeds: 64, distance_algorithm: DistanceAlgorithm::Pythagoras, } } #[allow(dead_code)] pub fn pythagoras() -> Box { Box::new(VoronoiCellBuilder::new()) } #[allow(dead_code)] pub fn manhattan() -> Box { Box::new(VoronoiCellBuilder { distance_algorithm: DistanceAlgorithm::Manhattan, ..VoronoiCellBuilder::new() }) } #[allow(clippy::map_entry)] fn build(&mut self, build_data: &mut BuilderMap) { // Make a Voronoi diagram. We'll do this the hard way to learn about the technique! let mut voronoi_seeds: Vec<(usize, Point)> = Vec::new(); while voronoi_seeds.len() < self.n_seeds { let vx = roll_dice(1, build_data.map.width - 1); let vy = roll_dice(1, build_data.map.height - 1); let vidx = build_data.map.xy_idx(vx, vy); let candidate = (vidx, Point::new(vx, vy)); if !voronoi_seeds.contains(&candidate) { voronoi_seeds.push(candidate); } } let mut voronoi_distance = vec![(0, 0.0f32); self.n_seeds]; let mut voronoi_membership: Vec = vec![0; build_data.map.width as usize * build_data.map.height as usize]; for (i, vid) in voronoi_membership.iter_mut().enumerate() { let x = i as i32 % build_data.map.width; let y = i as i32 / build_data.map.width; for (seed, pos) in voronoi_seeds.iter().enumerate() { let distance = match self.distance_algorithm { DistanceAlgorithm::Pythagoras => { DistanceAlg::PythagorasSquared.distance2d(Point::new(x, y), pos.1) } DistanceAlgorithm::Manhattan => { DistanceAlg::Manhattan.distance2d(Point::new(x, y), pos.1) } DistanceAlgorithm::Chebyshev => { DistanceAlg::Chebyshev.distance2d(Point::new(x, y), pos.1) } }; voronoi_distance[seed] = (seed, distance); } voronoi_distance.sort_by(|a, b| a.1.partial_cmp(&b.1).unwrap()); *vid = voronoi_distance[0].0 as i32; } for y in 1..build_data.map.height - 1 { for x in 1..build_data.map.width - 1 { let mut neighbors = 0; let my_idx = build_data.map.xy_idx(x, y); let my_seed = voronoi_membership[my_idx]; if voronoi_membership[build_data.map.xy_idx(x - 1, y)] != my_seed { neighbors += 1; } if voronoi_membership[build_data.map.xy_idx(x + 1, y)] != my_seed { neighbors += 1; } if voronoi_membership[build_data.map.xy_idx(x, y - 1)] != my_seed { neighbors += 1; } if voronoi_membership[build_data.map.xy_idx(x, y + 1)] != my_seed { neighbors += 1; } if neighbors < 2 { build_data.map.tiles[my_idx] = TileType::Floor; } } build_data.take_snapshot(); } } }