fixed unsorted triangle bug, back to area z-score
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parent
a57e095e1a
commit
2bf2e1293f
1 changed files with 20 additions and 31 deletions
47
src/main.rs
47
src/main.rs
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@ -141,23 +141,22 @@ fn mean_std(dataset: Vec<f32>) -> (f32, f32) {
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fn delfin(
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geometry_data: &GeometryData,
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min_voidness: f32,
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min_area: f32,
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min_distance: f32,
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) -> Vec<HashSet<usize>> {
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// Sort all triangles by the longest terminal edge
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let triangles_sorted: Vec<usize> = geometry_data.triangles.iter()
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let triangles_sorted: Vec<(usize, f32)> = geometry_data.triangles.iter()
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.map(|triangle_data: &TriangleData| {
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let terminal_edge_length: f32 = geometry_data.edge_lengths[&triangle_data.terminal_edge];
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(triangle_data.index, terminal_edge_length)
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})
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.sorted_by(|a, b| b.1.partial_cmp(&a.1).unwrap()) // Sort in descending order by edge length
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.map(|(index, _)| index) // Extract triangle indices
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.collect();
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// Calculate densities based on reverse area
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let densities: Vec<f32> = geometry_data.triangles.par_iter()
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.map(|triangle_data: &TriangleData| 1.0 / triangle_data.area)
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let areas: Vec<f32> = geometry_data.triangles.par_iter()
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.map(|triangle_data: &TriangleData| triangle_data.area)
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.collect();
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// Calculate mean and standard deviation of terminal edges lengths
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@ -166,32 +165,27 @@ fn delfin(
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.collect();
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let (mean_terminal_edge, std_terminal_edge) = mean_std(terminal_edge_lengths);
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let (mean_density, std_density) = mean_std(densities);
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let (mean_area, std_area) = mean_std(areas);
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let mut void_polygons: Vec<HashSet<usize>> = Vec::new();
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let mut processed_triangles: HashSet<usize> = HashSet::new();
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for &triangle_index in &triangles_sorted {
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for &(triangle_index, terminal_edge_length) in &triangles_sorted {
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// Skip if this triangle has already been processed
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if processed_triangles.contains(&triangle_index) {
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continue;
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}
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// Retrieve the terminal edge for the current triangle
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let triangle_data: &TriangleData = &geometry_data.triangles[triangle_index];
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let terminal_edge: Edge = triangle_data.terminal_edge;
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// Calculate the Z-score for the terminal edge length
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let terminal_edge_length: f32 = geometry_data.edge_lengths[&terminal_edge];
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let z_score: f32 = (terminal_edge_length - mean_terminal_edge) / std_terminal_edge;
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// println!("Terminal Length: {}", terminal_edge_length);
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// println!("Terminal Length Z-Score: {}", z_score);
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let distance_z_score: f32 = (terminal_edge_length - mean_terminal_edge) / std_terminal_edge;
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// Continue if the Z-score is below the minimum distance threshold
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if z_score < min_distance {
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if distance_z_score < min_distance {
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continue;
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}
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// Retrieve triangles that share the terminal edge, continue if less than 2 triangles share it
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let triangle_data: &TriangleData = &geometry_data.triangles[triangle_index];
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let terminal_edge: Edge = triangle_data.terminal_edge;
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if let Some(connected_triangles) = geometry_data.edge_to_triangles.get(&terminal_edge) {
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if connected_triangles.len() < 2 {
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continue;
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@ -239,15 +233,11 @@ fn delfin(
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.map(|triangle_data: &TriangleData| triangle_data.area)
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.sum();
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// Calculate the polygon density
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let polygon_density: f32 = if total_area > 0.0 { 1.0 / total_area } else { 0.0 };
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// Calculate the area Z-score
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let area_z_score: f32 = (total_area - mean_area) / std_area;
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// Calculate the density Z-score
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let density_z_score: f32 = (polygon_density - mean_density) / std_density;
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// println!("Density Z-Score: {}", density_z_score.abs());
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// Filter based on the density Z-score and the minimum number of triangles
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density_z_score.abs() >= min_voidness && poly_set.len() >= 3
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// Filter based on the area Z-score and the minimum number of triangles
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area_z_score >= min_area && poly_set.len() >= 3
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});
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return void_polygons;
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@ -256,18 +246,17 @@ fn delfin(
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fn main() {
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let points: Vec<Point<f32>> = random_points((0.0, 0.0), 1000.0, 10000);
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let triangles_indices: Vec<usize> = delaunay(&points);
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// println!("{:?}", triangles_indices);
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// Preprocess to create GeometryData
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let geometry_data: GeometryData = preprocess(&points, &triangles_indices);
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// Define minimum voidness and minimum distance for delfin function
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let min_voidness: f32 = 0.2; // Example threshold for voidness
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let min_distance: f32 = 0.0; // Example threshold for minimum distance (Z-score)
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let min_area: f32 = 4.0; // Example threshold for voidness
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let min_distance: f32 = 1.0; // Example threshold for minimum distance (Z-score)
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// Execute delfin function with the generated GeometryData
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let void_polygons: Vec<HashSet<usize>> = delfin(&geometry_data, min_voidness, min_distance);
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let void_polygons: Vec<HashSet<usize>> = delfin(&geometry_data, min_area, min_distance);
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// To display the result, let's just print the count of void polygons found
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println!("Void Polygons Found: {}", void_polygons.len());
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println!("Void Polygons Found: {:?}", void_polygons.len());
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}
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