use grapherity::algorithms; use grapherity::models::AppendGraph; use grapherity::traits::GraphTopology; #[test] fn dijkstra_single_vertex() { let mut graph = AppendGraph::new(); let v1 = graph.add_vertex(); let result = algorithms::dijkstra(&graph, v1); assert_eq!( result.distances.len(), 1, "distances count must equal vertex count" ); assert_eq!( result.predecessors.len(), 1, "predecessors count must equal vertex count" ); assert_eq!( result.distances[0], Some(0), "unexpected distance of source vertex" ); assert_eq!( result.predecessors[0], None, "unexpected predecessor of source vertex", ); } #[test] fn dijkstra_disconnected() { let mut graph = AppendGraph::new(); let v1 = graph.add_vertex(); graph.add_vertex(); let result = algorithms::dijkstra(&graph, v1); assert_eq!( result.distances.len(), 2, "distances count must equal vertex count" ); assert_eq!( result.predecessors.len(), 2, "predecessors count must equal vertex count" ); assert_eq!( result.distances[1], None, "unexpected distance of disconnected vertex" ); assert_eq!( result.predecessors[0], None, "unexpected predecessor of disconnected vertex", ); } #[test] fn dijkstra() { let (graph, vertices) = make_test_graph(); let result = algorithms::dijkstra(&graph, vertices[0]); let expected_distances_from_v0 = [ Some(0), Some(1), Some(2), Some(2), Some(2), Some(3), Some(3), Some(3), Some(3), Some(4), ]; let expected_predecessors_from_v0 = [ vec![None], vec![Some(vertices[0])], vec![Some(vertices[1])], vec![Some(vertices[1])], vec![Some(vertices[1])], vec![Some(vertices[2])], vec![Some(vertices[2]), Some(vertices[3])], vec![Some(vertices[4])], vec![Some(vertices[4])], vec![Some(vertices[5]), Some(vertices[6]), Some(vertices[7])], ]; assert_eq!( result.distances.len(), graph.vertex_count(), "distances count must equal vertex count" ); assert_eq!( result.predecessors.len(), graph.vertex_count(), "predecessors count must equal vertex count" ); for i in 0..graph.vertex_count() { assert_eq!( result.distances[i], expected_distances_from_v0[i], "unexpected distance from {:?} to {:?}", vertices[0], vertices[i] ); assert!( expected_predecessors_from_v0[i].contains(&result.predecessors[i]), "unexpected predecessor {:?} of {:?}", result.predecessors[i], vertices[i] ); } } #[test] fn dijkstra_distances_single_vertex() { let mut graph = AppendGraph::new(); let v1 = graph.add_vertex(); let distances = algorithms::dijkstra_distances(&graph, v1); assert_eq!(distances.len(), 1, "distances count must equal vertex count"); assert_eq!(distances[0], Some(0), "unexpected distance of source vertex"); } #[test] fn dijkstra_distances_disconnected() { let mut graph = AppendGraph::new(); let v1 = graph.add_vertex(); graph.add_vertex(); let distances = algorithms::dijkstra_distances(&graph, v1); assert_eq!(distances.len(), 2, "distances count must equal vertex count"); assert_eq!(distances[1], None, "unexpected distance of disconnected vertex"); } #[test] fn dijkstra_distances() { let (graph, vertices) = make_test_graph(); let distances = algorithms::dijkstra_distances(&graph, vertices[0]); let expected_distances_from_v0 = [ Some(0), Some(1), Some(2), Some(2), Some(2), Some(3), Some(3), Some(3), Some(3), Some(4), ]; assert_eq!( distances.len(), graph.vertex_count(), "distances count must equal vertex count" ); for i in 0..graph.vertex_count() { assert_eq!( distances[i], expected_distances_from_v0[i], "unexpected distance from {:?} to {:?}", vertices[0], vertices[i] ); } } fn make_test_graph() -> (AppendGraph, [::Vertex; 10]) { let mut graph = AppendGraph::new(); let vertices = core::array::from_fn::<_, 10, _>(|_| graph.add_vertex()); graph.add_edge(vertices[0], vertices[1]); graph.add_edge(vertices[1], vertices[2]); graph.add_edge(vertices[1], vertices[3]); graph.add_edge(vertices[1], vertices[4]); graph.add_edge(vertices[2], vertices[4]); graph.add_edge(vertices[2], vertices[5]); graph.add_edge(vertices[2], vertices[6]); graph.add_edge(vertices[3], vertices[6]); graph.add_edge(vertices[4], vertices[7]); graph.add_edge(vertices[4], vertices[8]); graph.add_edge(vertices[5], vertices[9]); graph.add_edge(vertices[6], vertices[9]); graph.add_edge(vertices[7], vertices[8]); graph.add_edge(vertices[7], vertices[9]); (graph, vertices) }