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| 1 | +var __awaiter = (this && this.__awaiter) || function (thisArg, _arguments, P, generator) { |
| 2 | + function adopt(value) { return value instanceof P ? value : new P(function (resolve) { resolve(value); }); } |
| 3 | + return new (P || (P = Promise))(function (resolve, reject) { |
| 4 | + function fulfilled(value) { try { step(generator.next(value)); } catch (e) { reject(e); } } |
| 5 | + function rejected(value) { try { step(generator["throw"](value)); } catch (e) { reject(e); } } |
| 6 | + function step(result) { result.done ? resolve(result.value) : adopt(result.value).then(fulfilled, rejected); } |
| 7 | + step((generator = generator.apply(thisArg, _arguments || [])).next()); |
| 8 | + }); |
| 9 | +}; |
1 | 10 | //BFS algorithm |
2 | 11 | import { initPath } from "../main.js"; |
3 | 12 | import { initPrevPath } from "../main.js"; |
| 13 | +import { delayRender } from "./utility.js"; |
4 | 14 | //Helper function that uses BFS to transverse the graph |
5 | 15 | export function bfs(adj, src, dest, v, prev, dist) { |
6 | | - let queue = []; |
7 | | - let visited = new Array(v); |
8 | | - for (let i = 0; i < v; i++) { |
9 | | - visited[i] = false; |
10 | | - dist[i] = Number.MAX_VALUE; |
11 | | - prev[i] = -1; |
12 | | - } |
13 | | - visited[src] = true; |
14 | | - dist[src] = 0; |
15 | | - queue.push(src); |
16 | | - while (queue.length > 0) { |
17 | | - let u = queue[0]; |
18 | | - queue.shift(); |
19 | | - for (let i in adj[u]) { |
20 | | - if (visited[adj[u][i]] == false) { |
21 | | - visited[adj[u][i]] = true; |
22 | | - dist[adj[u][i]] = dist[u] + 1; |
23 | | - prev[adj[u][i]] = u; |
24 | | - queue.push(adj[u][i]); |
25 | | - initPrevPath(adj[u][i]); |
26 | | - if (adj[u][i] == dest) { |
27 | | - return true; |
| 16 | + return __awaiter(this, void 0, void 0, function* () { |
| 17 | + let queue = []; |
| 18 | + let visited = new Array(v); |
| 19 | + for (let i = 0; i < v; i++) { |
| 20 | + visited[i] = false; |
| 21 | + dist[i] = Number.MAX_VALUE; |
| 22 | + prev[i] = -1; |
| 23 | + } |
| 24 | + visited[src] = true; |
| 25 | + dist[src] = 0; |
| 26 | + queue.push(src); |
| 27 | + while (queue.length > 0) { |
| 28 | + let u = queue[0]; |
| 29 | + queue.shift(); |
| 30 | + for (let i in adj[u]) { |
| 31 | + if (visited[adj[u][i]] == false) { |
| 32 | + visited[adj[u][i]] = true; |
| 33 | + dist[adj[u][i]] = dist[u] + 1; |
| 34 | + prev[adj[u][i]] = u; |
| 35 | + queue.push(adj[u][i]); |
| 36 | + initPrevPath(adj[u][i]); |
| 37 | + yield delayRender(10); |
| 38 | + if (adj[u][i] == dest) { |
| 39 | + return true; |
| 40 | + } |
28 | 41 | } |
29 | 42 | } |
30 | 43 | } |
31 | | - } |
32 | | - return false; |
| 44 | + return false; |
| 45 | + }); |
33 | 46 | } |
34 | 47 | //Helper function to backtrack the path and print the shortest path |
35 | | -export default function getShortestDistanceBFS(adj, src, dest) { |
36 | | - let v = adj.length; |
37 | | - let prev = new Array(v).fill(0); |
38 | | - let dist = new Array(v).fill(0); |
39 | | - if (!bfs(adj, src, dest, v, prev, dist)) { |
40 | | - alert('Source and destination vertex is not connected!'); |
41 | | - } |
42 | | - let path = []; |
43 | | - let crawl = dest; |
44 | | - path.push(crawl); |
45 | | - while (prev[crawl] != -1) { |
46 | | - path.push(prev[crawl]); |
47 | | - crawl = prev[crawl]; |
48 | | - } |
49 | | - for (let i = path.length - 1; i >= 0; i--) |
50 | | - initPath(path[i]); |
| 48 | +export function getShortestDistanceBFS(adj, src, dest) { |
| 49 | + return __awaiter(this, void 0, void 0, function* () { |
| 50 | + let v = adj.length; |
| 51 | + let prev = new Array(v).fill(0); |
| 52 | + let dist = new Array(v).fill(0); |
| 53 | + if (!(yield bfs(adj, src, dest, v, prev, dist))) { |
| 54 | + alert('Source and destination vertex is not connected!'); |
| 55 | + } |
| 56 | + let path = []; |
| 57 | + let crawl = dest; |
| 58 | + path.push(crawl); |
| 59 | + while (prev[crawl] != -1) { |
| 60 | + path.push(prev[crawl]); |
| 61 | + crawl = prev[crawl]; |
| 62 | + } |
| 63 | + for (let i = path.length - 1; i >= 0; i--) { |
| 64 | + yield delayRender(80); |
| 65 | + initPath(path[i]); |
| 66 | + } |
| 67 | + }); |
51 | 68 | } |
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