Below is the syntax highlighted version of Graph.java
from § Algorithms.
Here is the Javadoc.
/************************************************************************* * Compilation: javac Graph.java * Execution: java Graph input.txt * Dependencies: Bag.java In.java StdOut.java * Data files: http://algs4.cs.princeton.edu/41undirected/tinyG.txt * * A graph, implemented using an array of sets. * Parallel edges and self-loops allowed. * * % java Graph tinyG.txt * 13 vertices, 13 edges * 0: 6 2 1 5 * 1: 0 * 2: 0 * 3: 5 4 * 4: 5 6 3 * 5: 3 4 0 * 6: 0 4 * 7: 8 * 8: 7 * 9: 11 10 12 * 10: 9 * 11: 9 12 * 12: 11 9 * * % java Graph mediumG.txt * 250 vertices, 1273 edges * 0: 225 222 211 209 204 202 191 176 163 160 149 114 97 80 68 59 58 49 44 24 15 * 1: 220 203 200 194 189 164 150 130 107 72 * 2: 141 110 108 86 79 51 42 18 14 * ... * *************************************************************************/ /** * The <tt>Graph</tt> class represents an undirected graph of vertices * named 0 through V-1. * It supports the following operations: add an edge to the graph, * iterate over all of the neighbors adjacent to a vertex. * Parallel edges and self-loops are permitted. * <p> * For additional documentation, see <a href="http://algs4.cs.princeton.edu/51undirected">Section 5.1</a> of * <i>Algorithms, 4th Edition</i> by Robert Sedgewick and Kevin Wayne. */ public class Graph { private final int V; private int E; private Bag<Integer>[] adj; /** * Create an empty graph with V vertices. */ public Graph(int V) { if (V < 0) throw new RuntimeException("Number of vertices must be nonnegative"); this.V = V; this.E = 0; adj = (Bag<Integer>[]) new Bag[V]; for (int v = 0; v < V; v++) { adj[v] = new Bag<Integer>(); } } /** * Create a random graph with V vertices and E edges. * Expected running time is proportional to V + E. */ public Graph(int V, int E) { this(V); if (E < 0) throw new RuntimeException("Number of edges must be nonnegative"); for (int i = 0; i < E; i++) { int v = (int) (Math.random() * V); int w = (int) (Math.random() * V); addEdge(v, w); } } /** * Create a digraph from input stream. */ public Graph(In in) { this(in.readInt()); int E = in.readInt(); for (int i = 0; i < E; i++) { int v = in.readInt(); int w = in.readInt(); addEdge(v, w); } } /** * Copy constructor. */ public Graph(Graph G) { this(G.V()); this.E = G.E(); for (int v = 0; v < G.V(); v++) { // reverse so that adjacency list is in same order as original Stack<Integer> reverse = new Stack<Integer>(); for (int w : G.adj[v]) { reverse.push(w); } for (int w : reverse) { adj[v].add(w); } } } /** * Return the number of vertices in the graph. */ public int V() { return V; } /** * Return the number of edges in the graph. */ public int E() { return E; } /** * Add the edge v-w to graph. */ public void addEdge(int v, int w) { E++; adj[v].add(w); adj[w].add(v); } /** * Return the list of neighbors of vertex v as in Iterable. */ public Iterable<Integer> adj(int v) { return adj[v]; } /** * Return a string representation of the graph. */ public String toString() { StringBuilder s = new StringBuilder(); String NEWLINE = System.getProperty("line.separator"); s.append(V + " vertices, " + E + " edges " + NEWLINE); for (int v = 0; v < V; v++) { s.append(v + ": "); for (int w : adj[v]) { s.append(w + " "); } s.append(NEWLINE); } return s.toString(); } /** * Test client. */ public static void main(String[] args) { In in = new In(args[0]); Graph G = new Graph(in); StdOut.println(G); } }