HDU 4463: Outlets
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http://acm.hdu.edu.cn/showproblem.php?pid=4463
1 #include <iostream> 2 #include <algorithm> 3 #include <cmath> 4 #include <iomanip> 5 //n:= # of vertices 6 using namespace std; 7 const int MAXN = 55; 8 typedef pair<int, int> PII; 9 PII coord[MAXN]; 10 int parent[MAXN]; 11 int n, tot, p, q; 12 13 int Find(int x)//finds the subset of the x-th element and 14 { 15 //updates its predecessors for furture efficiency 16 return (parent[x] == x) ? x : parent[x] = Find(parent[x]); 17 } 18 void Union(int x, int y)//units two subsets in to a single subset, 19 { 20 //called when they should share the same parent 21 parent[Find(x)] = Find(y); 22 } 23 struct Edge 24 { 25 int from, to; 26 double length; 27 Edge() {}; 28 Edge(int f, int t, double l) :from(f), to(t), length(l) 29 { 30 31 }; 32 friend bool operator<(const Edge &e, const Edge &f) 33 { 34 return e.length<f.length; 35 }; 36 friend bool operator==(const Edge &e, const Edge &f) 37 { 38 return e.from == f.from&&e.to == f.to; 39 }; 40 } edge[MAXN*MAXN / 2], NA; 41 42 43 double Kruskal() 44 { 45 46 /**initialization*/ 47 for (int i = 1; i <= n; i++) //the index of an element represents the subset it belongs to, 48 parent[i] = i; //so initially itself 49 sort(edge + 1, edge + tot + 1); 50 double res = NA.length; 51 parent[Find(NA.from)] = Find(NA.to);//add the road connecting Nike and Apple first 52 for (int i = 1; i <= tot; i++) 53 { 54 if (edge[i] == NA)continue; 55 int u = Find(edge[i].from), v = Find(edge[i].to); 56 if (u != v) 57 { 58 parent[u] = v; 59 res += edge[i].length; 60 } 61 } 62 return res; 63 } 64 int main() 65 { 66 while (cin >> n&&n) 67 { 68 cin >> p >> q; 69 tot = 0; 70 for (int i = 1; i <= n; i++) 71 scanf("%d%d", &coord[i].first, &coord[i].second); 72 /**add edges*/ 73 for (int i = 1; i <= n; i++) 74 for (int j = 1; j < i; j++) 75 { 76 edge[++tot] = Edge(i, j, hypot(coord[i].first - coord[j].first, coord[i].second - coord[j].second)); 77 if ((i == p&&j == q) || (i == q&&j == p))NA = edge[tot]; 78 } 79 /**Kruskal*/ 80 cout << fixed << setprecision(2) << Kruskal() << ‘\n‘; 81 82 } 83 return 0; 84 }
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