Le Tung

@mrmepoo

Viet Nam, Ha Noi

Institution: Ha Noi

#include<stdio.h> #include<iostream> #include<algorithm> #include<string.h> #include<queue> #include<vector> #include<map> using namespace std; vector<int> graph[5010]; pair<int, int> countC[5010]; int vis[5010]; int anc[5010]; int N, D, C; vector<int> nodes; map<string,int> nti; map<string,int>::iterator it1; map<int,string> itn; map<int,string>::iterator it2; void dfs(int node, int depth){ if (vis[node]) return; vis[node] = 1; if (depth>=D) countC[nodes[depth-D]].first--; nodes.push_back(node); for (int i=0;i<graph[node].size();i++) dfs(graph[node][i],depth+1); nodes.pop_back(); } void print_result(){ int ind = 0, fir; while(ind<C&&countC[ind].first<0&&ind<3){ fir = countC[ind].first; vector<string> vec; while(ind<C&&countC[ind].first==fir){ vec.push_back(itn[countC[ind].second]); ind++; } sort(vec.begin(),vec.end()); fir*=-1; for (int i=0;i<vec.size();i++) printf("%s %d\n",vec[i].c_str(),fir); vec.clear(); } } int main(){ int t,ind,fol,ind1; string name; //scanf("%d",&t); cin>>t; for (int k=1;k<=t;k++){ C = 0; memset(vis,0,sizeof vis); memset(anc,0,sizeof anc); //scanf("%d %d",&N,&D); cin>>N>>D; for (int i=0;i<N;i++){ //scanf("%s",name); cin>>name; it1 = nti.find(name); if (it1==nti.end()){ nti.insert(make_pair(name, C)); itn.insert(make_pair(C, name)); ind = C; C++; } else{ ind = it1->second; } cin>>fol; for (int j=0;j<fol;j++){ cin>>name; it1 = nti.find(name); if (it1==nti.end()){ nti.insert(make_pair(name, C)); itn.insert(make_pair(C, name)); ind1 = C; C++; } else{ ind1 = it1->second; } anc[ind1] = 1; graph[ind].push_back(ind1); } } for (int i=0;i<C;i++) countC[i] = make_pair(0,i); for (int i=0;i<C;i++) if (!anc[i]){ ind = i; break; } dfs(ind,0); sort(countC,countC+C); printf("Tree %d:\n",k); print_result(); for (int i=0;i<C;i++) graph[i].clear(); nodes.clear(); nti.clear(); itn.clear(); } }

History of submissions
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Problems

List of solved classical problems:

AGGRCOW ONEZERO
BENEFACT PT07Y
BOOKS1 SERGRID
BUGLIFE SHOP
GCPC11J
LABYR1
MICEMAZE

TODO list of classical problems:

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