제출 #172416

#제출 시각아이디문제언어결과실행 시간메모리
172416lobo_prix경주 (Race) (IOI11_race)C++17
0 / 100
6 ms5112 KiB
#include <bits/stdc++.h> #include "race.h" using namespace std;using f64 = double;using i64=long long;using u64=unsigned long long; template<typename T> using Arr=vector<T>; #define hfor(v, s, e) for(int v=(s);(s)<=v&&v<(e);++v)//half-opened range #define hfori(v, s, e) for(int v=(e)-1;(s)<=v&&v<(e);--v)//inversion #define hforo(v, s, e) int v=(s);for(;(s)<=v&&v<(e);++v)//out declaration #define hforoi(v, s, e) int v=(e)-1; for(;(s)<=v&&v<(e);--v) #define cfor(v, s, e) hfor(v,(s),(e)+1)//closed range #define cfori(v, s, e) hfori(v,(s),(e)+1) #define cforo(v, s, e) hforo(v,(s),(e)+1) #define cforoi(v, s, e) hforoi(v,(s),(e)+1) #define rep(v,x) hfor(v,0,(x)) #define repi(v,x) hfori(v,0,(x)) #define repo(v,x) hforo(v,0,(x)) #define all(x) (x).begin(),(x).end() #define sz(x) ((int)(x).size()) #define pushb push_back #define pushf push_front #define popb pop_back #define popf pop_front #define empl emplace #define emplb emplace_back #define emplf emplace_front #define fi first #define se second #define cxp constexpr #define PQ std::priority_queue #ifndef DEBUG #pragma GCC optimize ("Ofast") auto __PRE_RUN__=(ios::sync_with_stdio(0), cin.tie(0), cout.tie(0),(cout<<fixed<<setprecision(11)), 0); #endif template<typename T> cxp T inf() { return numeric_limits<T>::max() / 2; } auto mapf(auto a, auto f){for(auto& x:a)x=f(x); return a;} int rd(int lb, int ub){static mt19937 rng(time(0)^i64(new int)); return uniform_int_distribution<int>(lb, ub-1)(rng);} int rd(int ub=inf<int>()){return rd(0,ub);} const f64 pi=acosl(-1); #define endl '\n'//not interactive? #define int i64//MLE? using pint = pair<int,int>; using tint = tuple<int,int,int>; const int N=200000; int n,k; Arr<pint> t[N]; int s[N]; bool d[N]; int ct(int v, int sz_tot){ int mx=-1; for(auto i:t[v]){ if(d[i.fi]) continue; if(mx<0 or s[mx]<s[i.fi]) mx=i.fi; } if(mx<0 or s[mx]*2<=sz_tot) return v; d[v]=true; int ret=ct(mx, sz_tot); d[v]=false; return ret; } int recalc(int v){ s[v]=1; d[v]=true; for(auto i:t[v]) if(!d[i.fi]) s[v]+=recalc(i.fi); d[v]=false; return s[v]; } void get_paths(int v, int dist, int cnt, multiset<pint>& z){ z.insert({dist,cnt}); d[v]=true; for(auto i:t[v]) if(!d[i.fi]) get_paths(i.fi, dist+i.se, cnt+1, z); d[v]=false; } int f(int v){ v=ct(v, s[v]); int ret=inf<int>(); multiset<pint> z; for(auto i:t[v]){ multiset<pint> y; if(!d[i.fi]) get_paths(i.fi, i.se, 1, y); for(auto j:y){ auto it = z.lower_bound({k-j.fi,0}); if(it!=z.end() and it->fi==k-j.fi) ret=min(ret, j.se+it->se); } z.insert(all(y)); } recalc(v); d[v]=true; for(auto i:t[v]) if(!d[i.fi]) ret=min(ret, f(i.fi)); d[v]=false; return ret; } signed best_path(signed n, signed k, signed h[][2], signed l[]){ rep(i,n-1){ t[h[i][0]].pushb({h[i][1],l[i]}); t[h[i][1]].pushb({h[i][0],l[i]}); } recalc(0); return f(0); }
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