Submission #615302

#TimeUsernameProblemLanguageResultExecution timeMemory
615302Do_you_copyHoliday (IOI14_holiday)C++17
24 / 100
75 ms65536 KiB
//source: usaco.guide IOI2014 holiday //only run to evaluate memory used #include <bits/stdc++.h> #include "holiday.h" #define MAXS 3100000 #define MAX 100005 #define SEG3LIM (1000000007) using ll = long long; ///If I don't use packed here I will get MLE struct node { int left; int right; ll sum; int total; }; ///The idea is the following: ///I have a persistent seg3 that is able to do the folowing queries: ///What is the sum of the k biggest elements in the segment L-R (k,L nor R are constants) ///I need to answer those queries online ///After that I will use Divide And Conquer DP ///I will check which segment the guy will walk, how many visitations are left if he moves optimally ///(You can get his values with basic algebra) and TA-DA! Just use the function! node memoria[MAXS]; int cur=1; int alocar(void){ return cur++; } int sz; node nodes[MAX]; ll vals[MAX]; ///Insert element in persistent seg3 void inserir(node* x,ll val,int p,int la=0,int ra=SEG3LIM-1){ if(la==ra){ assert(p==la); x->total++; x->sum+=val; return; } int m = (la+ra)/2; if(m>=p){ auto old = x->left; x->left=alocar(); memoria[x->left]=memoria[old]; inserir(&memoria[x->left],val,p,la,m); }else { auto old = x->right; x->right=alocar(); memoria[x->right]=memoria[old]; inserir(&memoria[x->right],val,p,m+1,ra); } ll tot = 0,ss=0; if(x->left)tot+=memoria[x->left].sum; if(x->right)tot+=memoria[x->right].sum; if(x->left)ss+=memoria[x->left].total; if(x->right)ss+=memoria[x->right].total; x->sum=tot; x->total=ss; } ///Query in persistent seg3 long long ans=0,limites,restante=0; void walk(node* k,node* u,int la=0,int ra=SEG3LIM-1){ if(!restante||!(k->sum))return; long long subsum=0,subtotal=0; subsum+=u->sum; subtotal+=u->total; if(k->total-subtotal<=restante){ ans+=k->sum-subsum; restante-=k->total-subtotal; return; } int m=(la+ra)/2; int tem = 0; if(k->right){ tem=memoria[k->right].total-memoria[u->right].total; } if(la==ra){ ll pega = std::min(restante,k->total-subtotal); restante-=pega; ans+=((long long)la)*pega; return; } if(la==ra)return; walk(&memoria[k->right],&memoria[u->right],m+1,ra); walk(&memoria[k->left],&memoria[u->left],la,m); } node locais[MAX]; ///Setting up the persistent seg3 void prepara(void){ for(int i=0;i!=sz;++i){ if(i)locais[i]=locais[i-1]; ///I believe that you can compress the coordinates here to reduce memory ///Wasn't necessary tho inserir(&locais[i],vals[i],vals[i]); } } ///Main cost query (I mentioned above how it works). Complexity O(log N). Maybe you can ///get AC with O(log^2 N), the time limit is very generous, I only used around 6% of it. long long consulta(int l,int r,int p){ ans=0;limites=1e7;restante=p; auto beta = &locais[r],alpha=&memoria[0]; if(l){ alpha=&locais[l-1]; } walk(beta,alpha); return ans; } long long pode=0; long long resp=0; long long inicio=0; ///Here is our Divide and Conquer DP :) void dp(int l,int r,int la,int ra){ if(r<l)return; int m = (l+r)/2; ll ans = 0,split=inicio; for(int i=la;i<=ra;++i){ ll dist1=(inicio-i),dist2=(m-inicio); ///Formula to get optimal cost to travel segment [i,m] while starting in the beginning ll custo = (std::min(dist1,dist2)*2)+std::max(dist1,dist2); ll tem = pode-custo; if(tem<=0)continue; ll bonus = consulta(i,m,tem); if(bonus>ans){ ans=bonus; split=i; } } resp=std::max(resp,ans); dp(l,m-1,la,split); dp(m+1,r,split,ra); } ///Main function long long int findMaxAttraction(int n, int start, int d, int attraction[]) { sz=n; for(int i=0;i!=n;++i){ vals[i]=attraction[i]; } inicio=start; pode=d; prepara(); dp(inicio,n-1,0,inicio); return resp; }

Compilation message (stderr)

holiday.cpp: In function 'void walk(node*, node*, int, int)':
holiday.cpp:73:9: warning: variable 'tem' set but not used [-Wunused-but-set-variable]
   73 |     int tem = 0;
      |         ^~~
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