2016多校训练Contest5: 1010 Prefix hdu5790

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Problem Description
Alice gets N strings. Now she has Q questions to ask you. For each question, she wanna know how many different prefix strings between Lth and Rth strings. It's so easy right? So solve it!
 

Input
The input contains multiple test cases.

For each test case, the first line contains one integer N(1N100000). Then next N lines contain N strings and the total length of N strings is between 1 and 100000. The next line contains one integer Q(1Q100000). We define a specail integer Z=0. For each query, you get two integer L, R(0=<L,R<N). Then the query interval [L,R] is [min((Z+L)%N,(Z+R)%N)+1,max((Z+L)%N,(Z+R)%N)+1]. And Z change to the answer of this query.
 

Output
For each question, output the answer.
 

Sample Input
3abcababaa30 20 11 1
 

Sample Output
763


当时考场上题目看错了。。以为每个长度都是10W,结果其实是一共长10W

如果没看错也许就不会写1005而写这题了。。

这题就是个主席树

我们统计每个字符串出现的前缀,相同的就记录在最后出现的字符串上

依次枚举字符串,然后维护各个串前缀出现次数

那么如果枚举到R,我们要询问区间[L,R]的话,只需要直接区间求和就可以了

但是因为询问是在线的,所以我们需要用主席树来维护枚举到R时候线段树的结果

最后,对于不同前缀的统计可以用字典树。我的写法是双hash+map维护的

#include<map>#include<cmath>#include<queue>#include<vector>#include<cstdio>#include<string>#include<cstring>#include<iostream>#include<algorithm>using namespace std;long long mod1=1000000007,mod2=1000000003;struct tree{int ll,rr;int x;}tr[4000001];int root[100001];int tot;inline void build(int l,int r){int p=tot;if(l!=r){int mid=(l+r)/2;tot++;tr[p].ll=tot;build(l,mid);tot++;tr[p].rr=tot;build(mid+1,r);}}inline int inc(int p,int l,int r,int x,int lt,int rt){if(p==0)return 0;if(l==lt&&rt==r){tot++;tr[tot].x=tr[p].x+x;return tot;}else{int mid=(lt+rt)/2;tot++;int pp=tot;if(l<=mid)tr[pp].ll=inc(tr[p].ll,l,r,x,lt,mid);elsetr[pp].ll=tr[p].ll;if(r>mid)tr[pp].rr=inc(tr[p].rr,l,r,x,mid+1,rt);elsetr[pp].rr=tr[p].rr;tr[pp].x=tr[tr[pp].ll].x+tr[tr[pp].rr].x;return pp;}}inline int ask(int p,int l,int r,int lt,int rt){if(l<=lt&&rt<=r)return tr[p].x;else{int mid=(lt+rt)/2;int ans=0;if(l<=mid)ans+=ask(tr[p].ll,l,r,lt,mid);if(r>mid)ans+=ask(tr[p].rr,l,r,mid+1,rt);return ans;}}string x;map<pair<long long,long long>,int> M;map<pair<long long,long long>,int>::iterator it;int cnt;int fx[200001];int rt;int n;inline void prepare(int d){int lx=x.size();int i;long long ha1=0,ha2=0;for(i=0;i<=lx-1;i++){ha1=ha1*(long long)27+(long long)(x[i]-'a'+1);ha1%=mod1;ha2=ha2*(long long)27+(long long)(x[i]-'a'+1);ha2%=mod2;pair<long long,long long> t=make_pair(ha1,ha2);it=M.find(t);if(it==M.end()){cnt++;M[t]=cnt;int tt=tot+1;inc(rt,d,d,1,1,n);rt=tt;fx[cnt]=d;}else{int dx=M[t];int tt=tot+1;inc(rt,fx[dx],fx[dx],-1,1,n);rt=tt;fx[dx]=d;tt=tot+1;inc(rt,d,d,1,1,n);rt=tt;}}root[d]=rt;}int main(){while(scanf("%d",&n)!=EOF){memset(tr,0,sizeof(tr));memset(root,0,sizeof(root));tot=1;cnt=0;it=M.begin();while(!M.empty())M.erase(it++);M.clear();build(1,n);root[0]=1;rt=1;int i;for(i=1;i<=n;i++){cin>>x;prepare(i);}int m;scanf("%d",&m);int l,r;int z=0;for(i=1;i<=m;i++){scanf("%d%d",&l,&r);int ll,rr;ll=min((z+l)%n,(z+r)%n)+1;rr=max((z+l)%n,(z+r)%n)+1;z=ask(root[rr],ll,rr,1,n);printf("%d\n",z);}}return 0;}


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