Necklace
Time Limit: 15000/5000 MS (Java/Others) Memory Limit: 65536/32768 K (Java/Others)
Total Submission(s): 2004 Accepted Submission(s): 718
Problem Description
Mery has a beautiful necklace. The necklace is made up of N magic balls. Each ball has a beautiful value. The balls with the same beautiful value look the same, so if two or more balls have the same beautiful value, we just count it once. We define the beautiful value of some interval [x,y] as F(x,y). F(x,y) is calculated as the sum of the beautiful value from the xth ball to the yth ball and the same value is ONLY COUNTED ONCE. For example, if the necklace is 1 1 1 2 3 1, we have F(1,3)=1, F(2,4)=3, F(2,6)=6.
Now Mery thinks the necklace is too long. She plans to take some continuous part of the necklace to build a new one. She wants to know each of the beautiful value of M continuous parts of the necklace. She will give you M intervals [L,R] (1<=L<=R<=N) and you must tell her F(L,R) of them.
Now Mery thinks the necklace is too long. She plans to take some continuous part of the necklace to build a new one. She wants to know each of the beautiful value of M continuous parts of the necklace. She will give you M intervals [L,R] (1<=L<=R<=N) and you must tell her F(L,R) of them.
Input
The first line is T(T<=10), representing the number of test cases.
For each case, the first line is a number N,1 <=N <=50000, indicating the number of the magic balls. The second line contains N non-negative integer numbers not greater 1000000, representing the beautiful value of the N balls. The third line has a number M, 1 <=M <=200000, meaning the nunber of the queries. Each of the next M lines contains L and R, the query.
For each case, the first line is a number N,1 <=N <=50000, indicating the number of the magic balls. The second line contains N non-negative integer numbers not greater 1000000, representing the beautiful value of the N balls. The third line has a number M, 1 <=M <=200000, meaning the nunber of the queries. Each of the next M lines contains L and R, the query.
Output
For each query, output a line contains an integer number, representing the result of the query.
Sample Input
2
6
1 2 3 4 3 5
3
1 2
3 5
2 6
6
1 1 1 2 3 5
3
1 1
2 4
3 5
Sample Output
3
7
14
1
3
6
方法很难想,离线处理,先对右区间从小到大排序,对于每一个区间,把前面的重复的删掉,留下离右区间最近的一个,还有就是注意sum的值超过int的范围要用__int64
#include<stdio.h> #include<string.h> #include<algorithm> using namespace std; struct node { int l; int r; int id; }p[800000]; __int64 ans[200005]; bool cmp(node a,node b) { return a.r<b.r; } __int64 c[50005]; int a[50005]; int flag[1000005],n; int lowbit(int x) { return x&(-x); } void add(int x,int k) { while(x<=n) { c[x]+=k; x+=lowbit(x); } } __int64 Sum(int x) { __int64 sum=0; while(x>0) { sum+=c[x]; x-=lowbit(x); } return sum; } int main() { int m,t,i; // freopen("in.txt","r",stdin); // freopen("out.txt","w",stdout); scanf("%d",&t); while(t--) { scanf("%d",&n); for(i=1;i<=n;i++) { scanf("%d",&a[i]); flag[a[i]]=0; c[i]=0; } scanf("%d",&m); for(i=1;i<=m;i++) { scanf("%d %d",&p[i].l,&p[i].r); p[i].id=i; } sort(p+1,p+m+1,cmp); int j;i=1; for(j=1;j<=m;j++) { while(i<=p[j].r) { if(flag[a[i]]) add(flag[a[i]],-a[i]); flag[a[i]]=i; add(i,a[i]); i++; } ans[p[j].id]=Sum(p[j].r)-Sum(p[j].l-1); } for(i=1;i<=m;i++) printf("%I64d ",ans[i]); } return 0; }