#464
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Farmer John Solves 3SUM
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문제

Farmer John believes he has made a major breakthrough in algorithm design: he claims to have found a nearly linear time algorithm for the 3SUM problem, an algorithmic problem famous for the fact that no known solution exists running in substantially better than quadratic time. One formulation of the 3SUM problem is the following: given an array s1,,sms_1,\dots,s_m of integers, count the number of unordered triples of distinct indices i,j,ki,j,k such that si+sj+sk=0s_i + s_j + s_k = 0.

To test Farmer John's claim, Bessie has provided an array AA of NN integers (1N50001 \leq N \leq 5000). Bessie also asks QQ queries (1Q1051 \leq Q \leq 10^5), each of which consists of two indices 1aibiN1 \leq a_i \leq b_i \leq N. For each query, Farmer John must solve the 3SUM problem on the subarray A[aibi]A[a_i \dots b_i].

Unfortunately, Farmer John has just discovered a flaw in his algorithm. He is confident that he can fix the algorithm, but in the meantime, he asks that you help him pass Bessie's test!

SCORING:

Test cases 2-4 satisfy N500.N\le 500.Test cases 5-7 satisfy N2000.N\le 2000.Test cases 8-15 satisfy no additional constraints.

입력

The first line contains two space-separated integers NN and QQ. The second line contains the space-separated elements A1,,ANA_1,\dots,A_N of array AA. Each of the subsequent QQ lines contains two space-separated integers aia_i and bib_i, representing a query.

It is guaranteed that 106Ai106-10^6 \leq A_i \leq 10^6 for every array element AiA_i.

출력

The output should consist of QQ lines, with each line ii containing a single integer---the answer to the ii-th query. Note that you should use 64-bit integers to avoid overflow.

예제 입력 1

7 3
2 0 -1 1 -2 3 3
1 5
2 4
1 7

예제 출력 1

2
1
4
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