Description |
"47 is the quintessential random number," states the 47 society. And there might be a grain of truth in that. For example, the first ten digits of the Euler's constant are: 2 7 1 8 2 8 1 8 2 8 And what's their sum? Of course, it is 47. You are given a sequence S of integers we saw somewhere in the nature. Your task will be to compute how strongly does this sequence support the above claims. We will call a continuous subsequence of S interesting if the sum of its terms is equal to 47. E.g., consider the sequence S = (24, 17, 23, 24, 5, 47). Here we have two interesting continuous subsequences: the sequence (23, 24) and the sequence (47). Given a sequence S, find the count of its interesting subsequences. |
Input |
The first line of the input file contains an integer T(T <= 10) specifying the number of test cases. Each test case is preceded by a blank line. The first line of each test case contains the length of a sequence N(N <= 500000). The second line contains N space-separated integers – the elements of the sequence. Sum of any continuous subsequences will fit in 32 bit signed integers. |
Output |
For each test case output a single line containing a single integer – the count of interesting subsequences of the given sentence. |
Sample Input |
2 13 2 7 1 8 2 8 1 8 2 8 4 5 9 7 2 47 10047 47 1047 47 47 |
Sample Output |
3 4 总结: hash or map 保存前面数的和 |
code1: <map>
#include#include
code:hash
#include#include #include #include #include using namespace std; int sum,now,n,ans; multiset hash; void solve() { hash.clear(); scanf("%d",&n); sum=ans=0; hash.insert(0); for(int i=0;i