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- Sherlock and Anagrams

# Sherlock and Anagrams

# Sherlock and Anagrams

Two strings are *anagrams* of each other if the letters of one string can be rearranged to form the other string. Given a string, find the number of pairs of substrings of the string that are anagrams of each other.

**Example**

The list of all anagrammatic pairs is at positions respectively.

**Function Description**

Complete the function *sherlockAndAnagrams* in the editor below.

sherlockAndAnagrams has the following parameter(s):

*string s:*a string

**Returns**

*int:*the number of unordered anagrammatic pairs of substrings in

**Input Format**

The first line contains an integer , the number of queries.

Each of the next lines contains a string to analyze.

**Constraints**

contains only lowercase letters in the range ascii[a-z].

**Sample Input 0**

```
2
abba
abcd
```

**Sample Output 0**

```
4
0
```

**Explanation 0**

The list of all anagrammatic pairs is and at positions and respectively.

No anagrammatic pairs exist in the second query as no character repeats.

**Sample Input 1**

```
2
ifailuhkqq
kkkk
```

**Sample Output 1**

```
3
10
```

**Explanation 1**

For the first query, we have anagram pairs and at positions and respectively.

For the second query:

There are 6 anagrams of the form at positions and .

There are 3 anagrams of the form at positions and .

There is 1 anagram of the form at position .

**Sample Input 2**

```
1
cdcd
```

**Sample Output 2**

```
5
```

**Explanation 2**

There are two anagrammatic pairs of length : and .

There are three anagrammatic pairs of length : at positions respectively.