div 3 frog jump

There is a frog staying to the left of the string s=s1s2…sn consisting of n characters (to be more precise, the frog initially stays at the cell 0). Each character of s is either ‘L’ or ‘R’. It means that if the frog is staying at the i-th cell and the i-th character is ‘L’, the frog can jump only to the left. If the frog is staying at the i-th cell and the i-th character is ‘R’, the frog can jump only to the right. The frog can jump only to the right from the cell 0.

Note that the frog can jump into the same cell twice and can perform as many jumps as it needs.

The frog wants to reach the n+1-th cell. The frog chooses some positive integer value d before the first jump (and cannot change it later) and jumps by no more than d cells at once. I.e. if the i-th character is ‘L’ then the frog can jump to any cell in a range [max(0,i−d);i−1], and if the i-th character is ‘R’ then the frog can jump to any cell in a range [i+1;min(n+1;i+d)].

The frog doesn’t want to jump far, so your task is to find the minimum possible value of d such that the frog can reach the cell n+1 from the cell 0 if it can jump by no more than d cells at once. It is guaranteed that it is always possible to reach n+1 from 0.

You have to answer t independent test cases.

Input
The first line of the input contains one integer t (1≤t≤104) — the number of test cases.

The next t lines describe test cases. The i-th test case is described as a string s consisting of at least 1 and at most 2⋅105 characters ‘L’ and ‘R’.

It is guaranteed that the sum of lengths of strings over all test cases does not exceed 2⋅105 (∑|s|≤2⋅105).

Output
For each test case, print the answer — the minimum possible value of d such that the frog can reach the cell n+1 from the cell 0 if it jumps by no more than d at once.

Example
Input
6
LRLRRLL
L
LLR
RRRR
LLLLLL
R
Output
3
2
3
1
7
1
Note
The picture describing the first test case of the example and one of the possible answers:

In the second test case of the example, the frog can only jump directly from 0 to n+1.

In the third test case of the example, the frog can choose d=3, jump to the cell 3 from the cell 0 and then to the cell 4 from the cell 3.

In the fourth test case of the example, the frog can choose d=1 and jump 5 times to the right.

In the fifth test case of the example, the frog can only jump directly from 0 to n+1.

The picture describing the first test case of the example and one of the possible answers:

In the second test case of the example, the frog can only jump directly from 00 to n+1n+1.

In the third test case of the example, the frog can choose d=3d=3, jump to the cell 33 from the cell 00 and then to the cell 44 from the cell 33.

In the fourth test case of the example, the frog can choose d=1d=1 and jump 55 times to the right.

In the fifth test case of the example, the frog can only jump directly from 00 to n+1n+1.

In the sixth test case of the example, the frog can choose d=1d=1 and jump 22 times to the right.

这个题可以看作为在一个字符串中相邻的两个L之间最远的距离是多少，如果能看到这里代码也就比较好写了，但是当时没看出来

#include<iostream>

#include<cstring>

const long long maxn=2e5+;

char s[maxn];

using namespace std;

int main(){

    int t,d,x;

    cin>>t;

    while(t--){

        d=,x=;                //每次操作时对这两个数进行重制

        cin>>s;

        int l=strlen(s);

        for(int i=;i<l;i++){

            if(s[i]=='R'){

                x=;

            }

            else{

                x++;

                if(x>d) d=x;

            }

        }

        cout<<d+<<endl;

    }

}

巴特西

div 3 frog jump

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