Let's call two strings t.
Let's consider two strings s1,t1,s2,t2,…,sk,tk that satisfy the following conditions:
- If we write the strings s;
- If we write the strings t;
- For all integers ti are anagrams of each other.
If such strings don't exist, then t are anagrams of each other.
For example, consider the string
On the other hand, we can prove that s.
You will be given a string at least one irreducible anagram.
The first line contains a string 1≤|s|≤2⋅105).
The second line contains a single integer 1≤q≤105) — the number of queries.
Each of the following r-th.
For each query, print a single line containing "Yes" (without quotes) if the corresponding substring has at least one irreducible anagram, and a single line containing "No" (without quotes) otherwise.
aaaaa 3 1 1 2 4 5 5
Yes No Yes
aabbbbbbc 6 1 2 2 4 2 2 1 9 5 7 3 5
No Yes Yes Yes No No
In the first sample, in the first and third queries, the substring is "a", which has itself as an irreducible anagram since two or more non-empty strings cannot be put together to obtain "a". On the other hand, in the second query, the substring is "aaa", which has no irreducible anagrams: its only anagram is itself, and we may choose
In the second query of the second sample, the substring is "abb", which has, for example, "bba" as an irreducible anagram.
/* 存在非反转组合的情况只有以下三种,看了半个小时英文解释也没弄清楚,就这样吧: 1.长度等于1 2.有至少3种不同的字母 3.首字母和尾字母不同 */ #include<iostream> #include<cstdio> #include<cstring> #define maxn 200010 using namespace std; int q,l,r,n; char s[maxn]; int sum[30][maxn]; int main(){ scanf("%s",s+1); n=strlen(s+1); for(int i=1;i<=n;i++){ int tmp=s[i]-'a'+1; for(int j=1;j<=26;j++)sum[j][i]=sum[j][i-1]; sum[tmp][i]++; } scanf("%d",&q); while(q--){ scanf("%d%d",&l,&r); if(l==r){ puts("Yes"); continue; } if(s[l]!=s[r]){ puts("Yes"); continue; } int cnt=0; for(int i=1;i<=26;i++){ if(sum[i][r]-sum[i][l-1]>0)cnt++; } if(cnt>=3){ puts("Yes"); continue; } puts("No"); } }