Problem: Let's call two strings s and t anagrams of each other if it is possible to rearrange symbols in the string s to get a string, equal to t.

Let's consider two strings s and t which are anagrams of each other. We say that t is a reducible anagram of s if there exists an integer k ≥ 2 and 2k non-empty strings s_1, t_1, s_2, t_2, ..., s_k, t_k that satisfy the following conditions:

  1. If we write the strings s_1, s_2, ..., s_k in order, the resulting string will be equal to s; 
  2. If we write the strings t_1, t_2, ..., t_k in order, the resulting string will be equal to t; 
  3. For all integers i between 1 and k inclusive, s_i and t_i are anagrams of each other. 



If such strings don't exist, then t is said to be an irreducible anagram of s. Note that these notions are only defined when s and t are anagrams of each other.

For example, consider the string s =  "gamegame". Then the string t =  "megamage" is a reducible anagram of s, we may choose for example s_1 =  "game", s_2 =  "gam", s_3 =  "e" and t_1 =  "mega", t_2 =  "mag", t_3 =  "e":

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On the other hand, we can prove that t =  "memegaga" is an irreducible anagram of s.

You will be given a string s and q queries, represented by two integers 1 ≤ l ≤ r ≤ |s| (where |s| is equal to the length of the string s). For each query, you should find if the substring of s formed by characters from the l-th to the r-th has at least one irreducible anagram.

Input

The first line contains a string s, consisting of lowercase English characters (1 ≤ |s| ≤ 2 ⋅ 10^5).

The second line contains a single integer q (1 ≤ q ≤ 10^5) — the number of queries.

Each of the following q lines contain two integers l and r (1 ≤ l ≤ r ≤ |s|), representing a query for the substring of s formed by characters from the l-th to the r-th.

Output

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.

Examples

Input


aaaaa
3
1 1
2 4
5 5


Output


Yes
No
Yes


Input


aabbbbbbc
6
1 2
2 4
2 2
1 9
5 7
3 5


Output


No
Yes
Yes
Yes
No
No

Note

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 s_1 =  "a", s_2 =  "aa", t_1 =  "a", t_2 =  "aa" to show that it is a reducible anagram.

In the second query of the second sample, the substring is "abb", which has, for example, "bba" as an irreducible anagram.

Solution (in CPP):

Solution:
#include <bits/stdc++.h>
using namespace std;
const long long INF(0x3f3f3f3f3f3f3f3fll);
const int inf(0x3f3f3f3f);
template <typename T>
void read(T &res) {
  bool flag = false;
  char ch;
  while (!isdigit(ch = getchar())) (ch == '-') && (flag = true);
  for (res = ch - 48; isdigit(ch = getchar());
       res = (res << 1) + (res << 3) + ch - 48)
    ;
  flag && (res = -res);
}
template <typename T>
void Out(T x) {
  if (x < 0) putchar('-'), x = -x;
  if (x > 9) Out(x / 10);
  putchar(x % 10 + '0');
}
long long gcd(long long a, long long b) { return b ? gcd(b, a % b) : a; }
long long lcm(long long a, long long b) { return a * b / gcd(a, b); }
long long pow_mod(long long x, long long n, long long mod) {
  long long res = 1;
  while (n) {
    if (n & 1) res = res * x % mod;
    x = x * x % mod;
    n >>= 1;
  }
  return res;
}
long long fact_pow(long long n, long long p) {
  long long res = 0;
  while (n) {
    n /= p;
    res += n;
  }
  return res;
}
long long mult(long long a, long long b, long long p) {
  a %= p;
  b %= p;
  long long r = 0, v = a;
  while (b) {
    if (b & 1) {
      r += v;
      if (r > p) r -= p;
    }
    v <<= 1;
    if (v > p) v -= p;
    b >>= 1;
  }
  return r;
}
long long quick_pow(long long a, long long b, long long p) {
  long long r = 1, v = a % p;
  while (b) {
    if (b & 1) r = mult(r, v, p);
    v = mult(v, v, p);
    b >>= 1;
  }
  return r;
}
bool CH(long long a, long long n, long long x, long long t) {
  long long r = quick_pow(a, x, n);
  long long z = r;
  for (long long i = 1; i <= t; i++) {
    r = mult(r, r, n);
    if (r == 1 && z != 1 && z != n - 1) return true;
    z = r;
  }
  return r != 1;
}
bool Miller_Rabin(long long n) {
  if (n < 2) return false;
  if (n == 2) return true;
  if (!(n & 1)) return false;
  long long x = n - 1, t = 0;
  while (!(x & 1)) {
    x >>= 1;
    t++;
  }
  srand(time(NULL));
  long long o = 8;
  for (long long i = 0; i < o; i++) {
    long long a = rand() % (n - 1) + 1;
    if (CH(a, n, x, t)) return false;
  }
  return true;
}
int prime[100000], minprime[100000];
void euler(int n) {
  int c = 0, i, j;
  for (i = 2; i <= n; i++) {
    if (!minprime[i]) prime[++c] = i, minprime[i] = i;
    for (j = 1; j <= c && i * prime[j] <= n; j++) {
      minprime[i * prime[j]] = prime[j];
      if (i % prime[j] == 0) break;
    }
  }
}
struct Tree {
  long long l, r, sum, lazy, maxn, minn;
} tree[100000];
inline void push_up(long long rt) {
  tree[rt].sum = tree[rt << 1].sum + tree[rt << 1 | 1].sum;
  tree[rt].maxn = max(tree[rt << 1].maxn, tree[rt << 1 | 1].maxn);
  tree[rt].minn = min(tree[rt << 1].minn, tree[rt << 1 | 1].minn);
}
inline void push_down(long long rt, long long length) {
  if (tree[rt].lazy) {
    tree[rt << 1].lazy += tree[rt].lazy;
    tree[rt << 1 | 1].lazy += tree[rt].lazy;
    tree[rt << 1].sum += (length - (length >> 1)) * tree[rt].lazy;
    tree[rt << 1 | 1].sum += (length >> 1) * tree[rt].lazy;
    tree[rt << 1].minn += tree[rt].lazy;
    tree[rt << 1 | 1].minn += tree[rt].lazy;
    tree[rt << 1].maxn += tree[rt].lazy;
    tree[rt << 1 | 1].maxn += tree[rt].lazy;
    tree[rt].lazy = 0;
  }
}
inline void build(long long l, long long r, long long rt, long long *aa) {
  tree[rt].lazy = 0;
  tree[rt].l = l;
  tree[rt].r = r;
  if (l == r) {
    tree[rt].sum = aa[l];
    tree[rt].minn = tree[rt].sum;
    tree[rt].maxn = tree[rt].sum;
    return;
  }
  long long mid = (l + r) >> 1;
  build(l, mid, rt << 1, aa);
  build(mid + 1, r, rt << 1 | 1, aa);
  push_up(rt);
}
inline void update_range(long long L, long long R, long long key,
                         long long rt) {
  if (tree[rt].r < L || tree[rt].l > R) return;
  if (L <= tree[rt].l && R >= tree[rt].r) {
    tree[rt].sum += (tree[rt].r - tree[rt].l + 1) * key;
    tree[rt].minn += key;
    tree[rt].maxn += key;
    tree[rt].lazy += key;
    return;
  }
  push_down(rt, tree[rt].r - tree[rt].l + 1);
  long long mid = (tree[rt].r + tree[rt].l) >> 1;
  if (L <= mid) update_range(L, R, key, rt << 1);
  if (R > mid) update_range(L, R, key, rt << 1 | 1);
  push_up(rt);
}
inline long long query_range(long long L, long long R, long long rt) {
  if (L <= tree[rt].l && R >= tree[rt].r) {
    return tree[rt].sum;
  }
  push_down(rt, tree[rt].r - tree[rt].l + 1);
  long long mid = (tree[rt].r + tree[rt].l) >> 1;
  long long ans = 0;
  if (L <= mid) ans += query_range(L, R, rt << 1);
  if (R > mid) ans += query_range(L, R, rt << 1 | 1);
  return ans;
}
inline long long query_min(long long L, long long R, long long rt) {
  if (L <= tree[rt].l && R >= tree[rt].r) {
    return tree[rt].minn;
  }
  push_down(rt, tree[rt].r - tree[rt].l + 1);
  long long mid = (tree[rt].r + tree[rt].l) >> 1;
  long long ans = (0x3f3f3f3f3f3f3f3fll);
  if (L <= mid) ans = min(ans, query_min(L, R, rt << 1));
  if (R > mid) ans = min(ans, query_min(L, R, rt << 1 | 1));
  return ans;
}
inline long long query_max(long long L, long long R, long long rt) {
  if (L <= tree[rt].l && R >= tree[rt].r) {
    return tree[rt].maxn;
  }
  push_down(rt, tree[rt].r - tree[rt].l + 1);
  long long mid = (tree[rt].r + tree[rt].l) >> 1;
  long long ans = -(0x3f3f3f3f3f3f3f3fll);
  if (L <= mid) ans = max(ans, query_max(L, R, rt << 1));
  if (R > mid) ans = max(ans, query_max(L, R, rt << 1 | 1));
  return ans;
}
const int N = 2e5 + 10;
int sum[N][37];
string s;
int main() {
  std::ios::sync_with_stdio(false);
  cin >> s;
  for (int i = 1; i <= s.size(); i++) {
    for (int j = 0; j <= 25; j++) sum[i][j] = sum[i - 1][j];
    sum[i][s[i - 1] - 'a']++;
  }
  int n;
  cin >> n;
  for (int i = 1; i <= n; i++) {
    int l, r;
    cin >> l >> r;
    if (s[l - 1] != s[r - 1] || l == r) {
      cout << "Yes" << '\n';
      continue;
    }
    int now = 0;
    for (int j = 0; j <= 25; j++) {
      if (sum[r][j] - sum[l - 1][j]) now++;
    }
    if (now >= 3)
      cout << "Yes" << '\n';
    else
      cout << "No" << '\n';
  }
  return 0;
}