//22:00 think
// code
#include<bits/stdc++.h>
using namespace std;
namespace GF {
#warning "GF::init() must be called."
const int LOG = 18, N_ = 1<<LOG, MOD = 998244353, RT = 5;
int *wu[LOG+1], *wv[LOG+1], vv[N_+1];
typedef vector<int> poly;
int expo(int a, int k) { int p = 1; for (; k; k /= 2, a = (long long) a*a % MOD) { if (k&1) p = (long long) p*a % MOD; } return p; }
void init() { for (int u = expo(RT, (MOD-1)>>LOG), v = expo(u, MOD-2), l = LOG; l > 0; l--) { int n = 1 << (l-1); wu[l] = new int[n], wv[l] = new int[n], wu[l][0] = wv[l][0] = 1; for (int i = 1; i < n; i++) wu[l][i] = (long long) wu[l][i-1]*u % MOD, wv[l][i] = (long long) wv[l][i-1]*v % MOD; u = (long long) u*u % MOD, v = (long long) v*v % MOD; } vv[1] = 1; for (int i = 2; i <= N_; i++) vv[i] = (long long) vv[MOD%i] * (MOD - MOD/i) % MOD; }
struct cip { int x, y, mod; cip operator*(const cip &b) { return cip{int(((long long) x*b.x + (long long) y*b.y % MOD * mod) % MOD), int(((long long) x*b.y + (long long) y*b.x) % MOD), mod }; } cip expo(int k) { cip b = *this, p = cip{1,0,mod}; for (; k; k /= 2, b = b*b) { if (k&1) p = p*b; } return p; } };
int cipolla(int x) { auto residue = [&](int x) { return expo(x, (MOD-1)/2) == 1; }; static mt19937 rng(0); if (x < 2) return x; if (!residue(x)) return -1; int u, v; do { u = uniform_int_distribution(0, MOD-1)(rng), v = ((long long) u*u%MOD - x + MOD) % MOD; } while (!u || residue(v)); u = cip{u,1,v}.expo((MOD+1)/2).x; return min(u, MOD-u); }
void ntt_(int *p, int l, bool inv) { if (!l) return; int n = 1<<l, *w = inv ? wv[l] : wu[l]; ntt_(p, l-1, inv), ntt_(p+n/2, l-1, inv); for (int i = 0, j, a, b; (j = i+n/2) < n; i++) { a = p[i], b = (long long) p[j]*w[i] % MOD; if ((p[i] = a+b) >= MOD) p[i] -= MOD; if ((p[j] = a-b) < 0) p[j] += MOD; } }
void ntt(int *p, int l, bool inv) { for (int i = 0, j = 1; j < 1<<l; j++) { for (int b = 1<<l>>1; (i ^= b) < b; b >>= 1) {} if (i < j) swap(p[i], p[j]); } ntt_(p, l, inv); if (inv) for (int n = 1<<l, v = expo(n, MOD-2), i = 0; i < n; i++) p[i] = (long long) p[i]*v % MOD; }
poly mod(poly p, int n) { if (int(p.size()) > n) p.resize(n); return p; }
poly operator+(poly p, const poly &q) { if (q.size() > p.size()) { p.resize(q.size()); } for (int i = 0; i < int(q.size()); i++) { if ((p[i] += q[i]) >= MOD) p[i] -= MOD; } return p; }
poly operator-(poly p, const poly &q) { if (q.size() > p.size()) { p.resize(q.size()); } for (int i = 0; i < int(q.size()); i++) { if ((p[i] -= q[i]) < 0) p[i] += MOD; } return p; }
poly operator*(poly p, int v) { for (int &x : p) x = (long long) x*v % MOD; return p; }
poly operator*(poly p, poly q) { if (p.empty() || q.empty()) return {}; if (min(p.size(), q.size()) <= 60) { poly f(p.size()+q.size()-1); for (int i = 0; i < int(p.size()); i++) { for (int j = 0; j < int(q.size()); j++) f[i+j] = (f[i+j] + (long long) p[i]*q[j])%MOD; } return f; } int N = p.size()+q.size()-1, l = 0, N_ = 1; while (N_ < N) N_ *= 2, l++; p.resize(N_), ntt(p.data(), l, 0), q.resize(N_), ntt(q.data(), l, 0); for (int i = 0; i < N_; i++) { p[i] = (long long) p[i]*q[i] % MOD; } ntt(p.data(), l, 1), p.resize(N); return p; }
poly derivative(poly p) { for (int i = 0; i < int(p.size())-1; i++) { p[i] = (long long) p[i+1]*(i+1) % MOD; } p.pop_back(); return p; }
poly integral(poly p) { for (int i = 0; i < int(p.size()); i++) { p[i] = (long long) p[i]*vv[i+1] % MOD; } p.insert(p.begin(), 0); return p; }
poly inv(const poly &p, int n = -1) { poly q = poly{expo(p[0], MOD-2)}; if (n == -1) { n = p.size(); } for (int n_ = 1; n_ < n; n_ *= 2) { q = mod(q * (poly{2} - mod(p, n_*2) * q), n_*2); } return mod(q, n); }
poly sqrt(const poly &p, int n = -1) { poly q = poly{cipolla(p[0])}; if (n == -1) { n = p.size(); } for (int n_ = 1, v2 = (MOD+1)/2; n_ < n; n_ *= 2) { q = mod(q + mod(p, n_*2) * inv(q, n_*2), n_*2) * v2; } return mod(q, n); }
poly ln(const poly &p, int n = -1) { if (n == -1) n = p.size(); return mod(integral(derivative(p) * inv(p, n)), n); }
poly exp(const poly &p, int n = -1) { poly q = {1}; if (n == -1) { n = p.size(); } for (int n_ = 1; n_ < n; n_ *= 2) { q = mod(q * (poly{1} - ln(q, n_*2) + mod(p, n_*2)), n_*2); } return mod(q, n); }
}
using GF::poly;
using GF::operator-;
using GF::operator+;
using GF::operator*;
struct S{
    int n,k;
    poly p;
    S(int n,int k):n(n),k(k),p(n*2+1){}
    void set(int i){p.at(n+i)=1;}
};
S operator*(const S&a,const S&b){
    assert(a.n==b.n);
    int n=a.n;
    S c(n,a.k+b.k);
    poly p=a.p*b.p;
    for(int i=-n;i<=n;i++)if(p[n+n+i])c.set(i);
    return c;
}
int main(){
    GF::init();
    cin.tie(0)->sync_with_stdio(0);
    int t;
    cin>>t;
    while(t--){
        int n,m;
        cin>>n>>m;
        int u=m/n,v=m%n;
        S base(n,1);
        for(int i=0;i<n;i++){
            int x;
            cin>>x;
            base.set(x-u);
        }
        S s(n,0);
        s.set(0);
        int p=n;
        while(p){
            if(p&1)s=s*base;
            base=base*base,p/=2;
        }
        assert(s.k==n);
        cout<<(s.p[n+v]?"Yes\n":"No\n");
    }
}