#include<bits/stdc++.h>
#define rep(i,a,b) for(int i=a;i<b;i++)
#define rrep(i,a,b) for(int i=a;i>=b;i--)
#define fore(i,a) for(auto &i:a)
#define all(x) (x).begin(),(x).end()
//#pragma GCC optimize ("-O3")
using namespace std; void _main(); int main() { cin.tie(0); ios::sync_with_stdio(false); _main(); }
typedef long long ll; const int inf = INT_MAX / 2; const ll infl = 1LL << 60;
template<class T>bool chmax(T& a, const T& b) { if (a < b) { a = b; return 1; } return 0; }
template<class T>bool chmin(T& a, const T& b) { if (b < a) { a = b; return 1; } return 0; }
//---------------------------------------------------------------------------------------------------
template<int MOD> struct ModInt {
    static const int Mod = MOD; unsigned x; ModInt() : x(0) { }
    ModInt(signed sig) { x = sig < 0 ? sig % MOD + MOD : sig % MOD; }
    ModInt(signed long long sig) { x = sig < 0 ? sig % MOD + MOD : sig % MOD; }
    int get() const { return (int)x; }
    ModInt& operator+=(ModInt that) { if ((x += that.x) >= MOD) x -= MOD; return *this; }
    ModInt& operator-=(ModInt that) { if ((x += MOD - that.x) >= MOD) x -= MOD; return *this; }
    ModInt& operator*=(ModInt that) { x = (unsigned long long)x * that.x % MOD; return *this; }
    ModInt& operator/=(ModInt that) { return *this *= that.inverse(); }
    ModInt operator+(ModInt that) const { return ModInt(*this) += that; }
    ModInt operator-(ModInt that) const { return ModInt(*this) -= that; }
    ModInt operator*(ModInt that) const { return ModInt(*this) *= that; }
    ModInt operator/(ModInt that) const { return ModInt(*this) /= that; }
    ModInt inverse() const {
        long long a = x, b = MOD, u = 1, v = 0;
        while (b) { long long t = a / b; a -= t * b; std::swap(a, b); u -= t * v; std::swap(u, v); }
        return ModInt(u);
    }
    bool operator==(ModInt that) const { return x == that.x; }
    bool operator!=(ModInt that) const { return x != that.x; }
    ModInt operator-() const { ModInt t; t.x = x == 0 ? 0 : Mod - x; return t; }
};
template<int MOD> ostream& operator<<(ostream& st, const ModInt<MOD> a) { st << a.get(); return st; };
template<int MOD> ModInt<MOD> operator^(ModInt<MOD> a, unsigned long long k) {
    ModInt<MOD> r = 1; while (k) { if (k & 1) r *= a; a *= a; k >>= 1; } return r;
}
typedef ModInt<1000000007> mint;
template<typename T>
struct FormalPowerSeries {
    using Poly = vector<T>;
    using Conv = function<Poly(Poly, Poly)>;
    Conv conv;
    FormalPowerSeries(Conv conv) :conv(conv) {}

    Poly pre(const Poly& as, int deg) {
        return Poly(as.begin(), as.begin() + min((int)as.size(), deg));
    }

    Poly add(Poly as, Poly bs) {
        int sz = max(as.size(), bs.size());
        Poly cs(sz, T(0));
        for (int i = 0; i < (int)as.size(); i++) cs[i] += as[i];
        for (int i = 0; i < (int)bs.size(); i++) cs[i] += bs[i];
        return cs;
    }

    Poly sub(Poly as, Poly bs) {
        int sz = max(as.size(), bs.size());
        Poly cs(sz, T(0));
        for (int i = 0; i < (int)as.size(); i++) cs[i] += as[i];
        for (int i = 0; i < (int)bs.size(); i++) cs[i] -= bs[i];
        return cs;
    }

    Poly mul(Poly as, Poly bs) {
        return conv(as, bs);
    }

    Poly mul(Poly as, T k) {
        for (auto& a : as) a *= k;
        return as;
    }

    // F(0) must not be 0
    Poly inv(Poly as, int deg) {
        assert(as[0] != T(0));
        Poly rs({ T(1) / as[0] });
        for (int i = 1; i < deg; i <<= 1)
            rs = pre(sub(add(rs, rs), mul(mul(rs, rs), pre(as, i << 1))), i << 1);
        return rs;
    }

    // not zero
    Poly div(Poly as, Poly bs) {
        while (as.back() == T(0)) as.pop_back();
        while (bs.back() == T(0)) bs.pop_back();
        if (bs.size() > as.size()) return Poly();
        reverse(as.begin(), as.end());
        reverse(bs.begin(), bs.end());
        int need = as.size() - bs.size() + 1;
        Poly ds = pre(mul(as, inv(bs, need)), need);
        reverse(ds.begin(), ds.end());
        return ds;
    }

    // F(0) must be 1
    Poly sqrt(Poly as, int deg) {
        assert(as[0] == T(1));
        T inv2 = T(1) / T(2);
        Poly ss({ T(1) });
        for (int i = 1; i < deg; i <<= 1) {
            ss = pre(add(ss, mul(pre(as, i << 1), inv(ss, i << 1))), i << 1);
            for (T& x : ss) x *= inv2;
        }
        return ss;
    }

    Poly diff(Poly as) {
        int n = as.size();
        Poly res(n - 1);
        for (int i = 1; i < n; i++) res[i - 1] = as[i] * T(i);
        return res;
    }

    Poly integral(Poly as) {
        int n = as.size();
        Poly res(n + 1);
        res[0] = T(0);
        for (int i = 0; i < n; i++) res[i + 1] = as[i] / T(i + 1);
        return res;
    }

    // F(0) must be 1
    Poly log(Poly as, int deg) {
        return pre(integral(mul(diff(as), inv(as, deg))), deg);
    }

    // F(0) must be 0
    Poly exp(Poly as, int deg) {
        Poly f({ T(1) });
        as[0] += T(1);
        for (int i = 1; i < deg; i <<= 1)
            f = pre(mul(f, sub(pre(as, i << 1), log(f, i << 1))), i << 1);
        return f;
    }

    Poly partition(int n) {
        Poly rs(n + 1);
        rs[0] = T(1);
        for (int k = 1; k <= n; k++) {
            if (1LL * k * (3 * k + 1) / 2 <= n) rs[k * (3 * k + 1) / 2] += T(k % 2 ? -1LL : 1LL);
            if (1LL * k * (3 * k - 1) / 2 <= n) rs[k * (3 * k - 1) / 2] += T(k % 2 ? -1LL : 1LL);
        }
        return inv(rs, n + 1);
    }
};
#define FOR(i,n) for(int i = 0; i < (n); i++)
#define sz(c) ((int)(c).size())
#define ten(x) ((int)1e##x)
template<class T> T extgcd(T a, T b, T& x, T& y) { for (T u = y = 1, v = x = 0; a;) { T q = b / a; swap(x -= q * u, u); swap(y -= q * v, v); swap(b -= q * a, a); } return b; }
template<class T> T mod_inv(T a, T m) { T x, y; extgcd(a, m, x, y); return (m + x % m) % m; }
ll mod_pow(ll a, ll n, ll mod) { ll ret = 1; ll p = a % mod; while (n) { if (n & 1) ret = ret * p % mod; p = p * p % mod; n >>= 1; } return ret; }
struct MathsNTTModAny {
    template<int mod, int primitive_root>
    class NTT {
    public:
        int get_mod() const { return mod; }
        void _ntt(vector<ll>& a, int sign) {
            const int n = sz(a);
            assert((n ^ (n & -n)) == 0); //n = 2^k

            const int g = 3; //g is primitive root of mod
            int h = (int)mod_pow(g, (mod - 1) / n, mod); // h^n = 1
            if (sign == -1) h = (int)mod_inv(h, mod); //h = h^-1 % mod

            //bit reverse
            int i = 0;
            for (int j = 1; j < n - 1; ++j) {
                for (int k = n >> 1; k > (i ^= k); k >>= 1);
                if (j < i) swap(a[i], a[j]);
            }

            for (int m = 1; m < n; m *= 2) {
                const int m2 = 2 * m;
                const ll base = mod_pow(h, n / m2, mod);
                ll w = 1;
                FOR(x, m) {
                    for (int s = x; s < n; s += m2) {
                        ll u = a[s];
                        ll d = a[s + m] * w % mod;
                        a[s] = u + d;
                        if (a[s] >= mod) a[s] -= mod;
                        a[s + m] = u - d;
                        if (a[s + m] < 0) a[s + m] += mod;
                    }
                    w = w * base % mod;
                }
            }

            for (auto& x : a) if (x < 0) x += mod;
        }
        void ntt(vector<ll>& input) {
            _ntt(input, 1);
        }
        void intt(vector<ll>& input) {
            _ntt(input, -1);
            const int n_inv = mod_inv(sz(input), mod);
            for (auto& x : input) x = x * n_inv % mod;
        }

        vector<ll> convolution(const vector<ll>& a, const vector<ll>& b) {
            int ntt_size = 1;
            while (ntt_size < sz(a) + sz(b)) ntt_size *= 2;

            vector<ll> _a = a, _b = b;
            _a.resize(ntt_size); _b.resize(ntt_size);

            ntt(_a);
            ntt(_b);

            FOR(i, ntt_size) {
                (_a[i] *= _b[i]) %= mod;
            }

            intt(_a);
            return _a;
        }
    };

    ll garner(vector<pair<int, int>> mr, int mod) {
        mr.emplace_back(mod, 0);

        vector<ll> coffs(sz(mr), 1);
        vector<ll> constants(sz(mr), 0);
        FOR(i, sz(mr) - 1) {
            // coffs[i] * v + constants[i] == mr[i].second (mod mr[i].first)
            ll v = (mr[i].second - constants[i]) * mod_inv<ll>(coffs[i], mr[i].first) % mr[i].first;
            if (v < 0) v += mr[i].first;

            for (int j = i + 1; j < sz(mr); j++) {
                (constants[j] += coffs[j] * v) %= mr[j].first;
                (coffs[j] *= mr[i].first) %= mr[j].first;
            }
        }

        return constants[sz(mr) - 1];
    }

    typedef NTT<167772161, 3> NTT_1;
    typedef NTT<469762049, 3> NTT_2;
    typedef NTT<1224736769, 3> NTT_3;

    vector<ll> solve(vector<ll> a, vector<ll> b, int mod = 1000000007) {
        for (auto& x : a) x %= mod;
        for (auto& x : b) x %= mod;

        NTT_1 ntt1; NTT_2 ntt2; NTT_3 ntt3;
        assert(ntt1.get_mod() < ntt2.get_mod() && ntt2.get_mod() < ntt3.get_mod());
        auto x = ntt1.convolution(a, b);
        auto y = ntt2.convolution(a, b);
        auto z = ntt3.convolution(a, b);

        const ll m1 = ntt1.get_mod(), m2 = ntt2.get_mod(), m3 = ntt3.get_mod();
        const ll m1_inv_m2 = mod_inv<ll>(m1, m2);
        const ll m12_inv_m3 = mod_inv<ll>(m1 * m2, m3);
        const ll m12_mod = m1 * m2 % mod;
        vector<ll> ret(sz(x));
        FOR(i, sz(x)) {
            ll v1 = (y[i] - x[i]) * m1_inv_m2 % m2;
            if (v1 < 0) v1 += m2;
            ll v2 = (z[i] - (x[i] + m1 * v1) % m3) * m12_inv_m3 % m3;
            if (v2 < 0) v2 += m3;
            ll constants3 = (x[i] + m1 * v1 + m12_mod * v2) % mod;
            if (constants3 < 0) constants3 += mod;
            ret[i] = constants3;
        }

        return ret;
    }

    vector<int> solve(vector<int> a, vector<int> b, int mod = 1000000007) {
        vector<ll> x(all(a));
        vector<ll> y(all(b));

        auto z = solve(x, y, mod);
        vector<int> res;
        fore(aa, z) res.push_back(aa % mod);

        return res;
    }

    vector<mint> solve(vector<mint> a, vector<mint> b, int mod = 1000000007) {
        int n = a.size();
        vector<ll> x(n);
        rep(i, 0, n) x[i] = a[i].get();
        n = b.size();
        vector<ll> y(n);
        rep(i, 0, n) y[i] = b[i].get();

        auto z = solve(x, y, mod);
        vector<int> res;
        fore(aa, z) res.push_back(aa % mod);

        vector<mint> res2;
        fore(x, res) res2.push_back(x);

        return res2;
    }
};
/*
	using T = mint;
	FormalPowerSeries<T> FPS([&](auto a, auto b) {
		MathsNTTModAny ntt;
		return ntt.solve(a, b);
	});
*/
/*---------------------------------------------------------------------------------------------------
　　　　　　　　　　　 ∧＿∧
　　　　　 ∧＿∧ 　（´<_｀ ）　 Welcome to My Coding Space!
　　　　 （ ´_ゝ`）　/　 ⌒i     @hamayanhamayan
　　　　／　　　＼　 　  |　|
　　　 /　　 /￣￣￣￣/　　|
　 ＿_(__ﾆつ/　    ＿/ .| .|＿＿＿＿
　 　　　＼/＿＿＿＿/　（u　⊃
---------------------------------------------------------------------------------------------------*/














int K, N, x[101010];
//---------------------------------------------------------------------------------------------------
void _main() {
	using T = mint;
	FormalPowerSeries<T> FPS([&](auto a, auto b) {
		MathsNTTModAny ntt;
		return ntt.solve(a, b);
	});

	cin >> K >> N;
	rep(i, 0, N) cin >> x[i];

	/*vector<T> fx(K + 1);
	fx[0] = 1;

	vector<T> fy(K + 1);
	rep(i, 0, N) fy[x[i]] = 1;

	mint ans = 0;
	rep(k, 0, K) {
		fx = FPS.mul(fx, fy);
		fx.resize(K + 1);
		ans += fx[K];
	}*/

	vector<T> fy(K + 1);
	fy[0] = 1;
	rep(i, 0, N) fy[x[i]] = -1;
	fy = FPS.inv(fy, K + 1);

	cout << fy[K] << endl;
}