#include <bits/stdc++.h>
#include <cassert>
typedef long long int ll;
using namespace std;

// --- SIEVE begin --- cut here ---

// sieve(upto) returns the list of prime numbers up to upto.
//   Size: upto(1e8).size() ... 5.7e6,  upto(1e9).size() ... 5.1e7
//   Performance: upto(1e8) ... 0.7sec,   upto(1e9) ... 9.2sec
vector<int> sieve(int upto) {
  vector<int> res;
  vector<bool> tbl(upto+1);
  ll lim = (int)(sqrt((double)upto)) + 1;
  for (int x = 2; x <= upto; x++) {
    if (tbl.at(x))  continue;
    res.push_back(x);
    if (x > lim)  continue;
    for (int y = x * 2; y <= upto; y += x) tbl.at(y) = true;
  }
  return res;
}

/*
  Prime Factorization
    Two versions:
      - prfac(n)
      - prfac(n, primes)
 */

vector<pair<ll, int>> prfac(ll n, const vector<int>& primes) {
  //      primes should contain prime numbers at least up to sqrt(n)
  vector<pair<ll, int>> res;
  ll x = n;
  for (ll p : primes) {
    if (x == 1)  break;
    if (p * p > x)  break;
    if (x % p != 0)  continue;
    int c = 1;
    x /= p;
    while (x % p == 0) {
      c += 1;
      x /= p;
    }
    res.push_back(make_pair(p, c));
  }
  if (x != 1)  res.push_back(make_pair(x, 1));
  return res;
}

vector<pair<ll, int>> prfac(ll n) {
  return prfac(n, sieve((int)(sqrt((double)n)) + 1));
}

/*
    List of divisors
      - getDivisors(n)
    Note: the results are NOT sorted
 */

// gdsub ... aux function used in getDivisors()
vector<ll> gdsub(int i, int n, auto fs) {
  if (i == n) { return vector<ll>({1}); }
  auto part = gdsub(i+1, n, fs);
  ll p  = fs.at(i).first;
  int r = fs.at(i).second;
  ll pp = p;    // pp = p^m, for m \in [1, r]
  int partOrigLen = part.size();
  for (int m = 1; m <= r; m++) {
    for (int j = 0; j < partOrigLen; j++) {
      part.push_back(pp * part.at(j));
    }
    pp *= p;
  }
  return part;
}

vector<ll> getDivisors(ll n) {
  auto fs = prfac(n);
  return gdsub(0, fs.size(), fs);
}

// --- SIEVE end --- cut here ---

// --- MOD begin --- cut here ---

ll MOD = 1e9 + 7;
// ll MOD = 998244353;

// g = eGCD(a, b, s, t)  --->  sa + tb = g
constexpr ll eGCD(ll a, ll b, ll& s, ll& t) {
  if (a == 0) {
    s = 0;
    t = 1;
    return b;
  }
  ll u = 0;
  ll g = eGCD(b % a, a, t, u);
  s = u - (b / a) * t;
  return g;
}

constexpr ll gcd(ll a, ll b) {
  ll dummy1 = 0;
  ll dummy2 = 0;
  return eGCD(a, b, dummy1, dummy2);
}

struct Fp {
  ll val;

  Fp(ll t = 0) :
    val(t < 0 ? MOD + t % MOD : t >= MOD ? t % MOD : t) {}

  Fp& operator +=(const Fp& t) {
    val += t.val;
    if (val >= MOD) val -= MOD;
    return *this;
  }

  Fp& operator -=(const Fp& t) {
    val -= t.val;
    if (val < 0) val += MOD;
    return *this;
  }

  Fp& operator *=(const Fp& t) {
    val = (val * t.val) % MOD;
    return *this;
  }

  Fp inv() const {
    if (val == 0) {
      cerr << "inv() is called for zero." << endl;
      exit(1);
    }
    ll u = 0;
    ll v = 0;
    eGCD(val, MOD, u, v);
    return Fp(u);
  }

  Fp& operator /=(const Fp& t) {
    return (*this) *= t.inv();
  }

  Fp operator +(const Fp& t) const { return Fp(val) += t; }
  Fp operator -(const Fp& t) const { return Fp(val) -= t; }
  Fp operator *(const Fp& t) const { return Fp(val) *= t; }
  Fp operator /(const Fp& t) const { return Fp(val) /= t; }
  Fp operator -() const { return Fp(-val); }

  bool operator ==(const Fp& t) const { return val == t.val; }
  bool operator !=(const Fp& t) const { return val != t.val; }
  
  operator ll() const { return val; }

};

class Comb {
  int nMax;
  vector<Fp> vFact;
  vector<Fp> vInvFact;
public:
  Comb(int nm) : nMax(nm), vFact(nm+1), vInvFact(nm+1) {
    vFact.at(0) = 1;
    for (int i = 1; i <= nMax; i++) vFact.at(i) = i * vFact.at(i-1);
    vInvFact.at(nMax) = vFact.at(nMax).inv();
    for (int i = nMax; i >= 1; i--) vInvFact.at(i-1) = i * vInvFact.at(i);
  }
  Fp fact(int n) { return vFact.at(n); }
  Fp comb(int n, int r) {
    return vFact.at(n) * vInvFact.at(r) * vInvFact.at(n-r);
  }
  // The number of permutation extracting r from n.
  Fp perm(int n, int r) {
    return vFact.at(n) * vInvFact.at(n-r);
  }
};

/* 
   Power function    power(a, b) == a^b
   Speed is O(log b).
   The same source code can be used for integers by replacing
   Fp with int etc.  Unfortunately, replacing Fp with auto does not
   make the function generic for int and Fp.
 */
Fp power(Fp a, int b) {
  Fp twoPow = a;
  Fp rv = 1;
  while (b > 0) {
    if (b & 1) rv *= twoPow;
    twoPow *= twoPow;
    b >>= 1;
  }
  return rv;
}

// --- MOD end --- cut here ---


int main(int argc, char *argv[]) {
  ios_base::sync_with_stdio(false);
  cin.tie(nullptr);
  cout << setprecision(20);

  int N; cin >> N;
  vector<int> pow(1000);
  auto primes = sieve(100);
  for (int i = 2; i <= N; i++) {
    for (auto pr : prfac(i, primes)) {
      pow.at(pr.first) += pr.second;
    }
  }
  Fp ans = 1;
  for (int i = 2; i < 1000; i++) {
    ans *= 1 + pow.at(i);
  }
  cout << ans << endl;

  return 0;
}



Measured memory_bytes: 256