#pragma GCC optimize ("O3")
#pragma GCC target ("avx")
#include "bits/stdc++.h" // define macro "/D__MAI"

using namespace std;
typedef long long int ll;

#define debugv(v) printf("L%d %s => ",__LINE__,#v);for(auto e:v){cout<<e<<" ";}cout<<endl;
#define debugm(m) printf("L%d %s is..\n",__LINE__,#m);for(auto v:m){for(auto e:v){cout<<e<<" ";}cout<<endl;}
#define debuga(m,w) printf("L%d %s is => ",__LINE__,#m);for(int x=0;x<(w);x++){cout<<(m)[x]<<" ";}cout<<endl;
#define debugaa(m,w,h) printf("L%d %s is..\n",__LINE__,#m);for(int y=0;y<(h);y++){for(int x=0;x<(w);x++){cout<<(m)[x][y]<<" ";}cout<<endl;}
#define debugaar(m,w,h) printf("L%d %s is..\n",__LINE__,#m);for(int y=0;y<(h);y++){for(int x=0;x<(w);x++){cout<<(m)[y][x]<<" ";}cout<<endl;}
#define ALL(v) (v).begin(),(v).end()
#define repeat(l) for(auto cnt=0;cnt<(l);++cnt)
#define iterate(b,e) for(auto cnt=(b);cnt!=(e);++cnt)
#define MD 1000000007ll
#define PI 3.1415926535897932384626433832795
template<typename T1, typename T2>
ostream& operator <<(ostream &o, const pair<T1, T2> p) { o << "(" << p.first << ":" << p.second << ")"; return o; }

#define TIME chrono::system_clock::now()
#define MILLISEC(t) (chrono::duration_cast<chrono::milliseconds>(t).count())
namespace {
    std::chrono::system_clock::time_point ttt;
    void tic() { ttt = TIME; }
    void toc() { fprintf(stderr, "TIME : %lldms\n", MILLISEC(TIME - ttt)); }
    std::chrono::system_clock::time_point tle = TIME;
#ifdef __MAI
    void safe_tle(int msec) { assert(MILLISEC(TIME - tle) < msec); }
#else
#define safe_tle(k) ;
#endif
}


template<typename T>
//typedef double T;
class matrix {
public:
    size_t height, width;
    valarray<T> data;
    matrix(size_t height, size_t width) :height(height), width(width), data(height*width) {}
    matrix(size_t height, size_t width, const valarray<T>& data) :height(height), width(width), data(data) {}

    inline T& operator()(size_t y, size_t x) { return data[y*width + x]; }
    inline T operator() (size_t y, size_t x) const { return data[y*width + x]; }
    inline T& at(size_t y, size_t x) { return data[y*width + x]; }
    inline T at(size_t y, size_t x) const { return data[y*width + x]; }
    inline void resize(size_t h, size_t w) { height = h; width = w; data.resize(h*w); }
    inline void fill(T val) { data = val; }
    matrix<T>& setDiag(T val) { for (size_t i = 0, en = min(width, height); i < en; ++i)at(i, i) = val; return *this; }
    inline bool issquare() { return height == width; }

    void print(ostream& os) {
        os << "- - -" << endl; //  << setprecision(3)
        for (size_t y = 0; y < height; ++y) {
            for (size_t x = 0; x < width; ++x) {
                os << setw(7) << at(y, x) << ' ';
            }os << endl;
        }
    }
    template<typename MT> void copyto2d(MT& d2) {
        for (size_t i = 0; i < width*height; ++i) { d2[i / width][i%width] = data[i]; }
    }
    // mathematics
    void pow(long long) const;
    double det() const; T tr();
    matrix<T>& transpose_self(); matrix<T> transpose() const;
};

// IO
template<typename T> inline ostream& operator << (ostream& os, matrix<T> mat) { mat.print(os); return os; }

// スカラー
template<typename T> inline matrix<T>& operator+=(matrix<T>& mat, T val) { mat.data += val; return mat; }
template<typename T> inline matrix<T>& operator*=(matrix<T>& mat, T val) { mat.data *= val; return mat; }
template<typename T> inline matrix<T>& operator/=(matrix<T>& mat, T val) { mat.data /= val; return mat; }
template<typename T> inline matrix<T>& operator^=(matrix<T>& mat, T val) { mat.data ^= val; return mat; }

// 行列
template<typename T> inline matrix<T>& operator+=(matrix<T>& mat1, matrix<T>& mat2) { mat1.data += mat2.data; return mat1; }
template<typename T> inline matrix<T> operator+(matrix<T>& mat1, matrix<T>& mat2) { return matrix<T>(mat1.height, mat1.width, mat1.data + mat2.data); }

// 掛け算
template<typename T> matrix<T> multiply(const matrix<T>& mat1, const matrix<T>& mat2) {
    assert(mat1.width == mat2.height);
    matrix<T> result(mat1.height, mat2.width);
    for (size_t i = 0, j, k; i < mat1.height; i++) {
        for (j = 0; j < mat2.width; j++) {
            for (k = 0; k < mat1.width; k++) {
                result(i, j) += mat1(i, k) * mat2(k, j);
            }
        }
    }
    return result;
}
template<typename T> valarray<T> multiply(const matrix<T>& mat1, const valarray<T>& vec2) {
    assert(mat1.width == vec2.size());
    valarray<T> result(mat1.height);
    for (size_t i = 0, j; i < mat1.height; i++) {
        for (j = 0; j < mat1.width; j++) {
            result[i] += mat1(i, j) * vec2[j];
        }
    }
    return result;
}
template<typename T> inline matrix<T>& operator*=(matrix<T>& mat1, matrix<T>& mat2) { mat1 = multiply(mat1, mat2); return mat1; }
template<typename T> inline matrix<T> operator*(matrix<T>& mat1, matrix<T>& mat2) { return multiply(mat1, mat2); }


class llmod {
public: const ll MOD = MD;
private:
    ll val;
    inline ll cut(ll v) const { return ((v%MOD) + MOD) % MOD; }
public:

    llmod() : MOD(MD), val(0) {}
    llmod(ll num,ll m = MD) : MOD(m),val(cut(num)) {}
    llmod(const llmod& lm, ll m) : MOD(m), val(lm.val) {}

    inline ll operator*() const { return val; }
    inline llmod& operator=(const llmod& lm) { val = lm.val; return *this; }
    inline llmod& operator=(ll v) { val = cut(v); return *this; }

    inline llmod& operator+=(ll v) { val = cut(val + v); return *this; }
    inline llmod& operator+=(const llmod& l) { val = cut(val + l.val); return *this; }
    inline llmod& operator-=(ll v) { val = cut(val - v); return *this; }
    inline llmod& operator-=(const llmod& l) { val = cut(val - l.val); return *this; }
    inline llmod& operator*=(ll v) { val = cut(val * v); return *this; }
    inline llmod& operator*=(const llmod& l) { val = cut(val * l.val); return *this; }
};
ostream& operator<<(ostream& os, const llmod& l) { os << *l; return os; }

inline llmod operator+(llmod t, const llmod& r) {return t += r; }
inline llmod operator-(llmod t, const llmod& r) { return t -= r; }
inline llmod operator*(llmod t, const llmod& r) { return t *= r; }

// MEMO : 逆元...powm(n,MD-2)
llmod pow(llmod x, ll p) {
    llmod y = 1;
    while (0 < p) {
        if (p % 2)
            y *= x;
        x *= x;
        p /= 2;
    }
    return y;
}

inline llmod& operator/=(llmod& l, const llmod& r) { return l *= pow(r, r.MOD - 2); }






ll solve(ll n) {
    --n;
    matrix<llmod> mat1(6, 6,valarray<llmod>
        {0, 1, 1, 0, 0, 0,
         0, 0, 0, 1, 0, 0,
         0, 0, 0, 0, 1, 0,
         1, 0, 1, 0, 0, 0,
         0, 0, 0, 0, 0, 1,
         1, 1, 0, 0, 0, 0});

    matrix<llmod> matz(6, 6);
    
    matz.setDiag(1);


    while (0<n) {
        if (n % 2 == 1) {
            matz = (matz*mat1);
        }
        mat1 = (mat1*mat1);
        n /= 2;
    }
    matrix<llmod> vect(6, 1, valarray<llmod>{1, 0, 0, 1, 0, 1});

    matrix<llmod> rslt = matz * vect;

    return *(rslt(0, 0) + rslt(1, 0) + rslt(2, 0) );
}


int main() {
    int n;

    cin >> n;

    cout << solve(n) << endl;

    return 0;
}