#include #define rep(i,n) for(int i=0;i<(n);i++) using namespace std; template class Fenwick_tree{ vector a; public: Fenwick_tree(int n):a(n){} void add(int i,G val){ for(i++;i<=a.size();i+=i&-i) a[i-1]+=val; } G sum(int l,int r)const{ if(l==0){ G res{}; for(;r>0;r-=r&-r) res+=a[r-1]; return res; } return sum(0,r)-sum(0,l); } int lower_bound(G val)const{ if(val<=G{}) return 0; int x=0,k; for(k=1;k<=a.size();k<<=1); for(k>>=1;k>0;k>>=1) if(x+k<=a.size() && a[x+k-1]>=1;k>0;k>>=1) if(x+k<=a.size() && a[x+k-1]<=val) val-=a[x+k-1], x+=k; return x; } }; class permutation{ vector f; public: permutation(){} permutation(int n){ f.resize(n); iota(f.begin(),f.end(),0); } permutation(const vector& p):f(p){} permutation operator*(const permutation& p)const{ int n=f.size(); permutation res(n); rep(i,n) res.f[i]=f[p[i]]; return res; } int operator[](int i)const{ return f[i]; } int size()const{ return f.size(); } friend permutation inverse(const permutation& p){ int n=p.f.size(); permutation res(n); rep(i,n) res.f[p.f[i]]=i; return res; } }; long long inversion_number(const permutation& p){ int n=p.size(); long long res=0; Fenwick_tree F(n); rep(i,n){ res+=F.sum(p[i]+1,n); F.add(p[i],1); } return res; } int main(){ int n; scanf("%d",&n); vector p(n); rep(i,n) scanf("%d",&p[i]), p[i]--; printf("%lld\n",inversion_number(permutation(p))); return 0; }