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#ifndef call_from_test #include <bits/stdc++.h> using namespace std; #endif // ref. https://qiita.com/ryuhe1/items/da5acbcce4ac1911f47a //BEGIN CUT HERE // Find k-th term of linear recurrence // execute `conv` O(\log k) times template<typename T> struct BostanMori{ using Poly = vector<T>; using Conv = function<Poly(Poly, Poly)>; Conv conv; BostanMori(Conv conv_):conv(conv_){} Poly sub(Poly as,int odd){ Poly bs((as.size()+!odd)/2); for(int i=odd;i<(int)as.size();i+=2) bs[i/2]=as[i]; return bs; } // as: initial values // cs: monic polynomial T build(long long k,Poly as,Poly cs){ reverse(cs.begin(),cs.end()); assert(cs[0]==T(1)); int n=cs.size()-1; as.resize(n,0); Poly bs=conv(as,cs); bs.resize(n); while(k){ Poly ds(cs); for(int i=1;i<(int)ds.size();i+=2) ds[i]=-ds[i]; bs=sub(conv(bs,ds),k&1); cs=sub(conv(cs,ds),0); k>>=1; } return bs[0]; } }; //END CUT HERE #ifndef call_from_test //INSERT ABOVE HERE signed main(){ return 0; } #endif
#line 1 "math/bostanmori.cpp" #include <bits/stdc++.h> using namespace std; #endif // ref. https://qiita.com/ryuhe1/items/da5acbcce4ac1911f47a //BEGIN CUT HERE // Find k-th term of linear recurrence // execute `conv` O(\log k) times template<typename T> struct BostanMori{ using Poly = vector<T>; using Conv = function<Poly(Poly, Poly)>; Conv conv; BostanMori(Conv conv_):conv(conv_){} Poly sub(Poly as,int odd){ Poly bs((as.size()+!odd)/2); for(int i=odd;i<(int)as.size();i+=2) bs[i/2]=as[i]; return bs; } // as: initial values // cs: monic polynomial T build(long long k,Poly as,Poly cs){ reverse(cs.begin(),cs.end()); assert(cs[0]==T(1)); int n=cs.size()-1; as.resize(n,0); Poly bs=conv(as,cs); bs.resize(n); while(k){ Poly ds(cs); for(int i=1;i<(int)ds.size();i+=2) ds[i]=-ds[i]; bs=sub(conv(bs,ds),k&1); cs=sub(conv(cs,ds),0); k>>=1; } return bs[0]; } }; //END CUT HERE #ifndef call_from_test //INSERT ABOVE HERE signed main(){ return 0; } #endif