SPOJ DIVCNT2
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题目链接:
http://www.spoj.com/problems/DIVCNT2/
根据rzz的课件 可以分三段做
度教搞出来一种分一次做的方法 看起来很神的样子
#include<cstdio>#include<iostream>#include<vector>#include<cstring>#include<cstdlib>#include<algorithm>#include<map>using namespace std;#define ll long longchar c;inline void read(ll&a){a=0;do c=getchar();while(c<'0'||c>'9');while(c<='9'&&c>='0')a=(a<<3)+(a<<1)+c-'0',c=getchar();}ll n;const ll MAXN=(int)1e8+1;map<ll,ll >Mu,W,O;int mu[MAXN],tot,prime[5761490],w[MAXN];int cnt;int D[2049];inline ll m(ll x){ return mu[x]==mu[x-1]?0:(D[w[x]-w[x-1]]&1?-1:1);}ll SolveMu(ll n){ if(n<MAXN)return mu[n]; if(Mu[n])return Mu[n]; ll res=0; for(ll i=1;i*1ll*i<=n;i++) (res+=m(i)*(n/(i*i))); return Mu[n]=res;}ll SolveW(ll n){ if(n<MAXN)return w[n]; if(W[n])return W[n]; ll res=0; ll i=1,j; while(i<=n) { j=n/(n/i); (res+=(SolveMu(j)-SolveMu(i-1))*1ll*((n/i))); i=j+1; } return W[n]=res;}ll SolveO(ll n){ if(O[n])return O[n]; ll res=0; ll i=1,j; while(i<=n) { j=n/(n/i); (res+=(SolveW(j)-SolveW(i-1))*1ll*((n/i))); i=j+1; } return O[n]=res;}void out(ll x){ if(x<0)putchar('-'),x=-x; if(x>9)out(x/10); putchar('0'+x%10);}ll Up;vector<ll>Q;int main(){ Up=-1; ll T; mu[1]=w[1]=1; read(T); while(T--) { ll n; read(n); Q.push_back(n); if(Up<n)Up=n; //out(SolveO(n)); //puts(""); } Up=min(Up+1,MAXN); for(int i=2;i<Up;i++) { if(!w[i])prime[++tot]=i,mu[i]=-1,w[i]=2; for(int j=1,k;j<=tot&&(k=prime[j]*i)<Up;j++) { if(i%prime[j]==0) {mu[k]=0;w[k]=w[i];break;} mu[k]=-mu[i];w[k]=w[i]*2; } mu[i]=mu[i-1]+mu[i]*mu[i]; w[i]+=w[i-1]; } int j=1; for(int i=0;i<=11;j*=2,i++)D[j]=i; for(int i=0;i<Q.size();i++) out(SolveO(Q[i])),puts(""); return 0;}
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