A path very fast hardware compression example, transfer equation is miss, on the number line to dp, can touch 30
方程：dp[i]=min{dp[j]+flag[i]}(s<=j<=t)
Consider how to deal with the massive number of axes of maximum 1e9, since the scope of s and t is small, so consider this theorem:
Two prime numbers can not represent the maximum number of xy-xy
For details, see: inverse and Wilson's Theorem
For this continuous section, they can not be represented by a certain maximum number of less than the least common multiple thereof , so that a distance greater than the least common multiple of all points can be compressed
Thus it becomes possible to deal with the path, it may not be assured to setting the compression threshold to 3000, guaranteed not pan
I remember finally, modify the entire length of axes , convenient output after the end of the answer dp
Code:
#include <bits/stdc++.h> #define int long long #define sc(a) scanf("%lld",&a) #define scc(a,b) scanf("%lld %lld",&a,&b) #define sccc(a,b,c) scanf("%lld %lld %lld",&a,&b,&c) #define scs(a) scanf("%s",a) #define schar(a) scanf("%c",&a) #define pr(a) printf("%lld",a) #define fo(i,a,b) for(int i=a;i<b;++i) #define re(i,a,b) for(int i=a;i<=b;++i) #define rfo(i,a,b) for(int i=a;i>b;--i) #define rre(i,a,b) for(int i=a;i>=b;--i) #define prn() printf("\n") #define prs() printf(" ") #define mkp make_pair #define pii pair<int,int> #define pub(a) push_back(a) #define pob() pop_back() #define puf(a) push_front(a) #define pof() pop_front() #define fst first #define snd second #define frt front() #define bak back() #define mem0(a) memset(a,0,sizeof(a)) #define memmx(a) memset(a,0x3f3f,sizeof(a)) #define memmn(a) memset(a,-0x3f3f,sizeof(a)) #define debug #define db double #define yyes cout<<"YES"<<endl; #define nno cout<<"NO"<<endl; #define all(i,a) for(auto i=a.begin();i!=a.end();++i) using namespace std; typedef vector<int> vei; typedef vector<pii> vep; typedef map<int,int> mpii; typedef map<char,int> mpci; typedef map<string,int> mpsi; typedef about < int > deqi; typedef deque<char> deqc; typedef priority_queue<int> mxpq; typedef priority_queue<int,vector<int>,greater<int> > mnpq; typedef priority_queue<pii> mxpqii; typedef priority_queue<pii,vector<pii>,greater<pii> > mnpqii; const int maxn=1000005; const int inf=0x3f3f3f3f3f3f3f3f; const int MOD=100000007; const db eps=1e-10; const db pi=3.1415926535; int qpow(int a,int b){int tmp=a%MOD,ans=1;while(b){if(b&1){ans*=tmp,ans%=MOD;}tmp*=tmp,tmp%=MOD,b>>=1;}return ans;} int lowbit(int x){return x&-x;} int max(int a,int b){return a>b?a:b;} int min(int a,int b){return a<b?a:b;} int mmax(int a,int b,int c){return max(a,max(b,c));} int mmin(int a,int b,int c){return min(a,min(b,c));} void mod(int &a){a+=MOD;a%=MOD;} bool chk(int now){} int half(int l,int r){while(l<=r){int m=(l+r)/2;if(chk(m))r=m-1;else l=m+1;}return l;} int ll(int p){return p<<1;} int rr(int p){return p<<1|1;} int mm(int l,int r){return (l+r)/2;} int lg(int x){if(x==0) return 1;return (int)log2(x)+1;} bool smleql(db a,db b){if(a<b||fabs(a-b)<=eps)return true;return false;} bool bigeql(db a,db b){if(a>b||fabs(a-b)<=eps)return true;return false;} bool eql(db a,db b){if(fabs(a-b)<eps) return 1;return 0;} db len(db a,db b,db c,db d){return sqrt((a-c)*(a-c)+(b-d)*(b-d));} bool isp(int x){if(x==1)return false;if(x==2)return true;for(int i=2;i*i<=x;++i)if(x%i==0)return false;return true;} inline int read(){ char ch=getchar();int s=0,w=1; while(ch<48||ch>57){if(ch=='-')w=-1;ch=getchar();} while(ch>=48&&ch<=57){s=(s<<1)+(s<<3)+ch-48;ch=getchar();} return s*w; } inline void write(int x){ if(x<0)putchar('-'),x=-x; if(x>9)write(x/10); putchar(x%10+48); } int gcd(int a, int b){ if(a==0) return b; if(b==0) return a; if(!(a&1)&&!(b&1)) return gcd(a>>1,b>>1)<<1; else if(!(b&1)) return gcd(a,b>>1); else if(!(a&1)) return gcd(a>>1,b); else return gcd(abs(a-b),min(a,b)); } int LCM ( int x, int y) { return x * y / GCD (x, y);} int L,s,t,n,p[maxn]; int d[maxn],flag[maxn]; int dp[maxn]; signed main(){ ios_base::sync_with_stdio(0); cin.tie ( 0 ) cout.tie ( 0 ); cin>>L>>s>>t>>n; re(i,1,n) cin>>p[i]; sort(p+1,p+1+n); if(s==t){ int ans=0; re(i,1,n) ans+=(p[i]%s==0); cout << years; return 0 ; } int D=3000; re(i,1,n) d[i]=(p[i]-p[i-1])%D; re(i,1,n){ p[i]=p[i-1]+d[i]; flag[p[i]]=1; } memmx(dp); dp[0]=0; L=p[n]; re(i,1,L+t){ re(j,s,t){ if(i-j>=0) dp[i]=min(dp[i],dp[i-j]); dp[i]+=flag[i]; } } cout<<dp[L+t]; return 0; }