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  • POJ3278&&1426&&3126&&3087&&3414

    接上次的,标签是BFS专题

    其实无论是Deepth还是Breadth都是Search

    3278

    又是撸过的题目

    1426

    找一个十进制数(我刚开始看样例以为是二进制数),使得它每一位上都是1或0,且是n的倍数(不包括0)

    BFS表搜之后就打表即可

    BFS CODE

    #include<cstdio>
    #include<cstring>
    using namespace std;
    const int MAX_SIZE=105;
    int n,len[MAX_SIZE<<1];
    bool q[1048580][MAX_SIZE];
    inline char tc(void)
    {
    	static char fl[100000],*A=fl,*B=fl;
    	return A==B&&(B=(A=fl)+fread(fl,1,100000,stdin),A==B)?EOF:*A++;
    }
    inline void read(int &x)
    {
    	x=0; char ch=tc();
    	while (ch<'0'||ch>'9') ch=tc();
    	while (ch>='0'&&ch<='9') x=x*10+ch-'0',ch=tc();
    }
    inline bool check(bool *bl,int len,int k)
    {
    	int res=0;
    	for (register int i=1;i<=len;++i)
    	res=(res*10+bl[i])%k;
    	return !res;
    }
    inline void print(bool *bl,int len)
    {
    	for (register int i=1;i<=len;++i)
    	putchar(bl[i]+'0');
    	putchar('
    ');
    }
    inline void BFS(void)
    {
    	q[1][1]=1; len[1]=1;
    	int head=0,tail=1;
    	bool bl[MAX_SIZE];
    	while (head<tail)
    	{
    		memcpy(bl,q[++head],sizeof(bl));
    		if (check(bl,len[head],n)) { print(bl,len[head]); return; }
    		memcpy(q[++tail],bl,sizeof(bl)); len[tail]=len[head]+1; q[tail][len[tail]]=0;
    		memcpy(q[++tail],bl,sizeof(bl)); len[tail]=len[head]+1; q[tail][len[tail]]=1;
    	}
    }
    int main()
    {
    	//freopen("CODE.in","r",stdin); freopen("CODE.out","w",stdout);
    	read(n);
    	while (n)
    	{
    		BFS(); 
    		read(n);
    	}
    	return 0;
    }
    

    打表 CODE

    #include<string>
    #include<iostream>
    using namespace std;
    const string ans[201]=
    {
    "",
    "1",
    "10",
    "111",
    "100",
    "10",
    "1110",
    "1001",
    "1000",
    "111111111",
    "10",
    "11",
    "11100",
    "1001",
    "10010",
    "1110",
    "10000",
    "11101",
    "1111111110",
    "11001",
    "100",
    "10101",
    "110",
    "110101",
    "111000",
    "100",
    "10010",
    "1101111111",
    "100100",
    "1101101",
    "1110",
    "111011",
    "100000",
    "111111",
    "111010",
    "10010",
    "11111111100",
    "111",
    "110010",
    "10101",
    "1000",
    "11111",
    "101010",
    "1101101",
    "1100",
    "1111111110",
    "1101010",
    "10011",
    "1110000",
    "1100001",
    "100",
    "100011",
    "100100",
    "100011",
    "11011111110",
    "110",
    "1001000",
    "11001",
    "11011010",
    "11011111",
    "11100",
    "100101",
    "1110110",
    "1111011111",
    "1000000",
    "10010",
    "1111110",
    "1101011",
    "1110100",
    "10000101",
    "10010",
    "10011",
    "111111111000",
    "10001",
    "1110",
    "11100",
    "1100100",
    "1001",
    "101010",
    "10010011",
    "10000",
    "1111111101",
    "111110",
    "101011",
    "1010100",
    "111010",
    "11011010",
    "11010111",
    "11000",
    "11010101",
    "1111111110",
    "1001",
    "11010100",
    "10000011",
    "100110",
    "110010",
    "11100000",
    "11100001",
    "11000010",
    "111111111111111111",
    "100",
    "101",
    "1000110",
    "11100001",
    "1001000",
    "101010",
    "1000110",
    "100010011",
    "110111111100",
    "1001010111",
    "110",
    "111",
    "10010000",
    "1011011",
    "110010",
    "1101010",
    "110110100",
    "10101111111",
    "110111110",
    "100111011",
    "111000",
    "11011",
    "1001010",
    "10001100111",
    "11101100",
    "1000",
    "11110111110",
    "11010011",
    "10000000",
    "100100001",
    "10010",
    "101001",
    "11111100",
    "11101111",
    "11010110",
    "11011111110",
    "11101000",
    "10001",
    "100001010",
    "110110101",
    "100100",
    "10011",
    "100110",
    "1001",
    "1111111110000",
    "11011010",
    "100010",
    "1100001",
    "11100",
    "110111",
    "11100",
    "1110001",
    "11001000",
    "10111110111",
    "10010",
    "1110110",
    "1010100",
    "10101101011",
    "100100110",
    "100011",
    "100000",
    "11101111",
    "11111111010",
    "1010111",
    "1111100",
    "1111110",
    "1010110",
    "11111011",
    "10101000",
    "10111101",
    "111010",
    "1111011111",
    "110110100",
    "1011001101",
    "110101110",
    "100100",
    "110000",
    "100101111",
    "110101010",
    "11010111",
    "11111111100",
    "1001111",
    "10010",
    "100101",
    "110101000",
    "1110",
    "100000110",
    "1001011",
    "1001100",
    "1010111010111",
    "110010",
    "11101111",
    "111000000",
    "11001",
    "111000010",
    "101010",
    "110000100",
    "1101000101",
    "1111111111111111110",
    "111000011",
    "1000"
    };
    int n;
    int main()
    {
    	std::ios::sync_with_stdio(false);
    	cin>>n;
    	while (n)
    	{
    		cout<<ans[n]<<endl;
    		cin>>n;
    	}
    	return 0;
    }
    

    3126

    给出一个四位数,你每次可以替换其中一位上的数字,但是必须满足操作后的数是质数

    埃氏筛(不会欧拉筛)之后BFS即可

    CODE

    #include<cstdio>
    #include<cstring>
    using namespace std;
    const int N=10000;
    bool prime[N],vis[N];
    int n,a,b,q[N],step[N];
    inline char tc(void)
    {
    	static char fl[100000],*A=fl,*B=fl;
    	return A==B&&(B=(A=fl)+fread(fl,1,100000,stdin),A==B)?EOF:*A++;
    }
    inline void read(int &x)
    {
    	x=0; char ch=tc();
    	while (ch<'0'||ch>'9') ch=tc();
    	while (ch>='0'&&ch<='9') x=x*10+ch-'0',ch=tc();
    }
    inline void write(int x)
    {
    	if (x/10) write(x/10);
    	putchar(x%10+'0');
    }
    inline void get_prime(void)
    {
    	for (register int i=2;i<N;++i)
    	if (prime[i]) for (register int j=i<<1;j<N;j+=i) prime[j]=0;
    }
    inline int BFS(int a,int b)
    {
    	q[1]=a; step[a]=0; vis[a]=1;
    	int head=0,tail=1;
    	while (head<tail)
    	{
    		int now=q[++head];
    		if (now==b) return step[head];
    		for (register int radix=1;radix<=1000;radix*=10)
    		for (register int i=0;i<=9;++i)
    		{
    			int t=((now/radix/10)*10+i)*radix+(now%radix);
    			if (t>=1000&&t<=9999&&!vis[t]&&prime[t]) q[++tail]=t,vis[t]=1,step[tail]=step[head]+1;
    		}
    	}
    	return -1;
    }
    int main()
    {
    	//freopen("CODE.in","r",stdin); freopen("CODE.out","w",stdout);
    	memset(prime,true,sizeof(prime));
    	get_prime();
    	read(n);
    	while (n--)
    	{
    		read(a); read(b);
    		memset(vis,0,sizeof(vis));
    		int k=BFS(a,b);
    		if (k!=-1) write(k),putchar('
    '); else puts("Impossible");
    	}
    	return 0;
    }
    

    3087

    这是模拟题吧

    给你两个长度为c的字符串s1,s2,你每次可以进行洗牌,问几次操作后能使洗过的牌达到目标状态

    要注意到,如果已经出现重复了,但是还没有到目标状态,那么就impossible了

    map即可

    CODE

    #include<iostream>
    #include<string>
    #include<map>
    using namespace std;
    map <string,bool> hash;
    string s1,s2,s,temp;
    int n,c;
    int main()
    {
    	register int i,j;
    	std::ios::sync_with_stdio(false);
    	for (cin>>n,i=1;i<=n;++i)
    	{
    		hash.clear();
    		cin>>c; cin>>s1>>s2>>s;
    		for (int cnt=1;;++cnt)
    		{
    			temp="";
    			for (j=0;j<c;++j)
    			temp+=s2[j],temp+=s1[j];
    			if (temp==s) { cout<<i<<' '<<cnt<<endl; break; }
    			if (hash[temp]) { cout<<i<<' '<<-1<<endl; break; }
    			hash[temp]=1; s1.assign(temp,0,c); s2.assign(temp,c,c);
    		}
    	}
    	return 0;
    }
    

    3414

    给出两个水壶,最大容量为a,b。有以下操作:

    1. FILL(i) 加满i
    2. DROP(i) 把i里的水道光
    3. POUR(i,j) 把i水壶的水全部倒入j水壶中

    因为就两个水壶,BFS即可

    CODE

    #include<iostream>
    #include<string>
    using namespace std;
    const int N=105;
    const string F1="FILL(1)",F2="FILL(2)",D1="DROP(1)",D2="DROP(2)",P1="POUR(1,2)",P2="POUR(2,1)";
    bool vis[N*N+N];
    int a,b,c,q[N*N][2],step[N*N],pre[N*N],rear;
    string work[N*N];
    inline int hash(int x,int y)
    {
    	return x*N+y;
    }
    inline int BFS(void)
    {
    	q[1][0]=q[1][1]=0; vis[0]=1; step[1]=0;
    	int head=0,tail=1,h,x,y,xx,yy;
    	while (head<tail)
    	{
    		x=q[++head][0],y=q[head][1];
    		if (x==c||y==c) { rear=head; return step[head]; }
    		h=hash(a,y);
    		if (!vis[h]) q[++tail][0]=a,q[tail][1]=y,step[tail]=step[head]+1,vis[h]=1,work[tail]=F1,pre[tail]=head;
    		h=hash(x,b);
    		if (!vis[h]) q[++tail][0]=x,q[tail][1]=b,step[tail]=step[head]+1,vis[h]=1,work[tail]=F2,pre[tail]=head;
    		h=hash(0,y);
    		if (!vis[h]) q[++tail][0]=0,q[tail][1]=y,step[tail]=step[head]+1,vis[h]=1,work[tail]=D1,pre[tail]=head;
    		h=hash(x,0);
    		if (!vis[h]) q[++tail][0]=x,q[tail][1]=0,step[tail]=step[head]+1,vis[h]=1,work[tail]=D2,pre[tail]=head;
    		yy=x+y>b?b:x+y,xx=x+y>b?x+y-b:0;
    		h=hash(xx,yy);
    		if (!vis[h]) q[++tail][0]=xx,q[tail][1]=yy,step[tail]=step[head]+1,vis[h]=1,work[tail]=P1,pre[tail]=head;
    		xx=x+y>a?a:x+y,yy=x+y>a?x+y-a:0;
    		h=hash(xx,yy);
    		if (!vis[h]) q[++tail][0]=xx,q[tail][1]=yy,step[tail]=step[head]+1,vis[h]=1,work[tail]=P2,pre[tail]=head;
    	}
    	return -1;
    }
    inline void print(int now)
    {
    	if (pre[now]!=1) print(pre[now]);
    	cout<<work[now]<<endl;
    }
    int main()
    {
    	std::ios::sync_with_stdio(false);
    	cin>>a>>b>>c;
    	int k=BFS();
    	if (k!=-1) cout<<k<<endl,print(rear); else cout<<"impossible";
    	return 0;
    }
    
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  • 原文地址:https://www.cnblogs.com/cjjsb/p/8869854.html
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