A boy named Vasya wants to play an old Russian solitaire called "Accordion". In this solitaire, the player must observe the following rules:
Vasya has already shuffled the cards and put them on the table, help him understand whether completing this solitaire is possible or not.
The first input line contains a single integer n(1 ≤ n ≤ 52) — the number of cards in Vasya's deck. The next line containsn space-separated strings c1, c2, ..., cn, where stringci describes thei-th card on the table. Each stringci consists of exactly two characters, the first one represents the card's value, the second one represents its suit. Cards on the table are numbered from left to right.
A card's value is specified by one of these characters: "2", "3", "4", "5", "6", "7", "8", "9", "T", "J", "Q", "K", "A". A card's suit is specified by one of these characters: "S", "D", "H", "C".
It is not guaranteed that the deck has all possible cards. Also, the cards in Vasya's deck can repeat.
On a single line print the answer to the problem: string "YES" (without the quotes) if completing the solitaire is possible, string "NO" (without the quotes) otherwise.
4 2S 2S 2C 2C
YES
2 3S 2C
NO
In the first sample you can act like that:
In the second sample there is no way to complete the solitaire.
题意:有n摊牌,每摊牌都有数字和花色,然后让他们按照 如果第n摊牌的花色或者数字与n-1或者n-3的相同,就将其合并,且n-1或n-3的花色数字变为n;问能否操作结束
合并为一摊。
#include<iostream> #include<cstdio> #include<cstring> using namespace std; char s[55][5]; int book[55][55][55][55]; int dfs(int l,int s1,int s2,int s3){//l是当前的长度,s1s2s3是后三位 if(l==1) return 1;//如果已经是一摊牌,就成功了 if(book[l][s1][s2][s3]==1) return 0;//如果这个状态已经标记过了,就不要走了,肯定走不通 if(s[s2][0]==s[s3][0] || s[s2][1]==s[s3][1]){//比较n和n-1的花色和数字 if(dfs(l-1,l-3,s1,s3)) return 1;//下个状态长度是l-1,下个状态的后三位 s3把s2覆盖掉 } if(l>=4 && s[s3][0]==s[l-3][0] || s[s3][1]==s[l-3][1]){ if(dfs(l-1,s3,s1,s2)) return 1;//下个状态长度是l-1,下个状态的后三位 s3把l-3覆盖掉 } book[l][s1][s2][s3]=1;//标记走过的状态 return 0; } int main(){ int n,i; while(scanf("%d",&n)!=EOF){ memset(book,0,sizeof(book)); for(i=1;i<=n;i++) scanf("%s",s[i]); if(dfs(n,n-2,n-1,n)==1) printf("YES\n"); else printf("NO\n"); } }