Digital Deletions

Time Limit: 4000/2000 MS (Java/Others) Memory Limit: 65536/32768 K (Java/Others)

Total Submission(s): 785 Accepted Submission(s): 287

Problem Description

Digital deletions is a two-player game. The rule of the game is as following.

Begin by writing down a string of digits (numbers) that's as long or as short as you like. The digits can be 0, 1, 2, 3, 4, 5, 6, 7, 8, 9 and appear in any combinations that you like. You don't have to use them all. Here is an example:

On a turn a player may either:

Change any one of the digits to a value less than the number that it is. (No negative numbers are allowed.) For example, you could change a 5 into a 4, 3, 2, 1, or 0.

Erase a zero and all the digits to the right of it.

The player who removes the last digit wins.

The game that begins with the string of numbers above could proceed like this:

Now, given a initial string, try to determine can the first player win if the two players play optimally both.

Input

The input consists of several test cases. For each case, there is a string in one line.

The length of string will be in the range of [1,6]. The string contains only digit characters.

Proceed to the end of file.

Output

Output Yes in a line if the first player can win the game, otherwise output No.

Sample Input

0 00 1 20

Sample Output

Yes Yes No No

Author

ZHENG, Jianqiang

Source

Recommend

Ignatius.L

HDU 1404 Digital Deletions

一串由0~9组成的数字，可以进行两个操作：1、把其中一个数变为比它小的数；2、把其中一个数字0及其右边的所以数字删除。

两人轮流进行操作，最后把所以数字删除的人获胜，问前者胜还是后者胜。

字符串长度为1-6，前者胜输出Yes,否则输出No.

程序：

/* HDU 1404 */ #include
      
        #include
       
         #include
        
          #include
         
           using namespace std; const int MAXN=1000000; int sg[MAXN]; int get_length(int n)//得到整数n的位数 {
     if(n/100000) return 6; if(n/10000) return 5; if(n/1000)  return 4; if(n/100)   return 3; if(n/10)  return 2; return 1; }    void _extend(int n)//sg[n]=0;表示n为后者必胜 //那么所以可以一步变成n的都是前者必胜 {
     int len=get_length(n); int i; for(i=len;i>=1;i--)//每一个位上加上一个数     {
     int m=n; int base=1; for(int j=1;j

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