HDU 1708 hash

Fibonacci String

Time Limit: 3000/1000 MS (Java/Others)    Memory Limit: 32768/32768 K (Java/Others)
Total Submission(s): 4825    Accepted Submission(s): 1626


Problem Description
After little Jim learned Fibonacci Number in the class , he was very interest in it.
Now he is thinking about a new thing -- Fibonacci String .

He defines : str[n] = str[n-1] + str[n-2] ( n > 1 )

He is so crazying that if someone gives him two strings str[0] and str[1], he will calculate the str[2],str[3],str[4] , str[5]....

For example :
If str[0] = "ab"; str[1] = "bc";
he will get the result , str[2]="abbc", str[3]="bcabbc" , str[4]="abbcbcabbc" …………;

As the string is too long ,Jim can't write down all the strings in paper. So he just want to know how many times each letter appears in Kth Fibonacci String . Can you help him ?
 

Input
The first line contains a integer N which indicates the number of test cases.
Then N cases follow.
In each case,there are two strings str[0], str[1] and a integer K (0 <= K < 50) which are separated by a blank.
The string in the input will only contains less than 30 low-case letters.
 

Output
For each case,you should count how many times each letter appears in the Kth Fibonacci String and print out them in the format "X:N".
If you still have some questions, look the sample output carefully.
Please output a blank line after each test case.

To make the problem easier, you can assume the result will in the range of int.
 

Sample Input
1 ab bc 3
 

Sample Output
a:1 b:3 c:2 d:0 e:0 f:0 g:0 h:0 i:0 j:0 k:0 l:0 m:0 n:0 o:0 p:0 q:0 r:0 s:0 t:0 u:0 v:0 w:0 x:0 y:0 z:0
 
 
#include<cstdio> #include<iostream> #include<cstring> using namespace std; int dp[3][26]={0}; void print11(int x); int main() {  char s1[35],s2[35];  int ka=0;  int t=0;  scanf("%d",&t);  getchar();  while(t--)  {   scanf("%s%s%d",s1,s2,&ka);   //scanf("%d",&ka);   getchar();   memset(dp,0,sizeof(dp));   //printf("1a\n");   int i=0;   while(s1[i++]) dp[0][int(s1[i-1]-'a')]++;   //printf("1a\n");   int j=0;   while(s2[j++]) dp[1][int(s2[j-1]-'a')]++;   //printf("1a\n");    for(i=2;i<=ka;i++)    {       for(j=0;j<26;j++)     dp[i%3][j]=dp[(i-1)%3][j]+dp[(i-2)%3][j];    }    print11(ka%3);    printf("\n");  }  return 0; } void print11(int x) {  for(int i=0;i<26;i++)  {   printf("%c:%d\n",int('a'+i),dp[x][i]);  } }
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