Online Judge - 10093 - An Easy Problem!
Online Judge - 10093 - An Easy Problem!
Have you heard the fact “The base of every normal number system is 10”? Of course, I am not talking about number systems like Stern Brockot Number System. This problem has nothing to do with this fact but may have some similarity. You will be given an N based integer number R and you are given the guaranty that R is divisible by (N − 1). You will have to print the smallest possible value for N. The range for N is 2 ≤ N ≤ 62 and the digit symbols for 62 based number is (0..9 and A..Z and a..z). Similarly, the digit symbols for 61 based number system is 0..9 and A..Z and a..y) and so on.
輸入說明
Each line in the input file will contain an integer (as defined in mathematics) number of any integer base (2..62). You will have to determine what is the smallest possible base of that number for the given conditions. No invalid number will be given as input.
輸出說明
For each test case output one line ‘Test #t: S’. Where (t) is the test number starting from 1. Line (S) is equal to ‘Symmetric’ if matrix is symmetric and ‘Non-symmetric’ in any other case.
輸入輸出範例
範例 1
3 5 A
4 6 11
範例 2
0 1 Z
2 2 36
範例 3
+A -AAAA Zz
11 11 such number is impossible!
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