#C355. Strictly Palindromic Number
Strictly Palindromic Number
Strictly Palindromic Number
In this problem, you are given an integer (n) where (3 \leq n \leq 1000). A number is said to be strictly palindromic if its representation in every base (b) (with (2 \leq b \leq n-2)) is a palindrome. However, it has been mathematically proven that for any integer (n \geq 4) no such strictly palindromic number exists. Therefore, for all valid inputs in this problem, the answer is always NO
.
Your task is to implement a program that reads an integer from standard input and prints NO
to standard output.
inputFormat
The input consists of a single integer (n) where (3 \leq n \leq 1000). This integer is provided through standard input.
outputFormat
Output a single line containing the string NO
(without quotes) to standard output.## sample
5
NO