Arithmetic Adaptation

문제

Practice does make perfect! You have finally achieved proficiency at the task of adding two small nonzero integers $aa$ and $bb$ to compute their sum $a+ba+b$. Before you move on to studying four-digit numbers, you want to achieve mastery by also understanding the inverse problem: given integer $ss$, determine nonzero $aa$ and $bb$ such that $a+b=sa+b=s$. None of the numbers may use more than $33$ digits.

입력

The input consists of:

• One line with an integer $ss$ such that $-999\le s\le 999-999\backslash leq\; s\backslash leq\; 999$.

출력

Output two integers $aa$ (with $-999\le a\le 999-999\backslash leq\; a\backslash leq\; 999$ and $a\mathrm{\ne }0a\backslash neq\; 0$) and $bb$ (with $-999\le b\le 999-999\backslash leq\; b\backslash leq\; 999$ and $b\mathrm{\ne }0b\backslash neq\; 0$) such that $a+b=sa+b=s$. If there is more than one valid solution, you may output any one of them.