Every time Katya enters the elevator, she sees the reflection of the floor number in the mirror.
The floor number is displayed on a panel, which shows the digits as shown in the picture.

Because the floor number is visible in the mirror, its reflection is reversed with respect to the vertical axis: the order of the digits is reversed and the digits appear as their reflections. However, if a digit $$$x$$$ after reflection completely coincides with another digit $$$y$$$, the brain perceives it as $$$y$$$. But if it does not match any other digit, despite being reflected, the brain perceives $$$x$$$ as $$$x$$$.
What number will Katya see when she enters the elevator, if it is known that she lives on the $$$k$$$-th floor.
Given an integer $$$k$$$ ($$$1 \le k \le 10^{18}$$$) — the floor where Katya lives.
Output a single number that Katya will see in the mirror, without leading zeros.
13
31
250
25
1234567890
987624351