# Problem:

You are typing your password, but at some point your finger slipped and you are not sure whether you accidentally pressed another button on accident.
You can hope you did not press another button and continue typing your password,
or you can hope you did press another button and hit backspace and then continue typing your password
or you can restart typing your password.
Which strategy yields the fastest expected time to successfully enter your password?
You may assume you make no further mistakes.
Given are the number of characters in your password $n$,
the number of already typed characters $k$ before your finger slipped
and a probability of $p\%$ indicating the likelihood that you accidentally pressed another button on accident.
Typing in characters of your password takes one decisecond per character.
Pressing backspace or pressing enter to confirm your password also take one decisecond.
To restart typing your password, you can press Ctrl+A and then backspace, which takes three deciseconds.
If your password is wrong, it takes you three deciseconds to react and press enter to restart.

# Input:

The input contains one line of three integers: $1\leq n\leq 1000$, $0\leq k\leq n$ and $0\leq p\leq 100$.

# Output:

Output one line with either "Continue", "Backspace" or "Restart" indicating the optimal strategy.
It is guaranteed that the expected time of the optimal strategy is both absolutely and relatively at least one millisecond faster than the other strategies.