Problem B
Election

Image by democratic alliance cc by-sa 2.0

Reports from the voting stations are starting to trickle in and you hope that you can soon declare a victory.

There are $N$ voters and everyone votes for one of the two candidates (there are no spoiled ballots). In order to win, a candidate needs more than half of the votes. A certain number $M \leq N$ of ballots have been counted, and there are $V_ i$ votes for candidate $i$ ($V_1+V_2 = M$).

Due to the historical data and results of highly scientific polls, you know that each of the remaining votes has a $50\% $ chance to go to your candidate (the first candidate, corresponding to $V_1$). That makes you think that you could announce the win before all the votes are counted. So, if the probability of winning strictly exceeds a certain threshold $W$, the victory is yours! We just hope you are sure of this, we don’t want any scandals...

Input

The first line of input contains a single positive integer $T \leq 100$ indicating the number of test cases. Next $T$ lines each contain four integers: $N$, $V_1$, $V_2$ and $W$ as described above.

The input limits are as follows:
$1 \leq N \leq 50$
$50 \leq W < 100$
$V_1,V_2 \geq 0$
$V_1+V_2 \leq N$

Output

For each test case print a single line containing the appropriate action:

• If the probability that your candidate will win is strictly greater than $W\% $, print

  GET A CRATE OF CHAMPAGNE FROM THE BASEMENT!

• If your candidate has no chance of winning, print

  RECOUNT!

• Otherwise, print

  PATIENCE, EVERYONE!

4
5 0 3 75
5 0 2 75
6 1 0 50
7 4 0 75

RECOUNT!
PATIENCE, EVERYONE!
PATIENCE, EVERYONE!
GET A CRATE OF CHAMPAGNE FROM THE BASEMENT!