An integer $$$n \gt 1$$$ is written on the board. Yvonne and Zara play a game making moves in turns, Yvonne moves first. On each turn, the player can either divide the integer by $$$2$$$ and round down, or divide it by $$$3$$$ and round up. After that, the old number on the board is erased and replaced by the new one.
The winner is the player who first writes the number $$$1$$$ on the board. Who wins if both play optimally?
The first line contains an integer $$$n$$$ ($$$1 \lt n \le 10^{18}$$$).
If Yvonne wins when both play optimally, print "Yvonne".
If Zara wins when both play optimally, print "Zara".
The letters can be uppercase or lowercase.
2
Yvonne
4
Zara