| Winter Cup 5.0 Online Mirror Contest |
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| Finished |
In the world of Westeros, two skilled knights, Rami and Yessine, were known for their strategic prowess and their love for games of wit and strategy. One day, they decided to test their skills against each other in the Splitting Game.
This game is a $$$2$$$ players turn-based game played on some array $$$A$$$ of size $$$n$$$, with each turn as follow:
Given the array $$$A,$$$ and assuming both players play optimal moves. Who will win?
A single line containing:
0
Yessine
5 1 1 1 1 1
Rami
3 1 2 2
Rami
It can be proven that no matter the strategy of each player, the game will always be finite.
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