Easter is coming! To celebrate, Eason and Emil will play a game against each other. Initially, Eason and Emil has $$$A$$$ and $$$B$$$ chocolate Easter eggs, respectively. They will alternately do the operation below.
The person who first becomes unable to do the operation loses. Which person will win?
The first line contains an integer $$$t\,(1 \leq t \leq 10^5)$$$, the number of input cases. Then $$$t$$$ lines follow. For each line, there are three integers $$$A$$$, $$$B$$$ and $$$C$$$ ($$$0 \le A, B \le 100, C \in \{0,1\} $$$). $$$A$$$ and $$$B$$$ are the numbers of chocalate Easter eggs that Eason and Emil has, respectively. Eason goes first if $$$C = 0$$$, and Emil goes first if $$$C = 1$$$.
For each case, if Eason will win, print Eason; if Emil will win, print Emil.
3 2 1 0 2 2 0 2 2 1
Eason Emil Eason
In the first example, Eason and Emil start with $$$2$$$ and $$$1$$$ candy(ies), respectively. The game will proceed as follows:
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