There are two piles of matches, $35$ matches in pile A and $24$ matches in pile B. Eddie and Wei\textquotesingle er take turns to take matches from one of the piles. The number of matches they can take is unlimited, but they can\textquotesingle t end their turn without taking a match. Whoever takes the last match wins the game. Who has the winning strategy if Eddie goes first? What is the winning strategy? 
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