  We analyze a coin-based game with two players where, before starting the
game, each player selects a string of length $n$ comprised of coin tosses. They
alternate turns, choosing the outcome of a coin toss according to specific
rules. As a result, the game is deterministic. The player whose string appears
first wins. If neither player's string occurs, then the game must be infinite.
  We study several aspects of this game. We show that if, after $4n-4$ turns,
the game fails to cease, it must be infinite. Furthermore, we examine how a
player may select their string to force a desired outcome. Finally, we describe
the result of the game for particular cases.
