  Chopsticks is a game played by two players where they start with one finger
raised on each hand. On their turn, each player moves by pointing an attacking
hand at one of their opponent's hands. The number of fingers on the pointed
hand increases by the number of fingers on the attacking hand. If, after a
move, a hand contains more than five fingers, it is removed from play. There
are also other rules that allow players to move fingers from one hand to
another, but we focus on this simple setup.
  We introduce a generalization of Chopsticks, called Simple Chopsticks, in
which the players may have any number of $n$-fingered hands. We find that
having more hands than your opponent is generally good, and use this fact to
fully characterize the outcomes of \octopus/ in the case where the players have
2-fingered hands.
