  We consider multi-player stopping games in continuous time. Unlike Dynkin
games, in our games the payoff of each player is revealed after all the players
stop. Moreover, each player can adjust her own stopping strategy by observing
other players' behaviors. Assuming the continuity of the payoff functions in
time, we show that there always exists an $\eps$-Nash equilibrium in pure
stopping strategies for any $\eps>0$.
