Hi, I have this game theory question. Any help is welcome.

Three spies, Smart, Bond, and Reese, decide to solve their differences with a polite pistol duel. Smart is the worst shooter, having only 33% accuracy. Bond is better, having 66% accuracy. Reesc is thc best, having 100% accuracy. The scqucnee of shots is as follows: Smart goes first, followed by Bond, and then Reese, until only one spy remains. Each spy has exact y three actions: shoot opponent l. shoot opponent 2, or purposely miss. If Smart wishes to maximize his chances of survival, what should he do? Justify your rea.somng.