Answer the following questions based on the following payoff matrix of a 2-player constant-sum game. It is not necessary to explain your answers.

S3 S4 S5

S1 (5, 70) (6, 69) (30, 45)

S2 (8, 67) (15, 60) (35, 40) (i) Does player I have a dominant strategy?

(ii) Does player II have a dominant strategy?

(iii) Is this game stable?

(iv) Which player has more dominated strategies?

(v) Is (8, 67) the pure-strategy equilibrium?

(vi) Is (S2, S3) the pure-strategy equilibrium?

(vii) Is -59 the value of the game?

(viii) Are the maximin and minimax values equal?