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8. Consider a sequential entry game between an incumbent firm (Firm 1) and a potential entrant...

8. Consider a sequential entry game between an incumbent firm (Firm 1) and a potential entrant (Firm 2). Firm 1 moves first and must choose whether to lobby the government to pass a new safety regulation or lobby the government to reject a new safety regulation. Firm 1 is sufficiently powerful that it gets its way with the regulators. Firm 2 moves second and must choose whether to enter this market and compete with Firm 1 or stay out of this market and try something else. Firm 2 has no influence over the regulators. Payoffs are as follows: Firm 1 earns $10 million in revenue if it is a monopolist in this market. Firm 1 and Firm 2 each earn $3 million in revenue if they are duopolists in this market. Firm 2 earns $0 in revenue if it does not enter this market. If the regulation passes then each firm in the market must pay $4 million in new costs, reducing profit accordingly. If Firm 2 does not enter then it need not pay the new costs. If the regulation is rejected, then neither firm pays any costs. Assume both firms are motivated to maximize profits.

(a) Construct a normal form representation of this game. Find all Nash equilibria in pure strategies.

(b) Construct an extensive form representation of this game. Find the rollback (SPNE) equilibrium. Indicate the equilibrium payoffs, equilibrium path and equilibrium strategies.

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Answer #1

Reject law, w of 2 enters, & Gout pass then payoff & by 4, 8o payoff = (3-4, 3-4) =(-1g-) (-1,-1) 60) (3,3) (100) Now solving

Page 1 y Lobby R+ Reject Normal form → Si={L, R3 dg = { ES 3* {8.53 - {EE, ES, SE,SS3 LEE ES P2) SE SS. (H) (Hot) $6,000 (610

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