Microeconomic Theory
Microeconomic Theory
12th Edition
ISBN: 9781337517942
Author: NICHOLSON
Publisher: Cengage
Question
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Chapter 15, Problem 15.7P

1

To determine

Sub game perfect equilibrium for Stackelberg model.

2

To determine

Value of sunk cost for which firm 1 deter the entry of second firm.

3

To determine

Best response diagram for Cournot, Stackelberg

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Students have asked these similar questions
Consider the following entry-deterrence game. A potential entrant has two strategies, “Enter” or “Stay Out”. An incumbent firm can either Price Low or Price High, depending on whether they want to try to fight or accommodate the entrant. (The Price Low option could be a limit price, for example). Suppose if the entrant Enters and the incumbent Prices Low, both firms lose $-1M. If the entrant enters and the incumbent Prices High, each firm earns $2M. If the Entrant doesn’t enter, the incumbent earns $4M and the entrant earns $0. a)Using the concept of Nash Equilibrium, what are the predicted strategies and profits? Set up a game box or tree and explain your reasoning. b) Give an example of a different profit outcome that would lead to a different Nash Equilibrium. (From this, you can see that sometimes deterrence is effective and sometimes it isn’t, depending on the profits).
Refer to the normal-form game of price competition in the payoff matrix below       Firm B Low Price High Price Firm A Low Price 0, 0 50, −10 High Price −10, 50 20, 20   Suppose the game is infinitely repeated, and the interest rate is 20 percent. Both firms agree to charge a high price, provided no player has charged a low price in the past. This collusive outcome will be implemented with a trigger strategy that states that if any firm cheats, then the agreement is no longer valid, and each firm may make independent decisions. Will the trigger strategy be effective in implementing the collusive agreement? Please explain and show all necessary calculations.
Consider a situation where two firms, 1 and 2, compete by choosing prices simultaneously. They can either compete (charge a low price) or cooperate (collude, charging a high price). The firms play this competition game repeatedly and indefinitely, using a grim trigger strategy to incentivize cooperation. They use the same interest rate, i , to discount future payoffs. Payoffs are $4,050 when both firms cooperate and $3,600 when they compete. If one firm charge a low price while the other charges a high price, the firm charging the low price gets $7,200, and the other gets zero. Which of the following statements is correct?(a) For any i < 1/7 the firms will cooperate(b) For any i > 1/8 the firms will cooperate(c) For i = 1/9 the firms will be indifferent between cooperating or competing(d) There is no way to sustain cooperation in this scenario
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