Consider the following simultaneous stage game that is play twice. That is, there are two periods, and in each period the two players choose their actions simultaneously. The outcome in the first period is revealed before the players make their choices in the second period. Outline how in a subgame perfect equilibrium, it is possible to get (B, B) as the choice made in the first period. Explain the relevance to trust in organisations.
Question
Consider the following simultaneous stage game that is play twice. That is, there are two periods, and in each period the two players choose their actions simultaneously. The outcome in the first period is revealed before the players make their choices in the second period. Outline how in a subgame perfect equilibrium, it is possible to get (B, B) as the choice made in the first period. Explain the relevance to trust in organisations.
Solution
To answer this question, we need to know the specific details of the game, including the players' strategies and payoffs. However, I can provide a general explanation of how it might be possible to get (B, B) as the choice made in the first period in a subgame perfect equilibrium.
In a subgame perfect equilibrium, players choose their strategies based on the anticipation of future play. This means that the choice made in the first period can be influenced by the expected outcomes in the second period.
Suppose that the players' payoffs are such that (B, B) is not the Nash equilibrium of the one-shot game, but (B, B) in the first period followed by the Nash equilibrium in the second period gives each player a higher overall payoff than any other combination of strategies. In this case, the players might choose (B, B) in the first period in anticipation of the future play.
This could be relevant to trust in organisations in several ways. First, it shows that trust can be built over time through repeated interactions. If the players trust each other to stick to the agreed strategy, they can achieve a better outcome together. Second, it shows that the anticipation of future interactions can influence current behavior. This is often the case in organisations, where employees' current actions are influenced by their expectations about future promotions, rewards, or punishments. Finally, it shows that the optimal strategy in a repeated game can be different from the optimal strategy in a one-shot game. This is also often the case in organisations, where long-term strategies can yield better results than short-term strategies.
Similar Questions
Consider the following situation in an organization, represented by the game outlined below. In this organization, two workers, 1 and 2, play the game outline below two times (in two periods). In each period, both workers simultaneously choose their actions. After the first period, the actions chosen are revealed to everyone in the organization (that is, both workers). In the second period, both players again simultaneously choose their actions, as outlined in the normal-form game below. Note, the first payoff in each square is 1’s payoff (for that period); the second is the payoff of worker 2. image.png Where the first strategy in parentheses is 1’s and the second is 2’s, what is the actions do we see in a Nash equilibrium in both periods of the game? Group of answer choices (Cooperate, Cooperate) and (Cooperate, Renege) (Cooperate, Cooperate) and (Cooperate, Cooperate) (Renege, Renege) and (Renege, Renege) (Cooperate, Cooperate) and (Renege, Renege) (Renege, Renege) in the first period, and (Cooperate, Cooperate) in the second period.
Suppose the following normal form game is played twice. Players observe the actions chosen in the first period prior to the second period. Each player's total payoff is the sum of his/her payoff in the two periods.Consider the following strategy: Play A in period 1, play C in period 2 if the action profile in period 1 is (A;A), otherwise play B. What is the highest value of x>0 for which playing the stated strategy by both players is a subgame perfect equilibrium of the twice repeated game? A B CA 1, 10 0, 2 0, 0B 2, 0 x x 0, 0C 0, 0 0, 0 10, 1[Write your answer as a decimal number like 0.33]
In a simultaneous-choice, one-period game, a Nash equilibrium: (A) Will never exist. (B) Will always include dominant strategies. (C) Will always result in both players taking the same action. (D) May not maximize the sum of the players' p
A subgame perfect equilibrium is when: Group of answer choicesEvery player’s strategy is a Nash equilibrium in every subgame (part of the game).Players adopt strategies to maximise the total payoff to players in the game.Every player adopts a strategy that they would credible implement if they were ever required to.a and c.None of the above.
Consider the competition between Procter & Gamble and Kimberly Clark. Each firm can choose to undertake some R&D to develop some new products or to Not. The two firms make these choices at the same time. The payoffs are given in the normal form game below. If there are two periods in which the two firms compete, what is the equilibrium in each period?Group of answer choices(Not, R&D) in the first period then (R&D, Not) in the second, where the first strategy in the parentheses is of Procter & Gamble and the second strategy is of Kimberly Clark.(Not, Not) in the first period then (Not, Not) in the second period, where the first strategy in the parentheses is of Procter & Gamble and the second strategy is of Kimberly Clark.It is not possible to say.(Not, R&D) in the first period and (Not, R&D) in the second, where the first strategy in paretheses is of Procter & Gamble and the second strategy is of Kimberly Clark.(R&D, R&D) in the first period then (R&D, R&D) in the second period, where the first strategy in the parentheses is of Procter & Gamble and the second strategy is of Kimberly Clark.None of the other answers are correct.
Upgrade your grade with Knowee
Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.