I need both answers typing clear urjent no chatgpt i will used 5 upvotes Question 1Consider the following games in extensive form. The final payoffs have been omitted. For each game,whose move, if any, does player 3 observe?Game 1BDGame 22LR(0,0)Question 2Give the normal form representation and the reduced normal form representation of this extensive formgame.1(1,1)ABB(1,2)C(3,1)DDE

Here, we will provide answer to first question as:In each game, player 3 is asked to report any…

Answered: Question 1 Consider the following games…

ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Player 1 Cooperate (C) Defect (D) If the game has a dominant strategy, what is it? There is none. If the game has a Nash equilibrium in pure strategies, what is it? There is none. Cooperate (C) 3,3 8,0 Cooperate (C) is a dominant strategy for both players. Defect (D) is a dominant strategy for both players. Cooperate (C) is a dominant strategy for 1, and Defect (D) is a dominant strategy for 2. C, C is the only Nash equilibrium. D, D is the only Nash equilibrium. C, C and D, D are both Nash equilibria. Player 2 Defect (D) 0,8 1,1
Consider the following extensive-form game. U D A B A B -6,6 X Y X Y P 3,8 -8, 1 1,2 -2, 1 5,5 -0,0 The dashed lines represent information sets. (a) Represent this game in normal-form. (b) Derive the Nash equilibria in pure strategies. (c) Describe the (proper) subgames of this game. (d) Derive the subgame perfect Nash equilibria in pure strategies.
QUESTION (1) Consider the following game tree of a two-stage dynamic game. Write the players' information sets and their associated pure strategies. Also, show all the subgames. Find all subgame perfect Nash equilibria of the game. (a) (b) (c) Find all perfect Bayesian equilibria of the two games below by specifying the beliefs. (d) Compare outcomes in (b) and (c). Player 1 + 2 A 3 L Player 2 D U 3 0 R 0 8 0 D Player 2 U 2
please solve it in 30 minute please Consider an infinitely repeated game where the stage game is the game of chicken: Swerve Straight Swerve 0,0 -1,1 Straight 1, –1 -10, -10 Assume that the discount factor is very close to one. For concreteness, you can assume that d = 0.99. (a) Is there an SPE in which player l's payoff is 1/(1 – 6)? Explain. (b) Is there an SPE in which each player gets a payoff of 0? Explain. (c) Is there an SPE in which player l's payoff is -2/(1 – 8)? Explain.
(a) Consider a ROCK PAPER SCISSOR game. Two players indicate either Rock, Paper or Scissor simultaneously. The winner is determined by: Rock crushes Scissors, Paper covers Rock, and Scissor cut Paper. In the case of a tie, there is no payoff. In the case of a win, the winner collects 5 dollars. Write the payoff matrix for this game. (b) Find the optimal row and column strategies and the value of the matrix game. 3 2 4 -2 1 -4 5
し(5,3) b I(2,2) も(0,0) (4,12) a (12.4) (0,0) i). List all subgame pertect Nash equilibria and name one Nash eqvilibrivm that is not subgame pertect i). How many strategies does playot and player 2 have?
(c) Consider the following two-player, zero-sum game: Y1 Y2 X1 -2 8 X2 10 -5 What is the outcome of this game?
Question 1 Consider the following game. Find all Nash equilibria, subgame perfect Nash equilibria, and weak perfect Bayesian equilibria in pure and mixed strategies. a P2 (12, 12) b (12,-8) (7.-3) P1 m d (-3,2) r P2 C (2,7) d (22,17)
NE 2). Consider the following extensive form game between two players. (1,10) u D 1 B X (a) List all pure strategies of player 2. (b) Represent this game in normal form. (c) Find all pure-strategy Nash equilibria of this game. (d) Find all SPNE (in pure strategies) of this game. (6,3) (4,2) (5,1)
Question 30 Consider the following Extended Form Game: O True A O False (2,3) P1 A' (5,5) A' (3,8) B A P2 B' P2 B' P1 B (1,9) Player 2 threatens to play (A',B') no matter what. Is this threat credible? (9,1)
Question 1 Using your knowledge of the "method of elimination.of dominated strategy". solve for the equilibrium solution(s) to the following pay-off matrix for two players. Player A Player B Strategyl Strategy 2 Strategy 3 Strategy 4 Strategy 5 Strategy1 (40, 200) Strategy 2 (60, 25) Strategy 3 (88, 55) (55,102) (45, 142) (109) 42) K09. 120) (50, 100) (99, 155)70 la. (80. 100) K104, 55) (44,90) (100,50) C403)165)(17 190 (60, 160) (155,115) (95.120) (50, 90) (84, 100) Strategy 4 Strätegy 5 172) 140) (85, 145) (48, 200) 123)125) (100, 145) Is your solution in "a above unique? Why? b. Present the following extended form of pay-off matrix in a normal form pay-off matrix for the player Extended Form of Pay-»ff Matrix Player B Strategy 1 (40, 20) (30,25) Strategy 2 (90, 300) (85.55) 30 25 Player A Strategy 1 Strategy 2 20
Subgames • • • At each node where a player makes a decision, we can think about the "subgame" starting at that node A subgame is the portion of the tree following a particular node How many subgames does our first sequential move example have? • How many subgames does our entry game have? • How many subgames does the game on the right have? • What are its Nash equilibria? Player 1 (1,4) T Player 2 U B (5,2) (3,3) р Player 1 D L 9 (2, 0) Player 2 R (6, 2)

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