please,answer both Q6 and
Q7
QUESTION 7 X 3,0 8, 5 Y 4, 6 B W 2, 1 Y 6,4 C 3,2 Consider the extensive form game of complete and imperfect information above. Thee following strategy profiles are Subgame Perfect Nash Equilibrium (Select all that apply) OawY, AD) b.(ZY, BC) OC-(ZX, AD) Od-wY, AC) e. (ZX, BC) Of. (ZY, BD)
Homework Answers
Q6) 5
Q7) option d & e
A) Consider the extensive form game of complete and imperfect information above. The number of pure...
A) Consider the extensive form game of complete and imperfect
information above. The number of pure strategy Nash Equilibrium in
the game is? (Please, type only numerical values, for example: 0,
1, 2, 3,....)
B) Consider the extensive form game of complete and imperfect
information above. The following strategy profiles are Subgame
Perfect Nash Equilibrium (Select all that apply)
a) (WY, AD)
b) (WY, AC)
c) (ZX, AD)
d) (ZY, BC)
e) (ZY, BD)
...
QUESTION 6 X 3, 0 A > 8, 5 Y 4, 6 W 2, 1 Y...
QUESTION 6 X 3, 0 A > 8, 5 Y 4, 6 W 2, 1 Y 6,4 7 3, 2 Consider the extensive form game of complete and imperfect information above. The number of pure strategy Nash Equilibrium in the game is (Please, type only numerical values, for example: 0, 1, 2, 3,....)
QUESTION 6 X 3, 0 A > 8, 5 Y 4, 6 W 2, 1 Y 6,4 7 3, 2 Consider the extensive form game of complete...
Are there 5 pure strategies Nash equilibrium? - 3,0 8,5 Y2,1 6,4 D3,2 Consider the extensive...
Are there 5 pure strategies Nash
equilibrium?
- 3,0 8,5 Y2,1 6,4 D3,2 Consider the extensive form game of complete and imperfect information above. The number of pure strategy Nash Equilibrium in the game is (Please, type only numerical values, for example: 0, 1, 2, 3,...)
We have answer of question 3. So please solve the question 4 and 5. I need...
We have answer of question 3. So please solve the
question 4 and 5. I need detailed information about them.
Could you please answer quickly.
Question 3 Find the strategy profiles that survive the iterated elimination of strictly dominated strategies. Player 2 M R L 1,3 2,1 2,2 Player 1 D0,2 1,1 Question 4 Can we have a Nash equilibrium in the game in Question 3 where Player 2 chooses M? Explain. Question 5 Check each strategy profile of the...
2,4 3, 6 6,7 7, 3 8, 1 9.2 4, 5 5, 4 Consider the extensive...
2,4 3, 6 6,7 7, 3 8, 1 9.2 4, 5 5, 4 Consider the extensive form game above. The game has for Plasyer 2. In the backward induction equilibrium in pure strategies Player 2 gets a payott of subgames. The strategy profile (AGUKM, CED) leads to a payoff of for Player 1 and (Please, enter only numerical values like: 0. 1.2,3)
7. Consider the normal-form game pictured here: 1 x 2,0 y 1,3 z 5,x A B...
7. Consider the normal-form game pictured here: 1 x 2,0 y 1,3 z 5,x A B 5 ,4 1,3 6,2 All of the payoff numbers are specified, with the exception of that denoted by x. Find a number for x such that the following three statements are all true: (B, X) is a Nash equilibrium, (A, Z) is an efficient strategy profile, and, for the belief , = 6,5), Y is a best response for player 2; that is, Y...
answer parts e f g pls 4. Consider the following game presented in the strategic form:...
answer parts e f g pls
4. Consider the following game presented in the strategic form: A B C W X Y Z 8,9 14,9 5,0 1,4 8,0 19,13 7,18 9.16 9,80 33, 335, 130, 84 (a) What is the relationship between an equilibrium concept and predic- tions regarding the outcome of a game? (b) Find all the Nash equilibrium strategy combinations. For each equilib- rium, discuss whether it is or it is not strong dominant strategy equi- librium. (c)...
1-4 Player 2 2 Question 4: (15pt total] Consider the following game: X Y Player 1...
1-4 Player 2 2 Question 4: (15pt total] Consider the following game: X Y Player 1 p A1, 32, 4 1-p B 0,28,0 Suppose Player 1 plays A with probability p, and Player 2 plays X with probability q. Let E1 (-) and E2(-) be the expected payoff functions. 4)a) [8pt total] Calculate the following: 4)a)i) (2pt] E1(A) 4)a) ii) (2pt] E1(B) 4)a) iii) [2pt] E2(X) = 4)a)iv) (2pt] E(Y) = 4)b) (3pt) Indifference strategy for Player 1: Answer: 4)c)...
Player 2 9 1-9 Question 4: (15pt total] Consider the following game: X Y Player 1...
Player 2 9 1-9 Question 4: (15pt total] Consider the following game: X Y Player 1 P A 1,3 2,4 1-PB 0,2 8,0 Suppose Player 1 plays A with probability p, and Player 2 plays X with probability q. Let E (-) and E2(-) be the expected payoff functions. 4)a) [8pt total] Calculate the following: 4)a)i) (2pt] E(A) = 4)a)ii) [2pt] E (B) = 4)a)iii) [2pt] E(X) = 4)a)iv) [2pt] E2(Y) = 4)b) (3pt] Indifference strategy for Player 1: Answer:...
Answer all of the following questions. You may use the space provided, or staple additional pages...
Answer all of the following questions. You may use the space provided, or staple additional pages as needed. Where possible, please show your work. This will make it possible for me to give partial credit in case you have the right iden, but make a minor mistake that affects your final answer. Consider the large extensive form game below (you will not be required to solve this game): 1,1,1 4,2,3 W w x 5,0,5 Y 0,0,0 3,2,1 1,1,2 3,3,3 1,4,0...
A) Consider the extensive form game of complete and imperfect
information above. The number of pure strategy Nash Equilibrium in
the game is? (Please, type only numerical values, for example: 0,
1, 2, 3,....)
B) Consider the extensive form game of complete and imperfect
information above. The following strategy profiles are Subgame
Perfect Nash Equilibrium (Select all that apply)
a) (WY, AD)
b) (WY, AC)
c) (ZX, AD)
d) (ZY, BC)
e) (ZY, BD)
...
QUESTION 6 X 3, 0 A > 8, 5 Y 4, 6 W 2, 1 Y 6,4 7 3, 2 Consider the extensive form game of complete and imperfect information above. The number of pure strategy Nash Equilibrium in the game is (Please, type only numerical values, for example: 0, 1, 2, 3,....)
QUESTION 6 X 3, 0 A > 8, 5 Y 4, 6 W 2, 1 Y 6,4 7 3, 2 Consider the extensive form game of complete...
Are there 5 pure strategies Nash
equilibrium?
- 3,0 8,5 Y2,1 6,4 D3,2 Consider the extensive form game of complete and imperfect information above. The number of pure strategy Nash Equilibrium in the game is (Please, type only numerical values, for example: 0, 1, 2, 3,...)
We have answer of question 3. So please solve the
question 4 and 5. I need detailed information about them.
Could you please answer quickly.
Question 3 Find the strategy profiles that survive the iterated elimination of strictly dominated strategies. Player 2 M R L 1,3 2,1 2,2 Player 1 D0,2 1,1 Question 4 Can we have a Nash equilibrium in the game in Question 3 where Player 2 chooses M? Explain. Question 5 Check each strategy profile of the...
2,4 3, 6 6,7 7, 3 8, 1 9.2 4, 5 5, 4 Consider the extensive form game above. The game has for Plasyer 2. In the backward induction equilibrium in pure strategies Player 2 gets a payott of subgames. The strategy profile (AGUKM, CED) leads to a payoff of for Player 1 and (Please, enter only numerical values like: 0. 1.2,3)
7. Consider the normal-form game pictured here: 1 x 2,0 y 1,3 z 5,x A B 5 ,4 1,3 6,2 All of the payoff numbers are specified, with the exception of that denoted by x. Find a number for x such that the following three statements are all true: (B, X) is a Nash equilibrium, (A, Z) is an efficient strategy profile, and, for the belief , = 6,5), Y is a best response for player 2; that is, Y...
answer parts e f g pls
4. Consider the following game presented in the strategic form: A B C W X Y Z 8,9 14,9 5,0 1,4 8,0 19,13 7,18 9.16 9,80 33, 335, 130, 84 (a) What is the relationship between an equilibrium concept and predic- tions regarding the outcome of a game? (b) Find all the Nash equilibrium strategy combinations. For each equilib- rium, discuss whether it is or it is not strong dominant strategy equi- librium. (c)...
1-4 Player 2 2 Question 4: (15pt total] Consider the following game: X Y Player 1 p A1, 32, 4 1-p B 0,28,0 Suppose Player 1 plays A with probability p, and Player 2 plays X with probability q. Let E1 (-) and E2(-) be the expected payoff functions. 4)a) [8pt total] Calculate the following: 4)a)i) (2pt] E1(A) 4)a) ii) (2pt] E1(B) 4)a) iii) [2pt] E2(X) = 4)a)iv) (2pt] E(Y) = 4)b) (3pt) Indifference strategy for Player 1: Answer: 4)c)...
Player 2 9 1-9 Question 4: (15pt total] Consider the following game: X Y Player 1 P A 1,3 2,4 1-PB 0,2 8,0 Suppose Player 1 plays A with probability p, and Player 2 plays X with probability q. Let E (-) and E2(-) be the expected payoff functions. 4)a) [8pt total] Calculate the following: 4)a)i) (2pt] E(A) = 4)a)ii) [2pt] E (B) = 4)a)iii) [2pt] E(X) = 4)a)iv) [2pt] E2(Y) = 4)b) (3pt] Indifference strategy for Player 1: Answer:...
Answer all of the following questions. You may use the space provided, or staple additional pages as needed. Where possible, please show your work. This will make it possible for me to give partial credit in case you have the right iden, but make a minor mistake that affects your final answer. Consider the large extensive form game below (you will not be required to solve this game): 1,1,1 4,2,3 W w x 5,0,5 Y 0,0,0 3,2,1 1,1,2 3,3,3 1,4,0...
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