Player lI Player 2-2 x120 В 3,18 13,13 In the game above, the minimum value of...
My question is In Nash Equilibrium, does x-12 have to be greater than 13, or it can be equal? Player 11 C D -2,-2 X-12,0 3,18 13,13 Player A B In the game above, the minimum value of X such that (A,D) is a Nash Equilibrium is [x]. Please, provide a numerical answer i.e., write 2 instead of two). 25
Player lI A 6,6 2,0 В 0,1 а,а Player Consider the game represented above in which BOTH Player 1 and Player 2 get a payoff of "a" when the strategy profile played is (B,D). Select the correct answer. If a-1 then strategy B is strictly dominated If a-3/2 then the game has two pure strategy Nash Equilibria. For all values of "a" strategy A is strictly dominant. For small enough values of "a", the profile (A,D) is a pure strategy...
Player Il Player lI Player lI A 2,3,1 3,1,0 В 3,2,11,32 Player I A 1,3,3 -1,3,2 Player l В 3,1,0 0,0,4 The game above is a simultaneous three player game between players 1, 2, and 3. Player 1 chooses between A and B, Player 2 between C and D and Player 3 between E and F. In the game above, the strategy profile in which Player 1 plays and Player 3 plays Player 2 plays is a Nash Equilibrium profile.
Consider the strategic form game above. The number of strategies player 1 has is and player 2 moves at information sets (Please write numerical values like 0,1, 74, etc.). We were unable to transcribe this imagePlayer lI D E A 2,6 0A 4A В 3,3 0,0 1,5 С 1,1 3,5 2,3 Player
Player lI C D Player A 6,3 2,6 В 4,3 8,1 Suppose that in the game above Player 2 plays strategy C with probability q:03. The value for ET71(A, q) is: a. 8.3 b. 3.2 C.3.9 d. 4.6
QUESTION 6 Player II A 3,2 0,1 В 7,0 2,1 Player I Consider the stage game above and suppose it is repeated infinitely many times. For (A,C) to be played every period as a SPNE using trigger strategies the discount factor needs to be more than or equal to (Please, enter a numerical value not in fractional form; i.e., instead of 1/2 enter 0.5)
QUESTION 7 Player II A 3,40,7 В 5,0 1,2 Player I Consider the stage game above and suppose it is repeated infinitely many times. For (A,C) to be playe every period as a SPNE using trigger strategies for Player 1 not to deviate, and more than or equal to the discount factor needs to be more than or equal to for Player 2 not to deviate. Therefore, the discount rate must be larger than or equal to fractional form; ie.,...
Player II A x5 0,4 4,4 В 3,3 0,0 1,5 С 1,1 3,5 2,3 Player Consider the game above. Suppose Player 1 conjectures that Player 2 plays D with probability 1/4, E with probability 1/8, and F with probability 5/8. The value of X that makes Player 1 randomize evenly between strategies A and C (i.e., play p=(12, 0, 1/2)) is [x]. Please, do not use fractional forms; if your answer is -1/2 use -0.5 instead
Player Il D EF A 5,3 3,5 8,5 В 1,2 0,2 9,3 С 6,3 2,4 8,9 Player The game above has a Nash Equilibrium in which Player 1 plays strategy and Player 2 plays strategy E with probability at least (Please, do not use fractions, if your answer is 2/5 use 0.4)
Player II A 4,4 6,3 В 3,5 7,2 Player l Consider the strategic form game above. In this game, the following strategy profiles are efficient (Please, select all that apply) a (AD) O c (B,D) d. (А,C)