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Cores of q-rule games:-
a. Suppose that the set of policies is one-dimensional and that each player's preferences are single-peaked. Find the core of the q-rule game for any value of q with n/2 ≤ q ≤ n.
b. Find the core of the q-rule game when q = 3 in the example in Figure 1. (with a two-dimensional policy space and three players).
A survey of 356 local drivers reveals that 18.7% of them car pool. Is there evidence that the actual proportion of local commuters car-pooling is less than national level. Also find and interpret the p-value of this test.
What are the limitations of the game theory approach to understanding competitive strategy
A fight with imperfect information about strengths:- Formulate this situation as a Bayesian game and find its Nash equilibria if α ½.
Planning Parenthood, a national organization that assists teenage mothers with pregnancy, estimates that approximately 37% of the women coming into the center had contracted a sexually transmitted infection. They wish to plan a study to obtain a m..
Does each firm have a dominant strategy? If so, explain and what that strategy is and what is the Nash equilibrium? Explain where the Nash equilibrium occurs in the payoff matrix.
assume two classmates a and b are assigned an extra group project. each student can choose to shirk or work. if one or
Find 95% confidence intervals for the proportion of Tyson packages with contamination and the proportion of Perdue packages with contamination (use 3 decimal places in your answers).
Compute the probability that exactly five students are left-handed.
Infinitely Repeated Game - Find the conditions on the discount factor under which cooperation can be supported in the infinitely repeated games with the following stage games
A problem with an exercise about Cournot game. It is very complex and it is composed by different question and it is impossible for me to write the complete text.
Write a program that produces random permutations of the numbers 1 to 10.
What is the appropriate definition of a Nash equilibrium for this location game? Find the Nash equilibrium locations of the two drinking establishments.
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