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Nash's demand game6:-
Compute and describe the Nash equilibria of the following static bargaining game. Simultaneously and independently, players 1 and 2 make demands m1 and m2. These numbers are required to be between 0 and 1. If m1 + m2 ... 1 (compatible demands, given that the surplus to be divided equals 1), then player 1 obtains the payoff m1 and player 2 obtains m2. In contrast, if m1 + m2 > 1 (incompatible demands), then both players get 0.
In addition to describing the set of equilibria, offer an interpretation in terms of bargaining weights as in the standard bargaining solution.
In the game of roulette, a player can place a $8 bet on the number 33 and have a 1/38 probability of winning. If the metal ball lands on 33, the player gets to keep the $8 paid to play the game and the player is awarded an additional $280.
Find all of the Nash equilibria in this game. How might this simultaneous version of the street-garden game be played out in reality?
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..
amalia alexia and ariane work together in a homework group on a problem set. each group member i 123 can exert effort
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).
Gasoline prices above $ 3 per gallon have affected what Enterprise Rental Car Co. can charge for various models of rental cars.
assume two classmates a and b are assigned an extra group project. each student can choose to shirk or work. if one or
You are using the Durbin-Watson statistic to discover whether the value of your dependent variable at time t is related to its value at the previous time period.
Draw the extensive-form version of this game and find all pure-strategy sub-game perfect Bayes Nash equilibrium.
Have the random generator generate an "unused" letter, then STORE that letter into a global array/vector, etc.
Suppose two companies, A and B, that produce super computers. Each can manufacture the next generation super computer for math or for chip research.
A null hypothesis is that the average pulse rate of adults is 70. For a sample of 64 adults, the average pulse rate is 71.8. A significance test is done and the p-value is 0.02. What is the most appropriate conclusion based on α of 0.05?
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