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It is said that, all points on the boundary of the bargaining set are Pareto optimal solutions. What is the logic and proof behind this statement?
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There are two players $ N = \{1,2\}$
The players either reach an *agreement* in the set $A$ or fail to reach an agreement in which *disagreement* event $D$ occurs.
Each player has preference ordering $\succeq_i$ over the set $A [View full text and thread]
A question on Axiomatic Bargaining approach of Nash [View full text and thread]
Is there a game with a unique pure strategy Nash equilibrium, which does not have an ordinal potential? [View full text and thread]
Is there a game with a unique pure strategy Nash equilibrium, which does not have an ordinal potential? [View full text and thread]
Please help me with this exercise! [View full text and thread]
Please help me to complete it ! [View full text and thread]
I recently discovered this game: https://play.google.com/store/apps/details?id=com.crossoutxtremfree on the google app store, and it seems a similar concept to a number of other puzzles, where you try and make your opponent be the last [View full text and thread]
I recently discovered this game: https://play.google.com/store/apps/details?id=com.crossoutxtremfree on the google app store, and it seems a similar concept to a number of other puzzles, where you try and make your opponent be the last [View full text and thread]
Hi there,
I'm writing my ba thesis about exampoles of prisoner's dilemma in sports. Do you guys know any examples other than these:
 drugs/cheating/doping,
 ncaa training regulations
 nba lockout
 nba overpaid players
 nhl [View full text and thread]
Hi there,
I'm writing my ba thesis about exampoles of prisoner's dilemma in sports. Do you guys know any examples other than these:
 drugs/cheating/doping,
 ncaa training regulations
 nba lockout
 nba overpaid players
 nhl [View full text and thread]
Hello,
I try to calculate the nash Equilibria for a relatively complex investment game. There are four players and each player has to decide how much she wants to invest into a and b. Alle player start with the same endowment E = [View full text and thread]
Hello,
I try to calculate the nash Equilibria for a relatively complex investment game. There are four players and each player has to decide how much she wants to invest into a and b. Alle player start with the same endowment E = [View full text and thread]
Hi Every body
does any noncooperative infinite game with a convex utility function of players have a Nash equilibrium? and does for every game with a convex utility function we can find the Nash equilibrium with the deterministic and [View full text and thread]
Hello, I'm a mathematician interested in game theory. I can't solve the following exercise found in Mc Kinsey's book "Introduction to the theory of games":
Show that the set of all best strategies for a given player is [View full text and thread]
Hi Every body
I am a beginner in Game theory. I modeled a load balancing game as a infinite non cooperative game and estimated the payoff function of players. I wanna know does this payoff fucntion will yield to any Nash equilibrium [View full text and thread]
Hi Every body
I am a beginner in Game theory. I modeled a load balancing game as a infinite non cooperative game [View full text and thread]
Hi Every body
I am a beginner in Game theory. I modeled a load balancing game as a infinite non cooperative game [View full text and thread]
I'd like help with building this case and a possible solution! Can't figure out how to go about it. I thought I had a matrix, but I can't find a solution. Thank you for the help! [View full text and thread]
Topic: other. Respond to the question: Algorithm to find maximum and minimum fi? 11/06/2013 02:30 AM by Cris; Algorithm to find maximum and minimum fixed points of a monotone decreasing vectorvalued function  Hello, I have a monotone decreasing vector valued functions which has at least one fixed point. I have shown that the set of fixed points is finite and, thus, has a maximum and a minimum. I want to find an algorithm to find the maximum [View full text and thread]
