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Advance Nash equilibrium exercise Microeconomics

Consider a two-player game that satisfies the hypotheses of the existence theorem (see below). Let N={1,2}  and suppose the game is symmetric, ie.:

1. A_1 = A_2

2. for all a,b in A

Use Kakutani's Theorem to prove that exists an element a*1 in A1 such that (a*1, a*1)  is a Nash equilibrium (such an equilibrium is called a symmetric equilibrium).

Theorem (Existence):

Consider the gameIf for all i: A_i is a non-empty, convex, compact subset of R^n:

1.is quasi concave

2.is continuous.

So, there is a Nash equilibrium in pure strategies.

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At an economically efficient level, how many [ ] 50-gallon cans of materials a resident shall recycle? (Assuming most of residential waste generated can be recycled, i.e., the resident can recycle as much as desired.)


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the marginal social cost of garbage disposed is: MSCd (gd) = 10, where gd is a 50 gallon drum of garbage disposed. The marginal cost of recycling is: MSCr (gr) = 2gr, where gr is a 50 gallon can of recyclables collected. The marginal benefit for the resident of garbage removed from the residence is: MB(gd, gr) = 800 - 2(gd + gr).

At an economically efficient level, how many [ ] 50-gallon cans of materials a resident shall recycle? (Assuming most of residential waste generated can be recycled, i.e., the resident can recycle as much as desired.)


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