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Suppose there is an economy with two goods, money (m) and parks (p), and two consumers. The government wants to provide a park if it

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Suppose there is an economy with two goods, money (m) and parks (p), and two consumers. The government wants to provide a park if it is efficient, but cannot observe the MRS of the two consumers. It asks the consumers to provide a report of their MRSpm. One unit of the public good costs $1. The TRUE marginal rates of substitution are MRS pm = 0 and MRS pm = 0.75. Assume that each player has two options. The first is to report their true MRS and the second option is to report MRS'pm = 1. The government will charge each consumer half of the cost of the park if, according to the reports, providing the public good is efficient (t= $0.5). This is done independent of their reports. The game is as follows: 12=0.75 1 = 1 n1 = 0 0,0 -0.5 , 0.25 n1 = 1 -0.5 , 0.25 -0.5 , 0.25 a) Is provision of the public good efficient? b) Will the public good be provided (must show how you came to your conclusion)? c) What is the problem with the mechanism in this game? Please explain briefly

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