Microeconomic theory mwg

    • [DOC File]Advanced Microeconomic Theory II

      https://info.5y1.org/microeconomic-theory-mwg_1_51af8b.html

      Text: Microeconomic Theory, by A. Mas-Colell, M.D. Whinston and J. Green (MWG), Oxford University Press. Useful Books: Game Theory, by D. Fudenberg and J. Tirole (FT ...

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    • [DOC File]www.eco.uc3m.es

      https://info.5y1.org/microeconomic-theory-mwg_1_1248b4.html

      MWG, chap. 15, 16A-B. AH, Preface. Two fundamental theorems of welfare economics. MWG chap. 16 C-G. E. Maskin and K. Roberts “On the Fundamental Theorems of General equilibrium” Economic Theory, 2008, 35, 233–240. Existence of competitive equilibrium 1. Excess demand functions: The general case and a special case.

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    • [DOC File]nsd.pku.edu.cn

      https://info.5y1.org/microeconomic-theory-mwg_1_835bb9.html

      Text: Microeconomic Theory, by A. Mas-Colell, M.D. Whinston and Jerry Green (MWG), Oxford University Press. Useful Books: Game Theory, by D. Fudenberg and J. Tirole ...

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    • [DOC File]ECONOMICS 805 COURSE OUTLINE

      https://info.5y1.org/microeconomic-theory-mwg_1_3b4561.html

      Course Outline: The main body of material to be covered is contained in chapters 3, 5, 6, 10, 15 and 16 of MWG and chapters 1-11, 13, 17-18 of V. Additional material that is partially covered is contained in chapters 1, 2, 4, 15, 17, 18 and 19 of MWG and chapters 20-22 of V.

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    • [DOC File]Предмет курса:

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      The Microeconomic Theory (MWG). There will also be examples from Milgrom, P. And J. Roberts. Economics, Organization and management (MR). We also recommend Fudenberg, D. and J. Tirole, Game Theory (FT). Course grade. There will be 5-6 problem sets and a final exam. The final set will contribute 70% of the course grade with remaining 30% ...

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    • [DOC File]Homework 1 – due Feb 20 14

      https://info.5y1.org/microeconomic-theory-mwg_1_cd7faf.html

      Problem 6.C.1 (in MWG). Problem 6.C.13 Let X > 0 be a random monetary payoff to person A. Suppose B is willing to contract with A on sharing risk. Let s(x) be the payoff to B and x – s(x) the payoff to A if the outcome of X is x. What form should s(x) take if A and B have logarithmic utility functions: UA(y) = log(ay+b) and UB(y) = log(cy+d ...

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