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Tonin, Simone (2013)
Publisher: Economics Department, University of Warwick
Languages: English
Types: Book
Subjects: QA, HB

Classified by OpenAIRE into

ACM Ref: TheoryofComputation_MISCELLANEOUS, TheoryofComputation_GENERAL
This short paper shows in an example of strategic market game that the CournotNash equilibrium converges to the Walras equilibrium, even in the case of an exchange economy with infinitely many commodities.
  • The results below are discovered through our pilot algorithms. Let us know how we are doing!

    • [1] Bewley T. (1972), “Existence of equilibria in economies with infinitely many commodities,” Journal of Economic Theory 4, 514-40.
    • [2] Debreu G. (1959), Theory of Value, Yale University Press, New Haven.
    • [3] Debreu G., Scarf H. (1963), “A Limit Theorem on the Core of an Economy,” International Economic Review 4, 235-246.
    • [4] Dubey P., Shubik, M. (1978), “The noncooperative equilibria of a closed trading economy with market supply and bidding strategies,” Journal of Economic Theory 17, 1-20.
    • [5] Gabszewicz J.J. (1991), “A limit theorem on the core of an economy with a continuum of commodities,” in: Khan M.A., Yannelis N.C. (eds.), Equilibrium theory with infinitely many commodities. Springer-Verlag, New York.
    • [6] Mas-Colell A., Whinston M.D. and Green J. R. (1995), Microeconomic Theory, Oxford University Press, New York.
    • [7] Peleg B., Yaari M.E. (1970), “Markets with Countably Many Commodities,” International Economic Review 11, 369-377.
    • [8] Shapley L.S. (1976), “Noncooperative general exchange”, in: Lin S.A.Y. (Ed.), Theory of Measurement of Economic Externalities. Academic Press, New York.
    • [9] Shubik M. (1973), “Commodity, money, oligopoly, credit and bankruptcy in a general equilibrium model,” Western Economic Journal 11, 24-38.
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