Equilibria in Abstract Economies with a Measure Space of Agents and with an Infinite Dimensional Strategy Space

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Equilibria in Abstract Economies with a Measure Space of Agents and with an Infinite Dimensional Strategy Space

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1985-07

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Center for Economic Research, Department of Economics, University of Minnesota

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Working Paper

Abstract

The existence of an equilibrium for an abstract economy with a measure space of agents and with an infinite dimensional strategy space is proved. Agent's preferences need not be ordered, i.e., need not be transitive or complete, and therefore need not be representable by utility functions. The proof which follows closely the arguments in Yannelis-Prabhakar [26] is based on a Caratheodory-type selection theorem.

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Kim, T., Prikry, K. and Yannelis, N.C., (1985), "Equilibria in Abstract Economies with a Measure Space of Agents and with an Infinite Dimensional Strategy Space", Discussion Paper No. 218, Center for Economic Research, Department of Economics, University of Minnesota.

Suggested citation

Kim, Taesung; Prikry, Karel; Yannelis, Nicholas C.. (1985). Equilibria in Abstract Economies with a Measure Space of Agents and with an Infinite Dimensional Strategy Space. Retrieved from the University Digital Conservancy, https://hdl.handle.net/11299/55487.

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