Can economic systems be seen as computing devices?
We briefly discuss ideas about computable economics, and comment on the contributions of A.A. Lewis and K.V. Velupillai. We then sketch the mathematical background for the Tsuji et al. (Tsuji, M., da Costa, N.C.A., Doria, F.A., 1998. The incompleteness of theories of games. Journal of Philosophical Logic 27, 553-564) result on the undecidability and incompleteness of game theory and of the theory of competitive markets, using that result in the concluding sections of the paper to examine the (possible) empirical interpretation of economic and social systems as computing devices.
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- Kumaraswamy Velupillai, . "The Computable Approach to Economics," Working Papers _005, University of California at Los Angeles, Center for Computable Economics.
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- Lewis, Alain A., 1992. "Some aspects of effectively constructive mathematics that are relevant to the foundations of neoclassical mathematical economics and theory of games," Mathematical Social Sciences, Elsevier, vol. 24(2-3), pages 209-235, November.
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- Prasad, Kislaya, 1991. "Computability and randomness of Nash equilibrium in infinite games," Journal of Mathematical Economics, Elsevier, vol. 20(5), pages 429-442.
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