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Core Concepts for Incomplete Market Economies

Author

Listed:
  • Helga Habis

    (Institute of Economics - Hungarian Academy of Sciences)

  • P. Jean-Jacques Herings

    (Department of Economics, Universiteit Maastricht)

Abstract

We examine the notion of the core when cooperation takes place in a setting with time and uncertainty. We do so in a two-period general equilibrium setting with incomplete markets. Market incompleteness implies that players cannot make all possible binding commitments regarding their actions at different date-events. We unify various treatments of dynamic core concepts existing in the literature. This results in definitions of the Classical Core, the Segregated Core, the Two-stage Core, the Strong Sequential Core, and the Weak Sequential Core. Except for the Classical Core, all these concepts can be defined by requiring absence of blocking in period 0 and at any date-event in period 1. The concepts only differ with respect to the notion of blocking in period 0. To evaluate these concepts, we study three market structures in detail: strongly complete markets, incomplete markets in finance economies, and incomplete markets in settings with multiple commodities. Even when markets are strongly complete, the Classical Core is argued not to be an appropriate concept. For the general case of incomplete markets, the Weak Sequential Core is the only concept that does not suffer from major defects.

Suggested Citation

  • Helga Habis & P. Jean-Jacques Herings, 2011. "Core Concepts for Incomplete Market Economies," CERS-IE WORKING PAPERS 1119, Institute of Economics, Centre for Economic and Regional Studies.
  • Handle: RePEc:has:discpr:1119
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    Cited by:

    1. Habis, Helga, 2012. "Sztochasztikus csődjátékok - avagy hogyan osszunk szét egy bizonytalan méretű tortát? [Stochastic bankruptcy games. How can a cake of uncertain dimensions be divided?]," Közgazdasági Szemle (Economic Review - monthly of the Hungarian Academy of Sciences), Közgazdasági Szemle Alapítvány (Economic Review Foundation), vol. 0(12), pages 1299-1310.
    2. Gonzalez, Stéphane & Rostom, Fatma Zahra, 2022. "Sharing the global outcomes of finite natural resource exploitation: A dynamic coalitional stability perspective," Mathematical Social Sciences, Elsevier, vol. 119(C), pages 1-10.
    3. Kotowski, Maciej H., 2024. "A perfectly robust approach to multiperiod matching problems," Journal of Economic Theory, Elsevier, vol. 222(C).
    4. Habis, Helga & Perge, Laura, 2020. "A tőkepiaci eszközárazási modell három időszakos kiterjesztése [The three-period capital-asset pricing model]," Közgazdasági Szemle (Economic Review - monthly of the Hungarian Academy of Sciences), Közgazdasági Szemle Alapítvány (Economic Review Foundation), vol. 0(4), pages 379-393.
    5. Helga Habis & Dávid Csercsik, 2015. "Cooperation with Externalities and Uncertainty," Networks and Spatial Economics, Springer, vol. 15(1), pages 1-16, March.
    6. Habis, Helga, 2024. "Procrastination and intertemporal consumption: A three-period extension of the CAPM with irrational agents," Finance Research Letters, Elsevier, vol. 63(C).

    More about this item

    Keywords

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    JEL classification:

    • C71 - Mathematical and Quantitative Methods - - Game Theory and Bargaining Theory - - - Cooperative Games
    • C73 - Mathematical and Quantitative Methods - - Game Theory and Bargaining Theory - - - Stochastic and Dynamic Games; Evolutionary Games
    • D52 - Microeconomics - - General Equilibrium and Disequilibrium - - - Incomplete Markets

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