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The time-preference Nash solution

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Author Info
Nir Dagan
Oscar Volij
Eyal Winter

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Abstract

We give an axiomatic characterization of the Time-Preference Nash Solution, a bargaining solution that is applied when the underlying preferences are defined over streams of physical outcomes. This bargaining solution is similar to the ordinal Nash solution introduced by Rubinstein, Safra, and Thomson (1992), but it gives a different prediction when the set of physical outcomes is a set of lotteries.

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Paper provided by Nir Dagan in its series Economic theory and game theory with number 019.

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Length: 20 pages
Date of creation: 27 Mar 2001
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Handle: RePEc:nid:ndagan:019

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Postal: Nir Dagan, Dept. of Economics and Management, Tel-Hai Academic College, Upper Galilee, Israel.
Web page: http://www.nirdagan.com/research/

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Find related papers by JEL classification:
C71 - Mathematical and Quantitative Methods - - Game Theory and Bargaining Theory - - - Cooperative Games
C78 - Mathematical and Quantitative Methods - - Game Theory and Bargaining Theory - - - Bargaining Theory; Matching Theory

References listed on IDEAS
Please report citation or reference errors to , or , if you are the registered author of the cited work, log in to your RePEc Author Service profile, click on "citations" and make appropriate adjustments.:

  1. Volij, Oscar & Winter, Eyal, 2002. "On risk aversion and bargaining outcomes," Games and Economic Behavior, Elsevier, vol. 41(1), pages 120-140, October. [Downloadable!] (restricted)
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  2. Eyal Winter & Oscar Volij & Nir Dagan, 2002. "A characterization of the Nash bargaining solution," Social Choice and Welfare, Springer, vol. 19(4), pages 811-823. [Downloadable!] (restricted)
    Other versions:
  3. Oscar Volij, 1999. "On Risk Aversion and Bargaining Outcomes," Economic theory and game theory 010, Oscar Volij. [Downloadable!]
  4. Nash, John, 1950. "The Bargaining Problem," Econometrica, Econometric Society, vol. 18(2), pages 155-162, April. [Downloadable!] (restricted)
  5. Ken Binmore & Ariel Rubinstein & Asher Wolinsky, 1986. "The Nash Bargaining Solution in Economic Modelling," RAND Journal of Economics, The RAND Corporation, vol. 17(2), pages 176-188, Summer. [Downloadable!] (restricted)
  6. Safra Zvi & Zilcha Itzhak, 1993. "Bargaining Solutions without the Expected Utility Hypothesis," Games and Economic Behavior, Elsevier, vol. 5(2), pages 288-306, April. [Downloadable!] (restricted)
  7. Yaari, Menahem E, 1987. "The Dual Theory of Choice under Risk," Econometrica, Econometric Society, vol. 55(1), pages 95-115, January. [Downloadable!] (restricted)
  8. Rubinstein, Ariel & Safra, Zvi & Thomson, William, 1992. "On the Interpretation of the Nash Bargaining Solution and Its Extension to Non-expected Utility Preferences," Econometrica, Econometric Society, vol. 60(5), pages 1171-86, September. [Downloadable!] (restricted)
  9. Hanany, Eran & Safra, Zvi, 2000. "Existence and Uniqueness of Ordinal Nash Outcomes," Journal of Economic Theory, Elsevier, vol. 90(2), pages 254-276, February. [Downloadable!] (restricted)
  10. Grant, Simon & Kajii, Atsushi, 1995. "A Cardinal Characterization of the Rubinstein-Safra-Thomson Axiomatic Bargaining Theory," Econometrica, Econometric Society, vol. 63(5), pages 1241-49, September. [Downloadable!] (restricted)
  11. Burgos, Albert & Grant, Simon & Kajii, Atsushi, 2002. "Bargaining and Boldness," Games and Economic Behavior, Elsevier, vol. 38(1), pages 28-51, January. [Downloadable!] (restricted)
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Cited by:
(explanations, Please report citation or reference errors to , or , if you are the registered author of the cited work, log in to your RePEc Author Service profile, click on "citations" and make appropriate adjustments.)

  1. Oscar Volij, 1999. "On Risk Aversion and Bargaining Outcomes," Economic theory and game theory 010, Oscar Volij. [Downloadable!]
  2. Klaus Kultti & Hannu Vartiainen, 2007. "Von Neumann-Morgenstern Stable Set Bridges Time-Preferences to the Nash Solution," Contributions to Theoretical Economics, Berkeley Electronic Press, vol. 7(1), pages 1251-1251. [Downloadable!] (restricted)
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