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Preference for Information and Dynamic Consistency

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Abstract

We provide necessary and sufficient conditions for a dynamically consistent agent always to prefer more informative signals (in single-agent problems). These conditions do not imply recursivity, reduction or independence. We provide a simple definition of dynamically consistent behavior, and we discuss whether an intrinsic information lover (say, an anxious person) is likely to be dynamically consistent.

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REFERENCES

  • Blackwell, D. (1953), Equivalent comparison of experiments, Annals of Mathematics and Statistics 24: 265–272.

    Google Scholar 

  • Blackwell, D. and Girshick, M. (1954), Theory of Games and Statistical Decisions. New York: John Wiley & Sons.

    Google Scholar 

  • Chew, S.H. and Epstein, L. (1989), The structure of preferences and attitudes towards the timing of the resolution of uncertainty, International Economic Review 30: 103–117.

    Google Scholar 

  • Cook, V. (1989), The Effects of Temporal Uncertainty Resolution on the Overall Utility and Suspense of Risky Monetary and Survival Gambles, Ph.D. thesis, McGill University.

  • Epstein, L. (1992), Behavior under risk: recent developments in theory and applications, in Jean-Jacques Laffont (ed.), Advances in Economic Theory, sixth world congress, Vol. 2, 1–63. Cambridge: Cambridge University Press.

    Google Scholar 

  • Grant, S., Kajii, A. and Polak, B. (1992), Many good choice axioms: when can many be treated as one?, Journal of Economic Theory 56: 313–337.

    Google Scholar 

  • Grant, S., Kajii, A. and Polak, B. (1998), Intrinsic preference for information, Journal of Economic Theory 83: 233–259.

    Google Scholar 

  • Johnsen, T. and Donaldson, J. (1985), The structure of intertemporal preferences under uncertainty and time consistent plans, Econometrica 53: 1451–1458.

    Google Scholar 

  • Karni, E. and Schmeidler, D. (1991), Atemporal dynamic consistency and expected utility theory, Journal of Economic Theory 54: 401–408.

    Google Scholar 

  • Kreps, D. and Porteus, E. (1978), Temporal resolution of uncertainty and dynamic choice theory, Econometrica 46: 185–200.

    Google Scholar 

  • Laibson, D. (1997), Golden eggs and hyperbolic discounting, Quarterly Journal of Economics 112: 443–77.

    Google Scholar 

  • La Valle, I. and Wapman, K. (1985), Rolling back decision trees requires the independence axiom!, Management Science 32: 382–385.

    Google Scholar 

  • Loewenstein G. and Prelec, D. (1992), Anomalies in intertemporal choice: evidence and an interpretation, Quarterly Journal of Economics 107: 573–597.

    Google Scholar 

  • Machina, M. (1989), Dynamic consistency and non-expected utility models of choice under uncertainty, Journal of Economic Literature. 27: 1622–1668.

    Google Scholar 

  • McClennen, E. (1990, Rationality and Dynamic Choice: Foundational Explorations. Cambridge University Press.

  • O'Donoghue, E. and Rabin, M. (1996), Doing it now or later. Northwestern University Center for Mathematical Studies in Economics and Management Science Discussion Paper 1172.

  • Safra, Z. and Sulganik, E. (1995), On the nonexistence of blackwell's theoremtype results with general preference relations, Journal of Risk and Uncertainty 10: 187–201.

    Google Scholar 

  • Sarin, R. and Wakker, P. (1994), Folding back in decision tree analysis, Management Science 40: 625–628.

    Google Scholar 

  • Sarin, R. and Wakker, P. (1997), Dynamic choice and nonexpected utility. University of Tilburg, working paper.

  • Schlee, E. (1990), The value of information in anticipated utility theory, Journal of Risk and Uncertainty 3: 83–92.

    Google Scholar 

  • Schlee, E. (1991), The value of perfect information in nonlinear utility theory, Theory and Decision 30: 127–131.

    Google Scholar 

  • Segal, U. (1990), Two-stage lotteries without the reduction axiom, Econometrica 58: 349–377.

    Google Scholar 

  • Wakker, P. (1988), Nonexpected utility as aversion of information, Journal of Behavioral Decision Making 1: 169–175.

    Google Scholar 

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Grant, S., Kajii, A. & Polak, B. Preference for Information and Dynamic Consistency. Theory and Decision 48, 263–286 (2000). https://doi.org/10.1023/A:1005298409014

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  • DOI: https://doi.org/10.1023/A:1005298409014

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