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On Continuity of the Utility Function in Intertemporal Allocation Models: An Example

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  • Dutta, Prajit K
  • Mitra, Tapan
Abstract
A standard model of intertemporal allocation (described by a technology set and a welfare function defined on consumption) can be reduced to one described by a technology set and a utility function defined on this set. The authors present an example to show that even when the welfare function is concave, monotone, and continuous, the utility function can be discontinuous. They also provide sufficient conditions on the technology set and the welfare function under which the utility function is continuous. Their results indicate that the common practice of assuming continuity of the utility function is more restrictive than might be apparent. Copyright 1989 by Economics Department of the University of Pennsylvania and the Osaka University Institute of Social and Economic Research Association.

Suggested Citation

  • Dutta, Prajit K & Mitra, Tapan, 1989. "On Continuity of the Utility Function in Intertemporal Allocation Models: An Example," International Economic Review, Department of Economics, University of Pennsylvania and Osaka University Institute of Social and Economic Research Association, vol. 30(3), pages 527-536, August.
    • Handle: RePEc:ier:iecrev:v:30:y:1989:i:3:p:527-36
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    Cited by:

    1. Kamihigashi, Takashi & Roy, Santanu, 2007. "A nonsmooth, nonconvex model of optimal growth," Journal of Economic Theory, Elsevier, vol. 132(1), pages 435-460, January.
    2. Piotr Maćkowiak, 2006. "Some remarks on lower hemicontinuity of convex multivalued mappings," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 28(1), pages 227-233, May.
    3. Janusz Matkowski & Andrzej Nowak, 2011. "On discounted dynamic programming with unbounded returns," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 46(3), pages 455-474, April.
    4. Takashi Kamihigashi, 2014. "Elementary results on solutions to the bellman equation of dynamic programming: existence, uniqueness, and convergence," Economic Theory, Springer;Society for the Advancement of Economic Theory (SAET), vol. 56(2), pages 251-273, June.

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