An empirical evaluation of descriptive models of ambiguity reactions in choice situations

Shawn P. Curley, J. Frank Yates

Research output: Contribution to journalArticlepeer-review

91 Scopus citations

Abstract

Ambiguity is uncertainty about an option's outcome-generating process, and is characterized as uncertainty about an option's outcome probabilities. Subjects, in choice tasks, typically have avoided ambiguous options. Descriptive models are identified and tested in two studies which had subjects rank monetary lotteries according to preference. In Study 1, lotteries involved receiving a positive amount or nothing, where P denotes the probability of receiving the nonzero amount. Subjects were willing to forego expected winnings to avoid ambiguity near P = .50 and P = .75. Near P = .25, a significant percentage of subjects exhibited ambiguity seeking, with subjects, on average, willing to forego expected winnings to have the more ambiguous option. The observed behavior contradicts the viability of a proposed lexicographic model. Study 2 tested four polynomial models using diagnostic properties in the context of conjoint measurement theory. The results supported a sign dependence of ambiguity with respect to the probability level P, such that subjects' preference orderings over ambiguity reversed with changes in P. This behavior was inconsistent with all the three-factor polynomial models investigated. Further analyses failed to support a variant of portfolio theory, as well. The implications of these results for the descriptive modeling of choice under ambiguity are discussed.

Original languageEnglish (US)
Pages (from-to)397-427
Number of pages31
JournalJournal of Mathematical Psychology
Volume33
Issue number4
DOIs
StatePublished - Dec 1989

Bibliographical note

Funding Information:
These experiments were undertaken by the first author as part of his dissertation at the University of Michigan in partial fullillment of the requirements for the Ph.D.i n PsychologyA. lso,a n arlierv ersion of this paper was presented at the 19th Annual meeting of the Society for Mathematical Psychology. Cambridge, MA, August 20, 1986. The authors are thankful for the comments on the earlier drafts, particularly from the members of the doctoral committee: Richard G. Cornell, David E. Meyer, J. E. Keith Smith, and Mark J. Young. We also thank Michele Watrin for her help in preparing the manuscript. The research was supported in part by National Institute of Mental Health Training Grant MH16892.

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