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2020 | nr 59 | 14
Tytuł artykułu

On complementary symmetry and reference dependence

Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
This paper reevaluates the complementary symmetry hypothesis and the supporting experimental evidence. Originally the hypothesis was stated for binary risky prospects. We generalize the hypothesis to arbitrary state-contingent real-valued acts, thus extending the domain from risk to uncertainty/ambiguity and allowing for multiple outcomes. Existing experiments tested the hypothesis using selling and buying prices and found systematic violations. We argue that in order to be consistent with the hypothesis one should replace selling with short-selling. We thus define a new elicitation task and run an experiment to test our conjecture. We replicate previously observed violations in the old setting and find strong support for the hypothesis in the new setting. In addition, our results shed new light on the validity of various reference point setting rules. (original abstract)
Rocznik
Numer
Strony
14
Opis fizyczny
Twórcy
  • Warsaw School of Economics, Poland
  • Warsaw School of Economics, Poland
Bibliografia
  • Baillon A., H. Bleichrodt, V. Spinu (2020), Searching for the reference point, Management Science, 66 (1),93-112.
  • Birnbaum M.H. (2018), Empirical evaluation of third-generation prospect theory, Theory and Decision, 84 (1),11-27.
  • Birnbaum M.H., E. Sutton (1992), Scale convergence and utility measurement, Organizational Behavior and Human Decision Processes,52 (2),183-215.
  • Birnbaum M.H., S. Yeary, R.D. Luce, L. Zhao (2016), Empirical evaluation of four models of buying and selling prices of gambles, Journal of Mathematical Psychology, 75,183-193.
  • Birnbaum M.H., M. Zimmermann (1998), Buying and selling prices of investments: Configural weight model of interactions predicts violations of joint in dependence, Organizational Behavior and Human Decision Processes, 74 (2),145-187.
  • Carmona R., (2008), Indifference pricing: theory and applications, Princeton University Press.
  • Chudziak J., (2020), On complementary symmetry under cumulative prospect theory, Journal of Mathematical Psychology, 95,102312.
  • Irwin J.R., (1994), Buying/selling price preference reversals: Preference for environmental changes in buying versus selling modes, Organizational Behavior and Human Decision Processes, 60 (3),431-457.
  • Kontek K., M. Lewandowski, (2018), Range-dependent utility, Management Science, 64 (6),2812-2832.
  • Lewandowski M., (2018), Complementary symmetry in cumulative prospect theory with random reference, Journal of Mathematical Psychology, 82,52-55.
  • McClelland G.H., W.D. Schulze, (1991), The disparity between willingness-to-pay versus willingness-to-accept as a framing effect, pp.166-192, in: Frontiers of Mathematical Psychology, Brown, D.R., Smith J.E.K. (Eds.), Springer.
  • Mellers B.A., L.D. Ordoñez, M.H. Birnbaum, (1992), A change-of-process theory for contextual effects and preference reversals in risky decision making, Organizational Behavior and Human Decision Processes, 52 (3),331-369.
  • Sayman S., A. Öncüler, (2005), Effects of study design characteristics on the WTA-WTP disparity: A meta analytical framework, Journal of Economic Psychology, 26 (2),289-312.
  • Schmidt U., C. Starmer, R. Sugden, (2008), Third-generation prospect theory, Journal of Risk and Uncertainty, 36 (3),203-223.
  • Sugden R., (2003), Reference-dependent subjective expected utility, Journal of Economic Theory, 111 (2),172-191.
  • Wakker P.P., (2020), A one-line proof for complementary symmetry, Journal of Mathematical Psychology, 98,102406.
Typ dokumentu
Bibliografia
Identyfikatory
Identyfikator YADDA
bwmeta1.element.ekon-element-000171607895

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