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  1.  49
    Risk behavior for gain, loss, and mixed prospects.Peter Brooks, Simon Peters & Horst Zank - 2014 - Theory and Decision 77 (2):153-182.
    This study extends experimental tests of (cumulative) prospect theory (PT) over prospects with more than three outcomes and tests second-order stochastic dominance principles (Levy and Levy, Management Science 48:1334–1349, 2002; Baucells and Heukamp, Management Science 52:1409–1423, 2006). It considers choice behavior of people facing prospects of three different types: gain prospects (losing is not possible), loss prospects (gaining is not possible), and mixed prospects (both gaining and losing are possible). The data supports the distinction of risk behavior into these three (...)
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  2.  7
    Introduction to the Special Issue in Honor of Peter Wakker.Mohammed Abdellaoui, Han Bleichrodt, Enrico Diecidue & Horst Zank - 2022 - Theory and Decision 92 (3-4):433-444.
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  3.  16
    Delayed probabilistic risk attitude: a parametric approach.Jinrui Pan, Craig S. Webb & Horst Zank - 2019 - Theory and Decision 87 (2):201-232.
    Experimental studies suggest that individuals exhibit more risk aversion in choices among prospects when the payment and resolution of uncertainty are immediate relative to when it is delayed. This leads to preference reversals that cannot be attributed to discounting. When data suggest that utility is time-independent, probability weighting functions, such as those used to model prospect theory preferences, can accommodate such reversals. We propose a simple descriptive model with a two-parameter probability weighting function where one of these parameters depends on (...)
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  4.  44
    On probabilities and loss aversion.Horst Zank - 2010 - Theory and Decision 68 (3):243-261.
    This paper reviews the most common approaches that have been adopted to analyze and describe loss aversion under prospect theory. Subsequently, it is argued that loss aversion is a property of observable choice behavior and two new definitions of loss averse behavior are advocated. Under prospect theory, the new properties hold if the commonly used utility based measures of loss aversion are corrected by a probability based measure of loss aversion and their product exceeds 1. It is shown that prominent (...)
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