The University of Southampton
University of Southampton Institutional Repository

In search of the preference reversal zone

In search of the preference reversal zone
In search of the preference reversal zone
A preference reversal is observed when a preference for a larger-later reward over a smaller-sooner reward reverses as both rewards come closer in time. Preference reversals are common in everyday life and in the laboratory, and are often claimed to support hyperbolic delay-discounting models which, in their simplest form, can model reversals with only one free parameter. However, it is not clear if the temporal location of preference reversals can be predicted a priori. Studies testing model predictions have not found support for them but they overlooked the well-documented effect of reinforcer magnitude on discounting rate. Therefore we directly tested hyperbolic and exponential model predictions in a pre-registered study by assessing individual discount rates for two reinforcer magnitudes. We then made individualised predictions about pairs of choices between which preference reversal should occur. With 107 participants we found 1) little evidence that hyperbolic and exponential models could predict the temporal location of preference reversals, 2) some evidence that hyperbolic models had better predictive performance than exponential models, and 3) in contrast to many previous studies, that exponential models generally produced superior fits to the observed data than hyperbolic models.
delay discounting, preference reversal, hyperbolic discounting, exponential discounting
1618-3169
46-59
Glautier, Steven
964468b2-3ad7-40cc-b4be-e35c7dee518f
Eisenbarth, Hedwig
b582defd-faa3-41d3-9ccc-9f5978f5d110
Macaskill, Anne
c1dee8e5-922e-424a-b540-76dedaa4cb9a
Glautier, Steven
964468b2-3ad7-40cc-b4be-e35c7dee518f
Eisenbarth, Hedwig
b582defd-faa3-41d3-9ccc-9f5978f5d110
Macaskill, Anne
c1dee8e5-922e-424a-b540-76dedaa4cb9a

Glautier, Steven, Eisenbarth, Hedwig and Macaskill, Anne (2022) In search of the preference reversal zone. Experimental Psychology, 69 (1), 46-59.

Record type: Article

Abstract

A preference reversal is observed when a preference for a larger-later reward over a smaller-sooner reward reverses as both rewards come closer in time. Preference reversals are common in everyday life and in the laboratory, and are often claimed to support hyperbolic delay-discounting models which, in their simplest form, can model reversals with only one free parameter. However, it is not clear if the temporal location of preference reversals can be predicted a priori. Studies testing model predictions have not found support for them but they overlooked the well-documented effect of reinforcer magnitude on discounting rate. Therefore we directly tested hyperbolic and exponential model predictions in a pre-registered study by assessing individual discount rates for two reinforcer magnitudes. We then made individualised predictions about pairs of choices between which preference reversal should occur. With 107 participants we found 1) little evidence that hyperbolic and exponential models could predict the temporal location of preference reversals, 2) some evidence that hyperbolic models had better predictive performance than exponential models, and 3) in contrast to many previous studies, that exponential models generally produced superior fits to the observed data than hyperbolic models.

Text
GlautierEisenbarthMacaskillEPResults - Accepted Manuscript
Download (387kB)

More information

Accepted/In Press date: 17 February 2022
Published date: 17 May 2022
Keywords: delay discounting, preference reversal, hyperbolic discounting, exponential discounting

Identifiers

Local EPrints ID: 455290
URI: http://eprints.soton.ac.uk/id/eprint/455290
ISSN: 1618-3169
PURE UUID: 3d922734-bd83-462c-adae-5861f08bf992
ORCID for Steven Glautier: ORCID iD orcid.org/0000-0001-8852-3268

Catalogue record

Date deposited: 16 Mar 2022 18:00
Last modified: 17 Mar 2024 02:46

Export record

Contributors

Author: Steven Glautier ORCID iD
Author: Hedwig Eisenbarth
Author: Anne Macaskill

Download statistics

Downloads from ePrints over the past year. Other digital versions may also be available to download e.g. from the publisher's website.

View more statistics

Atom RSS 1.0 RSS 2.0

Contact ePrints Soton: eprints@soton.ac.uk

ePrints Soton supports OAI 2.0 with a base URL of http://eprints.soton.ac.uk/cgi/oai2

This repository has been built using EPrints software, developed at the University of Southampton, but available to everyone to use.

We use cookies to ensure that we give you the best experience on our website. If you continue without changing your settings, we will assume that you are happy to receive cookies on the University of Southampton website.

×