Bayesian Inference Underlies the Contraction Bias in Delayed Comparison Tasks
Author(s)
Ashourian, Paymon; Loewenstein, Yonatan
DownloadAshourian-2011-Bayesian Inference U.pdf (436.2Kb)
PUBLISHER_CC
Publisher with Creative Commons License
Creative Commons Attribution
Terms of use
Metadata
Show full item recordAbstract
Delayed comparison tasks are widely used in the study of working memory and perception in psychology and neuroscience.
It has long been known, however, that decisions in these tasks are biased. When the two stimuli in a delayed comparison
trial are small in magnitude, subjects tend to report that the first stimulus is larger than the second stimulus. In contrast,
subjects tend to report that the second stimulus is larger than the first when the stimuli are relatively large. Here we study
the computational principles underlying this bias, also known as the contraction bias. We propose that the contraction bias
results from a Bayesian computation in which a noisy representation of a magnitude is combined with a-priori information
about the distribution of magnitudes to optimize performance. We test our hypothesis on choice behavior in a visual
delayed comparison experiment by studying the effect of (i) changing the prior distribution and (ii) changing the
uncertainty in the memorized stimulus. We show that choice behavior in both manipulations is consistent with the
performance of an observer who uses a Bayesian inference in order to improve performance. Moreover, our results suggest
that the contraction bias arises during memory retrieval/decision making and not during memory encoding. These results
support the notion that the contraction bias illusion can be understood as resulting from optimality considerations.
Date issued
2011-05Department
Massachusetts Institute of Technology. Department of Brain and Cognitive SciencesJournal
PLoS ONE
Publisher
Public Library of Science
Citation
Ashourian, Paymon, and Yonatan Loewenstein. “Bayesian Inference Underlies the Contraction Bias in Delayed Comparison Tasks.” Ed. Adrian G. Dyer. PLoS ONE 6 (5) (2011): e19551.© 2011 Ashourian, Loewenstein
Version: Final published version
ISSN
1932-6203