Bayesian Revision vs. Information Distortion

Frontiers in Psychology 9:410332 (2018)
  Copy   BIBTEX

Abstract

The rational status of the Bayesian calculus for revising likelihoods is compromised by the common but still unfamiliar phenomenon of information distortion. This bias is the distortion in the evaluation of a new datum toward favoring the currently preferred option in a decision or judgment. While the Bayesian calculus requires the independent combination of the prior probability and a new datum, information distortion invalidates such independence (because the prior influences the datum). Although widespread, information distortion has not generally been recognized. First, individuals are not aware when they themselves commit this bias. In addition, it is often hidden in more obvious suboptimal phenomena. Finally, the Bayesian calculus is usually explained only with undistortable data like colored balls drawn randomly. Partly because information distortion is unrecognized by the individuals exhibiting it, no way has been devised for eliminating it. Partial reduction is possible in some situation such as presenting all data simultaneously rather than sequentially with revision after each datum. The potential dangers of information distortion are illustrated for three professional revision tasks: forecasting, predicting consumer choices from internet data, and statistical inference from experimental results. The optimality of the Bayesian calculus competes with people’s natural desire that their belief systems remain coherent in the face of new data. Information distortion provides this coherence by biasing those data toward greater agreement with the currently preferred position – but at the cost of Bayesian optimality.

Links

PhilArchive



    Upload a copy of this work     Papers currently archived: 91,423

External links

Setup an account with your affiliations in order to access resources via your University's proxy server

Through your library

Similar books and articles

A Theory of Bayesian Groups.Franz Dietrich - 2017 - Noûs 53 (3):708-736.
Propositional Reasoning that Tracks Probabilistic Reasoning.Hanti Lin & Kevin Kelly - 2012 - Journal of Philosophical Logic 41 (6):957-981.
The Modal Logic of Bayesian Belief Revision.Zalán Gyenis, Miklós Rédei & William Brown - 2019 - Journal of Philosophical Logic 48 (5):809-824.
On the Modal Logic of Jeffrey Conditionalization.Zalán Gyenis - 2018 - Logica Universalis 12 (3-4):351-374.
Information Structures in Belief Revision.Hans Rott - 2008 - In Johan Van Benthem & Pieter Adriaans (eds.), Philosophy of Information, Vol. 8 of the Handbook of the Philosophy of Science. Amsterdam: Elsevier. pp. 457–482.
Iterated Belief Revision.Robert Stalnaker - 2009 - Erkenntnis 70 (2):189-209.
A Model of Minimal Probabilistic Belief Revision.Andrés Perea - 2009 - Theory and Decision 67 (2):163-222.
Learning Conditional Information.Igor Douven - 2012 - Mind and Language 27 (3):239-263.
Studies in Belief Change.Abhaya Charan Nayak - 1993 - Dissertation, The University of Rochester
Bayesian group belief.Franz Dietrich - 2010 - Social Choice and Welfare 35 (4):595-626.

Analytics

Added to PP
2018-08-28

Downloads
11 (#1,113,583)

6 months
1 (#1,516,429)

Historical graph of downloads
How can I increase my downloads?