Please use this identifier to cite or link to this item: https://hdl.handle.net/2440/38751
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Type: Conference paper
Title: Model selection in cognitive science as an inverse problem
Author: Myung, J.
Pitt, M.
Navarro, D.
Citation: Proceedings of the SPIE, Vol.5674 (Computational Imaging III) / C.A. Bouman and E.L. Miller (eds.): pp.219-228
Publisher: SPIE
Publisher Place: Online
Issue Date: 2005
ISSN: 0277-786X
Conference Name: IS&T/SPIE Electronic Imaging Science and Technology Symposium - Conference 5674 Computational Imaging III (17th : 2005 : San Jose, Calif.)
Editor: Bouman, C.A.
Miller, E.L.
Statement of
Responsibility: 
Jay I. Myung, Mark A. Pitt, and Daniel J. Navarro
Abstract: How should we decide among competing explanations (models) of a cognitive phenomenon? This problem of model selection is at the heart of the scientific enterprise. Ideally, we would like to identify the model that actually generated the data at hand. However, this is an un-achievable goal as it is fundamentally ill-posed. Information in a finite data sample is seldom sufficient to point to a single model. Multiple models may provide equally good descriptions of the data, a problem that is exacerbated by the presence of random error in the data. In fact, model selection bears a striking similarity to perception, in that both require solving an inverse problem. Just as perceptual ambiguity can be addressed only by introducing external constraints on the interpretation of visual images, the ill-posedness of the model selection problem requires us to introduce external constraints on the choice of the most appropriate model. Model selection methods differ in how these external constraints are conceptualized and formalized. In this review we discuss the development of the various approaches, the differences between them, and why the methods perform as they do. An application example of selection methods in cognitive modeling is also discussed.
Keywords: Model selection
cognitive modeling
inverse problems
model complexity
minimum description length
stochastic complexity
normalized maximum likelihood
DOI: 10.1117/12.610320
Published version: http://dx.doi.org/10.1117/12.610320
Appears in Collections:Aurora harvest 6
Psychology publications

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