Optimal feature integration in visual search
Author(s) -
Benjamin T. Vincent,
Roland Baddeley,
T. Troscianko,
Iain D. Gilchrist
Publication year - 2009
Publication title -
journal of vision
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.126
H-Index - 113
ISSN - 1534-7362
DOI - 10.1167/9.5.15
Subject(s) - observer (physics) , dimension (graph theory) , artificial intelligence , computer science , visual search , perception , a priori and a posteriori , bayesian probability , maximum a posteriori estimation , posterior probability , range (aeronautics) , visual perception , orientation (vector space) , pattern recognition (psychology) , computer vision , mathematics , statistics , psychology , maximum likelihood , epistemology , quantum mechanics , neuroscience , pure mathematics , composite material , geometry , philosophy , physics , materials science
Despite embodying fundamentally different assumptions about attentional allocation, a wide range of popular models of attention include a max-of-outputs mechanism for selection. Within these models, attention is directed to the items with the most extreme-value along a perceptual dimension via, for example, a winner-take-all mechanism. From the detection theoretic approach, this MAX-observer can be optimal under specific situations, however in distracter heterogeneity manipulations or in natural visual scenes this is not always the case. We derive a Bayesian maximum a posteriori (MAP)-observer, which is optimal in both these situations. While it retains a form of the max-of-outputs mechanism, it is based on the maximum a posterior probability dimension, instead of a perceptual dimension. To test this model we investigated human visual search performance using a yes/no procedure while adding external orientation uncertainty to distracter elements. The results are much better fitted by the predictions of a MAP observer than a MAX observer. We conclude a max-like mechanism may well underlie the allocation of visual attention, but this is based upon a probability dimension, not a perceptual dimension.
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