2008
DOI: 10.1016/j.neuroimage.2007.08.013
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Bayesian decoding of brain images

Abstract: This paper introduces a multivariate Bayesian (MVB) scheme to decode or recognise brain states from neuroimages. It resolves the illposed many-to-one mapping, from voxel values or data features to a target variable, using a parametric empirical or hierarchical Bayesian model. This model is inverted using standard variational techniques, in this case expectation maximisation, to furnish the model evidence and the conditional density of the model's parameters. This allows one to compare different models or hypot… Show more

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Cited by 180 publications
(234 citation statements)
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References 51 publications
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“…We used a Bayesian model-based decoding method, MVB, for all decoding analyses (21)(22)(23)). An MVB model maps multivariate voxel responses to a psychological target variable (e.g., individual memories) using a hierarchical approach known as parametric empirical Bayes.…”
Section: Methodsmentioning
confidence: 99%
“…We used a Bayesian model-based decoding method, MVB, for all decoding analyses (21)(22)(23)). An MVB model maps multivariate voxel responses to a psychological target variable (e.g., individual memories) using a hierarchical approach known as parametric empirical Bayes.…”
Section: Methodsmentioning
confidence: 99%
“…Subsequently, parameter (contrast-) images were calculated for each participant and entered into a second-level Bayesian analysis. This analysis, compared with null hypothesis significance, is highly reliable in small-group statistics with high within-subject variability caused by outliers [Friston and Penny, 2003;Friston et al, 2008;Neumann and Lohmann, 2003;Penny et al, 2005]. Given the high anatomical and physiological variability of the subjects, robustness against outliers is of basic importance for tools analyzing fMRI data.…”
Section: Experimental Design and Proceduresmentioning
confidence: 99%
“…In general terms, the algorithm aims to find a mapping between the dimensions for the A:B relation and those for the C:D relation that minimizes a distance measure defined over the weight distributions. Because the full search space for this correspondence problem scales exponentially with the number of dimensions, we employ a greedy search algorithm (Friston et al, 2008), a type of procedure designed to make locally optimal choices with the hope of approximating the global optimum. More specifically, the algorithm develops a one-to-one mapping between dimensions sequentially on the basis of the overall "importance" of dimensions.…”
Section: Model Evaluation On Generalization Testmentioning
confidence: 99%