2010
DOI: 10.1016/j.neuroimage.2009.08.051
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Bayesian model selection maps for group studies

Abstract: This technical note describes the construction of posterior probability maps (PPMs) for Bayesian model selection (BMS) at the group level. This technique allows neuroimagers to make inferences about regionally specific effects using imaging data from a group of subjects. These effects are characterised using Bayesian model comparisons that are analogous to the F-tests used in statistical parametric mapping, with the advantage that the models to be compared do not need to be nested. Additionally, an arbitrary n… Show more

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Cited by 84 publications
(118 citation statements)
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“…This allows for computing how likely it is that a specific model caused the observed data of a randomly chosen subject and, furthermore, the exceedance probability of one model being more likely than any other model (Stephan et al, 2009). Put simply, this approach can be viewed as a randomeffects analysis in which a (potentially different) model is assigned to each member of the group (Rosa et al, 2010). We used the conditional model probability to quantify an exceedance probability, i.e., our belief that a particular model is more likely than any other model, given the data from all participants (Stephan et al, 2009;Rosa et al, 2010).…”
Section: Model Assumptions and Model Comparisonmentioning
confidence: 99%
See 1 more Smart Citation
“…This allows for computing how likely it is that a specific model caused the observed data of a randomly chosen subject and, furthermore, the exceedance probability of one model being more likely than any other model (Stephan et al, 2009). Put simply, this approach can be viewed as a randomeffects analysis in which a (potentially different) model is assigned to each member of the group (Rosa et al, 2010). We used the conditional model probability to quantify an exceedance probability, i.e., our belief that a particular model is more likely than any other model, given the data from all participants (Stephan et al, 2009;Rosa et al, 2010).…”
Section: Model Assumptions and Model Comparisonmentioning
confidence: 99%
“…Put simply, this approach can be viewed as a randomeffects analysis in which a (potentially different) model is assigned to each member of the group (Rosa et al, 2010). We used the conditional model probability to quantify an exceedance probability, i.e., our belief that a particular model is more likely than any other model, given the data from all participants (Stephan et al, 2009;Rosa et al, 2010).…”
Section: Model Assumptions and Model Comparisonmentioning
confidence: 99%
“…The ratio of two model evidences is the log-evidence ratio, commonly known the Bayes factor [Kass and Raftery, 1995]. In this study, we followed the analysis procedure described by Rosa et al [2010]. We first estimated each model, described above, using the first-level Bayesian estimation procedure [Penny et al, 2005] for every subject.…”
Section: Bayesian Model Comparisonmentioning
confidence: 99%
“…This resulted in a voxel-wise whole-brain log-evidence r De Baene et al r r 642 r map for every subject and for every model we have estimated. We then applied the random effects approach [Stephan et al, 2009] to the group model log-evidence data in a voxel-wise manner, providing a posterior probability map [PPM; Friston and Penny, 2003] and an exceedance probability map (EPM) for each model [Rosa et al, 2010] at group-level. The posterior probability is a measure of likelihood that a specific model generated the data of a randomly chosen subject.…”
Section: Bayesian Model Comparisonmentioning
confidence: 99%
“…To answer the above question, we performed a Bayesian model estimation and comparison with participants as random effects (Rosa, Bestmann, Harrison & Penny, 2010;Stephan, Penny, Daunizeau, Moran & Friston, 2009). Parameters of two linear models were estimated with the data of the 5 participants from which we obtained causal judgments.…”
Section: Fmrimentioning
confidence: 99%