2021
DOI: 10.7717/peerj.10861
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A method to adjust a prior distribution in Bayesian second-level fMRI analysis

Abstract: Previous research has shown the potential value of Bayesian methods in fMRI (functional magnetic resonance imaging) analysis. For instance, the results from Bayes factor-applied second-level fMRI analysis showed a higher hit rate compared with frequentist second-level fMRI analysis, suggesting greater sensitivity. Although the method reported more positives as a result of the higher sensitivity, it was able to maintain a reasonable level of selectivity in term of the false positive rate. Moreover, employment o… Show more

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Cited by 9 publications
(27 citation statements)
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References 51 publications
(153 reference statements)
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“…Although Bayes factors have the aforementioned methodological merits, one fundamental issue should be considered and addressed while employing Bayesian inference in fMRI analysis. To estimate a posterior probability, P(H|D), and Bayes factor, BF, researchers need to determine a prior probability, P(H), which is updated with data, D. Given a change in P(H) significantly impacts the resultant P(H|D) [18][19][20], determination of P(H) is critical, and, thus, should not be arbitrary. As a possible way to address this issue, in the previous study that first employed multiple comparison correction in Bayesian second-level fMRI analysis [15], one of the most widely used noninformative prior distributions, the default Cauchy prior distribution, Cauchy (x0 = 0, σ = 0.707), was used [7][8][9].…”
Section: Prior Determination Based On Results From Meta-analysesmentioning
confidence: 99%
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“…Although Bayes factors have the aforementioned methodological merits, one fundamental issue should be considered and addressed while employing Bayesian inference in fMRI analysis. To estimate a posterior probability, P(H|D), and Bayes factor, BF, researchers need to determine a prior probability, P(H), which is updated with data, D. Given a change in P(H) significantly impacts the resultant P(H|D) [18][19][20], determination of P(H) is critical, and, thus, should not be arbitrary. As a possible way to address this issue, in the previous study that first employed multiple comparison correction in Bayesian second-level fMRI analysis [15], one of the most widely used noninformative prior distributions, the default Cauchy prior distribution, Cauchy (x0 = 0, σ = 0.707), was used [7][8][9].…”
Section: Prior Determination Based On Results From Meta-analysesmentioning
confidence: 99%
“…As even slight changes in prior distributions may significantly alter the outcomes of Bayesian analysis [18,19], prior distributions should be carefully determined. The prior distributions employed in the previous study [20] were in fact default Cauchy prior distributions, which were not actually informed by the previous information. In fact, there have been concerns regarding the potential arbitrariness existing in default priors [21].…”
Section: Introductionmentioning
confidence: 99%
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