Providing Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian Inference

Classical null hypothesis significance testing is limited to the rejection of the point-null hypothesis; it does not allow the interpretation of non-significant results. This leads to a bias against the null hypothesis. Herein, we discuss statistical approaches to ‘null effect’ assessment focusing o...

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Autores principales: Ruslan Masharipov, Irina Knyazeva, Yaroslav Nikolaev, Alexander Korotkov, Michael Didur, Denis Cherednichenko, Maxim Kireev
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Publicado: Frontiers Media S.A. 2021
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spelling oai:doaj.org-article:bb1ad68a0fa34742bb5a7a1707be1a022021-12-02T07:30:16ZProviding Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian Inference1662-519610.3389/fninf.2021.738342https://doaj.org/article/bb1ad68a0fa34742bb5a7a1707be1a022021-12-01T00:00:00Zhttps://www.frontiersin.org/articles/10.3389/fninf.2021.738342/fullhttps://doaj.org/toc/1662-5196Classical null hypothesis significance testing is limited to the rejection of the point-null hypothesis; it does not allow the interpretation of non-significant results. This leads to a bias against the null hypothesis. Herein, we discuss statistical approaches to ‘null effect’ assessment focusing on the Bayesian parameter inference (BPI). Although Bayesian methods have been theoretically elaborated and implemented in common neuroimaging software packages, they are not widely used for ‘null effect’ assessment. BPI considers the posterior probability of finding the effect within or outside the region of practical equivalence to the null value. It can be used to find both ‘activated/deactivated’ and ‘not activated’ voxels or to indicate that the obtained data are not sufficient using a single decision rule. It also allows to evaluate the data as the sample size increases and decide to stop the experiment if the obtained data are sufficient to make a confident inference. To demonstrate the advantages of using BPI for fMRI data group analysis, we compare it with classical null hypothesis significance testing on empirical data. We also use simulated data to show how BPI performs under different effect sizes, noise levels, noise distributions and sample sizes. Finally, we consider the problem of defining the region of practical equivalence for BPI and discuss possible applications of BPI in fMRI studies. To facilitate ‘null effect’ assessment for fMRI practitioners, we provide Statistical Parametric Mapping 12 based toolbox for Bayesian inference.Ruslan MasharipovIrina KnyazevaYaroslav NikolaevAlexander KorotkovMichael DidurDenis CherednichenkoMaxim KireevFrontiers Media S.A.articlenull resultsfMRIBayesian analyseshuman brainstatistical parametric mappingNeurosciences. Biological psychiatry. NeuropsychiatryRC321-571ENFrontiers in Neuroinformatics, Vol 15 (2021)
institution DOAJ
collection DOAJ
language EN
topic null results
fMRI
Bayesian analyses
human brain
statistical parametric mapping
Neurosciences. Biological psychiatry. Neuropsychiatry
RC321-571
spellingShingle null results
fMRI
Bayesian analyses
human brain
statistical parametric mapping
Neurosciences. Biological psychiatry. Neuropsychiatry
RC321-571
Ruslan Masharipov
Irina Knyazeva
Yaroslav Nikolaev
Alexander Korotkov
Michael Didur
Denis Cherednichenko
Maxim Kireev
Providing Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian Inference
description Classical null hypothesis significance testing is limited to the rejection of the point-null hypothesis; it does not allow the interpretation of non-significant results. This leads to a bias against the null hypothesis. Herein, we discuss statistical approaches to ‘null effect’ assessment focusing on the Bayesian parameter inference (BPI). Although Bayesian methods have been theoretically elaborated and implemented in common neuroimaging software packages, they are not widely used for ‘null effect’ assessment. BPI considers the posterior probability of finding the effect within or outside the region of practical equivalence to the null value. It can be used to find both ‘activated/deactivated’ and ‘not activated’ voxels or to indicate that the obtained data are not sufficient using a single decision rule. It also allows to evaluate the data as the sample size increases and decide to stop the experiment if the obtained data are sufficient to make a confident inference. To demonstrate the advantages of using BPI for fMRI data group analysis, we compare it with classical null hypothesis significance testing on empirical data. We also use simulated data to show how BPI performs under different effect sizes, noise levels, noise distributions and sample sizes. Finally, we consider the problem of defining the region of practical equivalence for BPI and discuss possible applications of BPI in fMRI studies. To facilitate ‘null effect’ assessment for fMRI practitioners, we provide Statistical Parametric Mapping 12 based toolbox for Bayesian inference.
format article
author Ruslan Masharipov
Irina Knyazeva
Yaroslav Nikolaev
Alexander Korotkov
Michael Didur
Denis Cherednichenko
Maxim Kireev
author_facet Ruslan Masharipov
Irina Knyazeva
Yaroslav Nikolaev
Alexander Korotkov
Michael Didur
Denis Cherednichenko
Maxim Kireev
author_sort Ruslan Masharipov
title Providing Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian Inference
title_short Providing Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian Inference
title_full Providing Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian Inference
title_fullStr Providing Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian Inference
title_full_unstemmed Providing Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian Inference
title_sort providing evidence for the null hypothesis in functional magnetic resonance imaging using group-level bayesian inference
publisher Frontiers Media S.A.
publishDate 2021
url https://doaj.org/article/bb1ad68a0fa34742bb5a7a1707be1a02
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