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Providing Evidence for the Null Hypothesis in Functional Magnetic Resonance Imaging Using Group-Level Bayesian
Ruslan Masharipov1, Irina Knyazeva1, Yaroslav Nikolaev1
1N. P. Bechtereva Institute of the Human Brain, Russian Academy of Sciences, Saint Petersburg, Russia.
Bayesian parameter inference (BPI) offers a robust method for assessing null effects in neuroimaging, overcoming limitations of classical significance testing. This approach provides a single decision rule for interpreting results and optimizing sample size, enhancing fMRI data analysis.
Area of Science:
- Neuroimaging
- Statistical Inference
- Brain Activity Analysis
Background:
- Classical null hypothesis significance testing (NHST) is limited to rejecting point-null hypotheses, hindering the interpretation of non-significant findings and introducing bias.
- Bayesian parameter inference (BPI) offers a framework for assessing 'null effects' by considering the probability of effects within a region of practical equivalence.
Purpose of the Study:
- To discuss and demonstrate the advantages of Bayesian parameter inference (BPI) for assessing null effects in functional magnetic resonance imaging (fMRI) data group analysis.
- To compare BPI with classical null hypothesis significance testing (NHST) using both empirical and simulated fMRI data.
- To provide practical guidance and tools for implementing BPI in fMRI studies.
Main Methods:
- Bayesian parameter inference (BPI) was employed, focusing on the posterior probability of effects within a defined region of practical equivalence.
- fMRI data group analysis was performed using both BPI and classical NHST for comparative analysis.
- Simulated data with varying effect sizes, noise levels, distributions, and sample sizes were used to evaluate BPI performance.
Main Results:
- BPI allows for the identification of 'not activated' voxels and provides a single decision rule for inference, unlike NHST.
- BPI facilitates adaptive experimental design by enabling evaluation of data sufficiency as sample size increases, potentially allowing for early stopping.
- Comparative analyses on empirical and simulated data demonstrated the utility and performance of BPI in fMRI group analysis.
Conclusions:
- Bayesian parameter inference (BPI) provides a more comprehensive approach to null effect assessment in fMRI compared to classical NHST.
- BPI enhances the interpretation of neuroimaging results by allowing for evidence of absence of effect, not just absence of evidence.
- A toolbox for Statistical Parametric Mapping 12 was developed to facilitate the adoption of BPI for fMRI practitioners.
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