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Published on: November 8, 2019
Exploring effective multiplicity in multichannel functional near-infrared spectroscopy using eigenvalues of
Minako Uga1, Ippeita Dan1, Haruka Dan1
1Jichi Medical University , Center for Development of Advanced Medical Technology, 3311-1 Yakushiji, Shimotsuke, Tochigi 329-0498, Japan ; Chuo University , Applied Cognitive Neuroscience Laboratory, 1-13-27 Kasuga, Bunkyo, Tokyo 112-8551, Japan.
A new method using effective multiplicity controls statistical errors in multichannel functional near-infrared spectroscopy (fNIRS). This approach balances false positives and negatives, offering a viable alternative to traditional Bonferroni methods for brain imaging studies.
Area of Science:
- Neuroscience
- Biomedical Engineering
- Statistical Analysis
Background:
- Multichannel functional near-infrared spectroscopy (fNIRS) enables broad cortical coverage but necessitates controlling for family-wise errors (FWEs) due to increased statistical multiplicity.
- Traditional Bonferroni methods strictly control Type I errors (false positives) but can increase Type II errors (false negatives), especially with numerous channels.
- Balancing Type I and Type II errors is crucial for accurate interpretation of fNIRS data.
Purpose of the Study:
- To explore the feasibility of using effective multiplicity (M) in multichannel fNIRS studies.
- To evaluate M as an alternative to Bonferroni-based methods for error control in fNIRS.
- To maintain a balance between Type I and Type II errors in fNIRS data analysis.
Main Methods:
- Applied the effective multiplicity (M) method, derived from correlation matrix eigenvalues, to multichannel fNIRS data.
- Utilized resampling simulations on three experimental datasets with varying activation patterns.
- Assessed M's performance in a 44-channel fNIRS setting.
Main Results:
- Effective multiplicity (M) was controlled between 10 and 15 in the 44-channel fNIRS setup.
- The number of significantly activated channels remained consistent irrespective of the total number of measured channels.
- The M method demonstrated effective control over statistical errors.
Conclusions:
- The effective multiplicity (M) approach is a feasible and effective alternative to Bonferroni-based methods for multichannel fNIRS.
- This method offers a better balance between controlling false positives and false negatives in fNIRS studies.
- Implementing M can improve the statistical rigor and interpretability of multichannel fNIRS findings.
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