Abstract

ABSTRACT Recent developments in Statistical Parametric Mapping (SPM) for continuum data (e.g. kinematic time series) have been adopted by the biomechanics research community with great interest. The Python/MATLAB package spm1d developed by T. Pataky has introduced SPM into the biomechanical literature, adapted originally from neuroimaging. The package already allows many of the statistical analyses common in biomechanics from a frequentist perspective. In this paper, we propose an application of Bayesian analogs of SPM based on Bayes factors and posterior probability with default priors using the BayesFactor package in R. Results are provided for two typical designs (two-sample and paired sample t-tests) and compared to classical SPM results, but more complex standard designs are possible in both classical and Bayesian frameworks. The advantages of Bayesian analyses in general and specifically for SPM are discussed. Scripts of the analyses are available as supplementary materials.

Highlights

  • Statistical Parametric MappingStatistical Parametric Mapping (SPM) was originally developed for statistical inference on neuroimaging data where dependent variables are sampled on a large number of spatially correlated voxels (Friston 2007)

  • Our focus lies on univariate time series, i.e. 1D1D data where one dependent variable is sampled continuously over time, but the same principles apply to all nDmD data

  • We have proposed a stepping stone towards a Bayesian alternative to Statistical Parametric Mapping of 1D1D data

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Summary

Introduction

Statistical Parametric MappingStatistical Parametric Mapping (SPM) was originally developed for statistical inference on neuroimaging data where dependent variables are sampled on a large number of spatially correlated voxels (volume elements) (Friston 2007). KEYWORDS Bayesian inference; Bayes Factor; posterior probability; Statistical Parametric Mapping; time series; false discovery rate; Q-value

Results
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