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6 - Statistical modeling: Group analysis

Published online by Cambridge University Press:  01 June 2011

Russell A. Poldrack
Affiliation:
Stanford University, California
Jeanette A. Mumford
Affiliation:
Stanford University, California
Thomas E. Nichols
Affiliation:
University of Oxford
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Summary

Whereas the previous chapter focused on analyzing the data from a single run for a single subject, this chapter focuses on how we combine the single subject results to obtain group results and test group hypotheses. The most important consideration of the group fMRI model is that it accounts for the so-called repeated measures aspect of the data, which means that subjects are randomly sampled from a larger population, and multiple fMRI measurements are obtained for each subject. If the proper model is not used, inferences will only apply to the particular subjects in the study, as opposed to the population from which they were sampled. In general, it is important that subjects are treated as random effects in the model, which is known as a mixed effects model. The difference between treating subjects as random versus fixed quantities is discussed in the following section.

The mixed effects model

Motivation

To motivate the need for a mixed effects analysis, we use a simple example from outside of the imaging domain. Instead of measuring brain activity for a subject, imagine that we measure hair length. The goal is to see if there is a difference in the length of hair between men and women and since we clearly cannot measure hair length on all people we randomly sample from the population. Once we know the distributions of hair length for men and women, they can be compared statistically to see if there is a difference.

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Publisher: Cambridge University Press
Print publication year: 2011

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