2003
DOI: 10.1191/0962280203sm341ra
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Controlling the familywise error rate in functional neuroimaging: a comparative review

Abstract: Functional neuroimaging data embodies a massive multiple testing problem, where 100 000 correlated test statistics must be assessed. The familywise error rate, the chance of any false positives is the standard measure of Type I errors in multiple testing. In this paper we review and evaluate three approaches to thresholding images of test statistics: Bonferroni, random eld and the permutation test. Owing to recent developments, improved Bonferroni procedures, such as Hochberg's methods, are now applicable to d… Show more

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Cited by 1,054 publications
(935 citation statements)
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References 36 publications
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“…To account for the multiplicity, we have to define a measure of error when searching the brain. The standard measure is the Familywise Error Rate (FWE), the chance of one or more false positives (Nichols & Hayasaka, 2003). FWE is the quantity controlled by the well-known Bonferroni procedure, and while it is a sensible measure of false positives, many find it lacks power 4 .…”
Section: Statistics P's and Corrected P'smentioning
confidence: 99%
See 1 more Smart Citation
“…To account for the multiplicity, we have to define a measure of error when searching the brain. The standard measure is the Familywise Error Rate (FWE), the chance of one or more false positives (Nichols & Hayasaka, 2003). FWE is the quantity controlled by the well-known Bonferroni procedure, and while it is a sensible measure of false positives, many find it lacks power 4 .…”
Section: Statistics P's and Corrected P'smentioning
confidence: 99%
“…Despite some compelling results on the tremendous power gains of voxel-wise FWE permutation inference over RFT (Nichols & Hayasaka, 2003;Nichols & Holmes, 2001 ance T-test , cluster-mass (Bullmore et al, 1999), different peak-cluster combining tests (Hayasaka & Nichols, 2004), and a completely new cluster-inspired method, Threshold-Free Cluster Enhancement (Smith & Nichols, 2009). Permutation even feeds-back into RFT research: We developed a RFT cluster-mass test (Zhang et al, 2009) only after extensive experience with permutation showed that it dominated alternate peak-cluster combining methods (Hayasaka & Nichols, 2004).…”
Section: Permutationmentioning
confidence: 99%
“…In order for RFT to work properly, various assumptions need to be met, including smooth random fields, sufficiently large search volume relative to the FWHM of images, and uniform smoothness within images Nichols and Hayasaka 2003;Worsley, et al 1992). As for uniform smoothness, there are some approaches to overcome the violation in this assumption (Hayasaka, et al 2004;.…”
Section: Discussionmentioning
confidence: 99%
“…Since we are interested in the probability of detecting signals only within the smaller cube and not for the entire search volume, non-central random images were generated only for the smaller cube in the simulations. For each realization, a non-central T-or F-random image was produced by generating a number of independent smooth Gaussian random fields Nichols and Hayasaka 2003) and then calculating the non-central images from (1) or (2), respectively. Table 1 shows the settings for the simulations.…”
Section: Simulation-based Validationmentioning
confidence: 99%
“…Note that constant FWHM across the SPM is no longer necessary -see Worsley et al (1999) and Taylor & Adler (2003). For a comparative review see Nichols and Hayasaka (2003). Which method to use?…”
Section: Introductionmentioning
confidence: 99%