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The blocking is used to diminish the effect of nuisance factors, and the blocks are assigned, for example, to 3 days.
In order to correct for nonneuronal BOLD signals [ 72], removing the effect of nuisance covariates is a common iFCMRI preprocessing step [ 47].
In brief, the blood oxygen level-dependent signal time-courses for seed regions located in the right and left hand-motor knobs in the primary motor cortex were cross-correlated voxelwise on every other signal time-course in a whole brain analysis, while regressing out the effect of nuisance signals, and the regression coefficients were Z-transformed.
Next, linear regression was used to reduce the effect of nuisance signals (motion parameters, global signal, and signals derived from cerebrospinal fluid and white matter) (Fox et al. 2005; Weissenbacher et al. 2009) and temporal band-pass filtering (0.01 0.08 Hz) was applied to reduce the effect of both very low and high frequency physiological noise.
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Prior to the correlation analysis, a linear regression was performed to remove the effects of nuisance covariates: the global mean signal, the white matter signal, the cerebrospinal fluid signal, and six head motion parameters.
But in the cases where a nuisance factor exists, the effect of the nuisance factor is neglected and the nuisance factor is treated as a replicate.
Simulations were carried out to investigate the effect of the nuisance parameters (intended to account for population stratification) when the methods are extended to multi-locus haplotypes.
Prior to the correlation analysis, a linear regression was performed to remove the effects of nine nuisance covariates: the global mean signal; the white matter signal [picked from (−30, 16, 23) in the white matter]; the cerebrospinal fluid signal [picked from (−5, −14, 23) in the lateral ventricle]; and six head motion parameters.
The model is then semiparametric and the backfitting algorithm iterates between the parametric (i.e. estimating the effects of the nuisance factors by least squares) and the nonparametric part (i.e. estimating the SNP function values by the Nadaraya-Watson regression), without changing the general structure of the algorithm [ 5].
We present a generic framework for permutation inference for complex general linear models (glms) when the errors are exchangeable and/or have a symmetric distribution, and show that, even in the presence of nuisance effects, these permutation inferences are powerful while providing excellent control of false positives in a wide range of common and relevant imaging research scenarios.
To deal with the overabundance of deer and its effect on forest ecosystems, control of nuisance deer and the construction of fences to protect vegetation have been conducted.
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