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#' TR
#'
#' @param TR The temporal resolution of the data, i.e. the time between volumes,
#' in seconds. \code{TR} is required for detrending with \code{hpf}.
#'
#' @name TR_param
#' @keywords internal
NULL
#' hpf
#'
#' @param hpf The frequency at which to apply a highpass filter to the data
#' during pre-processing, in Hertz. Default: \code{0} Hz (disabled). If the
#' data has not already been highpass filtered, a recommended filter value is
#' \code{.01} Hz.
#' The highpass filter serves to detrend the data, since low-frequency
#' variance is associated with noise. Highpass filtering is accomplished by
#' nuisance regression of discrete cosine transform (DCT) bases.
#'
#' Note the \code{TR} argument is required for highpass filtering. If
#' \code{TR} is not provided, \code{hpf} will be ignored.
#'
#' @name hpf_param
#' @keywords internal
NULL
#' varTol
#'
#' @param varTol Tolerance for variance of each data location. For each scan,
#' locations which do not meet this threshold are masked out of the analysis.
#' Default: \code{1e-6}. Variance is calculated on the original data, before
#' any normalization. Set to \code{0} to avoid removing locations due to
#' low variance.
#'
#' @name varTol_Param
#' @keywords internal
NULL
#' scale
#'
#' @param scale \code{"local"} (default), \code{"global"}, or \code{"none"}.
#' Local scaling will divide each data location's time series by its estimated
#' standard deviation. Global scaling will divide the entire data matrix by the
#' mean image standard deviation (\code{mean(sqrt(rowVars(BOLD)))}).
#'
#' @name scale_Param
#' @keywords internal
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#' GSR
#'
#' @param GSR Center BOLD across columns (each image)? This
#' is equivalent to performing global signal regression. Default:
#' \code{FALSE}.
#'
#' @name GSR_Param
#' @keywords internal
NULL
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