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#' Gets a 3-by-3 Skew Symmetric Matrix.
#'
#' Returns the 3-by-3 skew symmetric matrix having the specified
#' independent components.
#'
#' Given a vector of components, say \eqn{[x,y,z]}, this function
#' will return matrix
#'
#'\tabular{rrrrr}{
#' \eqn{0} \tab \tab \eqn{-z} \tab \tab \eqn{y} \cr
#' \eqn{z} \tab \tab \eqn{0} \tab \tab \eqn{-x}\cr
#' \eqn{-y} \tab \tab \eqn{x} \tab \tab \eqn{0}\cr}
#' @param independent_components A vector containing
#' the independent components of the matrix to get.
#'
#' @return The 3-by-3 skew symmetric matrix corresponding to
#' the specified independent components.
#' @export
#' @family Regression functions
#' @seealso \url{https://en.wikipedia.org/wiki/Skew-symmetric_matrix}.
#' @example examples/example_get_skew_symmetric_matrix.R
get_skew_symmetric_matrix <- function(independent_components) {
# Input validation ---
parameter_validators$independent_components$validate(
independent_components, -4)
# Implementation ---
x <- independent_components[1]
y <- independent_components[2]
z <- independent_components[3]
matrix(data = c(0, - z, y,
z, 0, - x,
- y, x, 0),
byrow = TRUE,
nrow = 3,
ncol = 3)
}
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