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#' \eqn{(3 \times 3)} skew symmetric matrix
#'
#' Return a \eqn{(3 \times 3)} skew symmetric matrix from three parameters \eqn{(\lambda, \mu, \tau)}.
#' @param p a \eqn{(3 \times 1)} vector \eqn{(\lambda, \mu, \tau)}
#' @return A \eqn{(3 \times 3)} skew symmetric matrix, with :
#' \itemize{
#' \item \eqn{A_{1,2} = -A_{2,1} = \tau}
#' \item \eqn{-A_{1,3} = A_{3,1} = \mu}
#' \item \eqn{A_{3,2} = -A_{2,3} = \lambda}
#' }
#' @source Richter-Gebert, Jürgen (2011).
#' \emph{Perspectives on Projective Geometry - A Guided Tour Through Real
#' and Complex Geometry}, Springer, Berlin, ISBN: 978-3-642-17285-4
#' @examples
#' p <- c(3,7,11)
#' skewSymmetricMatrix(p)
#' @export
#' @name skewSymmetricMatrix
#' @rdname skewSymmetricMatrix
skewSymmetricMatrix <- function(p){
matrix(c(0,p[3], -p[2],-p[3], 0, p[1],p[2], -p[1], 0),byrow=TRUE,ncol=3,nrow=3)
}
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