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#' Virtual class for Woodbury identity matrices
#'
#' The \code{WoodburyMatrix} is a virtual class, contained by both
#' \code{GWoodburyMatrix} (for general matrices) and \code{SWoodburyMatrix}
#' (for symmetric matrices). See \link{WoodburyMatrix} for construction
#' of these classes. The methods available for these classes are described
#' below; see also the \link{solve} methods. This class is itself a subclass of
#' \code{\linkS4class{Matrix}}, so basic matrix methods like \code{nrow},
#' \code{ncol}, \code{dim} and so on also work.
#'
#' @slot A n x n subclass of \code{\linkS4class{Matrix}}
#' (\code{GWoodburyMatrix}) or \code{\linkS4class{symmetricMatrix}}
#' (\code{SWoodburyMatrix}).
#' @slot B p x p subclass of \code{\linkS4class{Matrix}}
#' (\code{GWoodburyMatrix}) or \code{\linkS4class{symmetricMatrix}}
#' (\code{SWoodburyMatrix}).
#' @slot U n x p subclass of \code{\linkS4class{Matrix}} (only for
# \code{GWoodburyMatrix})
#' @slot V p x m subclass of \code{\linkS4class{Matrix}} (only for
# \code{GWoodburyMatrix})
#' @slot X n x p subclass of \code{\linkS4class{Matrix}} (only for
# \code{SWoodburyMatrix})
#' @slot O p x p subclass of \code{\linkS4class{Matrix}}
#' @param x \code{WoodburyMatrix} object
#' @param object \code{WoodburyMatrix} object
#' @param y Matrix or vector
#' @seealso \link{WoodburyMatrix} for object construction, \linkS4class{Matrix}
#' (the parent of this class).
#' @export
setClass(
'WoodburyMatrix',
contains = c('Matrix', 'VIRTUAL')
)
#' @describeIn WoodburyMatrix-class Sub-class representing a generic matrix.
#' @export
setClass(
'GWoodburyMatrix',
contains = 'WoodburyMatrix',
slots = list(
A = 'Matrix',
B = 'Matrix',
U = 'Matrix',
V = 'Matrix',
O = 'Matrix'
)
)
setClassUnion('symMatrix', c('diagonalMatrix', 'symmetricMatrix'))
#' @describeIn WoodburyMatrix-class Sub-class representing a symmetric matrix.
#' Also subclasses \linkS4class{symmetricMatrix}.
#' @export
setClass(
'SWoodburyMatrix',
contains = c('WoodburyMatrix', 'symmetricMatrix'),
slots = list(
A = 'symMatrix',
B = 'symMatrix',
X = 'Matrix',
O = 'symMatrix'
)
)
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