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\name{dgTMatrix-class}\title{Sparse matrices in triplet form}\docType{class}\alias{dgTMatrix-class}\alias{+,dgTMatrix,dgTMatrix-method}\alias{coerce,dgTMatrix,dgCMatrix-method}\alias{coerce,dgTMatrix,dgeMatrix-method}\alias{coerce,dgTMatrix,dsCMatrix-method}\alias{coerce,dgTMatrix,dsTMatrix-method}\alias{coerce,dgTMatrix,dtTMatrix-method}\alias{coerce,dgTMatrix,matrix-method}\alias{coerce,dgTMatrix,triangularMatrix-method}\alias{coerce,dgeMatrix,dgTMatrix-method}\alias{coerce,matrix,dgTMatrix-method}\alias{crossprod,dgTMatrix,missing-method}\alias{crossprod,dgTMatrix,matrix-method}\alias{crossprod,dgTMatrix,numeric-method}\alias{image,dgTMatrix-method}\description{The \code{"dgTMatrix"} class is the class of sparsematrices stored as (possibly redundant) triplets. The internalrepresentation is not at all unique, contrary to the one for class\code{\linkS4class{dgCMatrix}}.}\section{Objects from the Class}{Objects can be created by calls of the form \code{new("dgTMatrix",...)}, but more typically via \code{as(*, "dgTMatrix")}.}\section{Slots}{\describe{\item{\code{i}:}{Object of class \code{"integer"} - the row indicesof non-zero entries \emph{in 0-base}, i.e., must be in\code{0:(nrow(.)-1)}.}\item{\code{j}:}{Object of class \code{"integer"} - the columnindices of non-zero entries. Must be the same length as slot\code{i} and \emph{0-based} as well, i.e., in \code{0:(ncol(.)-1)}.}\item{\code{x}:}{Object of class \code{"numeric"} - the (non-zero)entry at position \code{(i,j)}. Must be the same length as slot\code{i}. If an index pair occurs more than once the correspondingvalues of slot \code{x} are added to form the element of the matrix.}\item{\code{Dim}:}{Object of class \code{"integer"} of length 2 -the dimensions of the matrix.}}}\section{Methods}{\describe{\item{+}{\code{signature(e1 = "dgTMatrix", e2 = "dgTMatrix")}}\item{coerce}{\code{signature(from = "dgTMatrix", to = "dgCMatrix")}}\item{coerce}{\code{signature(from = "dgTMatrix", to = "dgeMatrix")}}\item{coerce}{\code{signature(from = "dgTMatrix", to = "matrix")}}\item{coerce}{\code{signature(from = "dgTMatrix", to = "dsCMatrix")}}\item{coerce}{\code{signature(from = "matrix", to = "dsTMatrix")}}\item{crossprod}{\code{signature(x = "dgTMatrix", y = "missing")}returns \code{t(x) \%*\% x} as an \code{dsCMatrix} object.}\item{crossprod}{\code{signature(x = "dgTMatrix", y = "matrix")}: ... }\item{crossprod}{\code{signature(x = "dgTMatrix", y = "numeric")}: ... }\item{image}{\code{signature(x = "dgTMatrix")}: plots an image of\code{x} using the \code{\link[lattice]{levelplot}} function}\item{t}{\code{signature(x = "dgTMatrix")}: returns the transpose of\code{x}}}}%\references{}%\author{}\note{Triplet matrices are a convenient form in which to construct sparsematrices after which they can be coerced to\code{\linkS4class{dgCMatrix}} objects.}\seealso{Class \code{\linkS4class{dgCMatrix}} or the superclasses\code{\linkS4class{dsparseMatrix}} and\code{\linkS4class{TsparseMatrix}};}\examples{m <- Matrix(0+1:28, nrow = 4)m[-3,c(2,4:5,7)] <- m[ 3, 1:4] <- m[1:3, 6] <- 0(mT <- as(m, "dgTMatrix"))str(mT)mT[1,]mT[4, drop = FALSE]}\keyword{classes}\keyword{algebra}