sparseMatrix-class | R Documentation |
Virtual Mother Class of All Sparse Matrices
Dim
:Object of class "integer"
- the dimensions
of the matrix - must be an integer vector with exactly two
non-negative values.
Dimnames
:a list of length two - inherited from class
Matrix
, see Matrix
.
Class "Matrix"
, directly.
(object = "sparseMatrix")
: The
show
method for sparse matrices prints
“structural” zeroes as "."
using
printSpMatrix()
which allows further customization.
signature(x = "sparseMatrix")
, ....
The print
method for sparse matrices by default is the
same as show()
but can be called with extra optional
arguments, see printSpMatrix()
.
signature(x = "sparseMatrix")
, ....
The format
method for sparse matrices, see
formatSpMatrix()
for details such as the extra
optional arguments.
(object = "sparseMatrix", uniqT=FALSE)
: Returns
an object of S3 class "sparseSummary"
which is basically a
data.frame
with columns (i,j,x)
(or just
(i,j)
for nsparseMatrix
class objects)
with the stored (typically non-zero) entries. The
print
method resembles Matlab's way of printing
sparse matrices, and also the MatrixMarket format, see
writeMM
.
(x = *, y = *)
: several methods for binding
matrices together, column-wise, see the basic cbind
and rbind
functions.
Note that the result will typically be sparse, even when one
argument is dense and larger than the sparse one.
(x = *, y = *)
: binding matrices together
row-wise, see cbind2
above.
(x = "sparseMatrix", logarithm=TRUE)
:
determinant()
methods for sparse matrices typically
work via Cholesky
or lu
decompositions.
(x = "sparseMatrix")
: extracts the diagonal of a
sparse matrix.
signature(x = "sparseMatrix", value = "ANY")
:
allows to reshape a sparse matrix to a sparse matrix with
the same entries but different dimensions. value
must be of
length two and fulfill prod(value) == prod(dim(x))
.
signature(from = "factor", to = "sparseMatrix")
:
Coercion of a factor to "sparseMatrix"
produces the matrix
of indicator rows stored as an object of class
"dgCMatrix"
. To obtain columns representing the interaction
of the factor and a numeric covariate, replace the "x"
slot
of the result by the numeric covariate then take the transpose.
Missing values (NA
) from the factor are translated
to columns of all 0
s.
See also colSums
, norm
,
...
for methods with separate help pages.
In method selection for multiplication operations (i.e. %*%
and the two-argument form of crossprod
)
the sparseMatrix class takes precedence in the sense that if one
operand is a sparse matrix and the other is any type of dense matrix
then the dense matrix is coerced to a dgeMatrix
and the
appropriate sparse matrix method is used.
sparseMatrix
, and its references, such as
xtabs(*, sparse=TRUE)
, or
sparse.model.matrix()
,
for constructing sparse matrices.
T2graph
for conversion of "graph"
objects
(package graph) to and from sparse matrices.
showClass("sparseMatrix") ## and look at the help() of its subclasses
M <- Matrix(0, 10000, 100)
M[1,1] <- M[2,3] <- 3.14
M ## show(.) method suppresses printing of the majority of rows
data(CAex, package = "Matrix")
dim(CAex) # 72 x 72 matrix
determinant(CAex) # works via sparse lu(.)
## factor -> t( <sparse design matrix> ) :
(fact <- gl(5, 3, 30, labels = LETTERS[1:5]))
(Xt <- as(fact, "sparseMatrix")) # indicator rows
## missing values --> all-0 columns:
f.mis <- fact
i.mis <- c(3:5, 17)
is.na(f.mis) <- i.mis
Xt != (X. <- as(f.mis, "sparseMatrix")) # differ only in columns 3:5,17
stopifnot(all(X.[,i.mis] == 0), all(Xt[,-i.mis] == X.[,-i.mis]))
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