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#' Class newmodel
#'
#' Objects of this class store all the values needed to work with a
#' negative binomial model, as described in the vignette.
#' They contain all information to fit a model by penalized maximum likelihood
#' or simulate data from a model.
#'
#' @slot X matrix. The design matrix containing sample-level covariates, one
#' sample per row.
#' @slot V matrix. The design matrix containing gene-level covariates, one gene
#' per row.
#' @slot X_intercept logical. TRUE if X contains an intercept.
#' @slot V_intercept logical. TRUE if V contains an intercept.
#' @slot W matrix. The factors of sample-level latent factors.
#' @slot beta matrix or NULL. The coefficients of X in the regression.
#' @slot gamma matrix or NULL. The coefficients of V in the regression.
#' @slot alpha matrix. The weight of sample-level latent factors.
#' @slot zeta numeric. A vector of log of inverse dispersion parameters.
#' @slot epsilon_beta nonnegative scalar. Regularization parameter for
#' beta
#' @slot epsilon_gamma nonnegative scalar. Regularization parameter for
#' gamma
#' @slot epsilon_W nonnegative scalar. Regularization parameter for W
#' @slot epsilon_alpha nonnegative scalar. Regularization parameter for alpha
#' @slot epsilon_zeta nonnegative scalar. Regularization parameter for zeta
#'
#'
#' @details For the full description of the model see the model vignette.
#' Internally, the slots are checked so that the matrices are of the
#' appropriate dimensions: in particular, \code{X}, \code{O}
#' and \code{W} need to have \code{n} rows, \code{V} needs to have \code{J}
#' rows, \code{zeta} must be of length \code{J}.
#' @name newmodel-class
#' @import methods
#' @exportClass newmodel
#'
#' @return \code{numberSamples} returns the number of samples;
#' \code{numberFeatures}returns the number of features;
#' \code{numberFactors} returns the number of latent factors.
#'
setClass(
Class = "newmodel",
slots = list(X = "matrix",
V = "matrix",
X_intercept = "logical",
V_intercept = "logical",
W = "matrix",
beta = "matrix",
gamma = "matrix",
alpha = "matrix",
zeta = "numeric",
epsilon_beta = "numeric",
epsilon_gamma = "numeric",
epsilon_W = "numeric",
epsilon_alpha = "numeric",
epsilon_zeta = "numeric")
)
setValidity("newmodel", function(object){
n <- NROW(newX(object)) # number of samples
J <- NROW(newV(object)) # number of genes
K <- NCOL(newW(object)) # number of latent factors
if(K > n) {
return("Cannot have more latent factors than samples.")
}
if(K > J) {
return("Cannot have more latent factors than genes.")
}
if(NROW(newW(object)) != n) {
return("W must have n rows!")
}
if(NCOL(newX(object)) != NROW(newBeta(object))){
return("beta must have the same number of rows
as there are columns in X!")
}
if(NCOL(newV(object)) != NROW(newGamma(object))){
return("gamma must have the same number of rows
as there are columns in V!")
}
if(NCOL(newBeta(object)) != J) {
return("beta must have J columns!")
}
if(NCOL(newGamma(object)) != n) {
return("gamma must have n columns!")
}
if(NCOL(newAlpha(object)) != J) {
return("alpha must have J columns!")
}
if(NROW(newAlpha(object)) != K) {
return("alpha must have K rows!")
}
if(length(newZeta(object)) != J) {
return("zeta must have length J!")
}
if((length(object@epsilon_beta) != 1) || (object@epsilon_beta < 0)) {
return("epsilon_beta must be a nonnegative scalar !")
}
if((length(object@epsilon_gamma) != 1) || (object@epsilon_gamma < 0)) {
return("epsilon_gamma must be a nonnegative scalar !")
}
if((length(object@epsilon_W) != 1) || (object@epsilon_W < 0)) {
return("epsilon_W must be a nonnegative scalar !")
}
if((length(object@epsilon_alpha) != 1) || (object@epsilon_alpha < 0)) {
return("epsilon_alpha must be a nonnegative scalar !")
}
if((length(object@epsilon_zeta) != 1) || (object@epsilon_zeta < 0)) {
return("epsilon_zeta must be a nonnegative scalar !")
}
return(TRUE)
}
)
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