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#' Negative 2 log likelihood
#'
#' Calculate the -2 * log likelihood of a dataset given a specified model.
#'
#' @param b intercept and coefficients of a generalized linear model.
#' @param dataset a test dataset used to derive the likelihood.
#' @return the function returns the -2 * log likelihood.
#' @examples
#'## Using the mtcars dataset
#'## Resample, fit an ordinary least squares model and calculate likelihood
#' data(mtcars)
#' mtc.data <- cbind(1,datashape(mtcars, y = 8, x = c(1, 6, 9)))
#' head(mtc.data)
#' mtc.boot <- randboot(mtc.data, replace = TRUE)
#' boot.betas <- ml.rgr(mtc.boot)
#' loglikelihood(b = boot.betas, dataset = mtc.data)
loglikelihood <- function(b, dataset){
dataset <- as.matrix(dataset)
b <- matrix(b, ncol = 1)
nc <- dim(dataset)[2] # nc is the number of columns in d
y <- dataset[, nc] # y is the last column in d (a vector)
n <- length(y) # n is the number of rows in d (scalar)
DS <- dataset
DS <- DS[, 1:nc - 1] # remove the last column from D
linear <- DS %*% b # linear is the matrix product of D and b
z <- t(y) %*% linear - rep(1, n) %*% log(1 + exp(linear))
z <- -2 * z
return(z)
}
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