#
# Copyright (C) 2013-2020 University of Amsterdam
#
# This program is free software: you can redistribute it and/or modify
# it under the terms of the GNU General Public License as published by
# the Free Software Foundation, either version 2 of the License, or
# (at your option) any later version.
#
# This program is distributed in the hope that it will be useful,
# but WITHOUT ANY WARRANTY; without even the implied warranty of
# MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
# GNU General Public License for more details.
#
# You should have received a copy of the GNU General Public License
# along with this program. If not, see <http://www.gnu.org/licenses/>.
#
LDnormalSkewInternal <- function(jaspResults, dataset, options, state=NULL){
options <- .recodeOptionsLDNormalSkew(options)
#### Show distribution section ----
.ldShowDistribution(jaspResults = jaspResults, options = options, name = gettext("skew normal distribution"),
parSupportMoments = .ldNormalSkewParsSupportMoments,
formulaPDF = .ldFormulaNormalSkewPDF,
formulaCDF = .ldFormulaNormalSkewCDF,
formulaQF = .ldFormulaNormalSkewQF)
#### Generate and Display data section ----
# simulate and read data
.simulateData(jaspResults, options)
ready <- options[['variable']] != ""
errors <- FALSE
if(ready){
variable <- dataset[[options[['variable']]]]
variable <- variable[!is.na(variable)]
errors <- .hasErrors(dataset, type = c("observations", "variance", "infinity", "limits"),
observations.amount = "<2",
limits.min = options$support$min, limits.max = options$support$max,
exitAnalysisIfErrors = FALSE)
}
# overview of the data
.ldDescriptives(jaspResults, variable, options, ready, errors, "continuous")
#### Fit data and assess fit ----
.ldMLE(jaspResults, variable, options, ready, errors, .ldFillNormalSkewEstimatesTable)
return()
}
### options ----
.recodeOptionsLDNormalSkew <- function(options){
options[['parValNames']] <- c("xi", "omega", "alpha")
options[['pars']] <- list(xi = options[['xi']], omega = options[['omega']], alpha = options[['alpha']])
options[['pdfFun']] <- sn::dsn
options[['cdfFun']] <- function(q, xi, omega, alpha) sn::psn(q, xi, omega, alpha)
options[['qFun']] <- sn::qsn
options[['rFun']] <- sn::rsn
options[['distNameInR']] <- "sn"
options <- .ldOptionsDeterminePlotLimits(options)
options$support <- list(min = -Inf, max = Inf)
options$lowerBound <- c(-Inf, 0, -Inf)
options$upperBound <- c( Inf, Inf, Inf)
options$transformations <- c(xi = "xi", omega = "omega", alpha = "alpha")
options
}
### text fill functions -----
.ldNormalSkewParsSupportMoments <- function(jaspResults, options){
if(options$parsSupportMoments && is.null(jaspResults[['parsSupportMoments']])){
pars <- list()
pars[[1]] <- gettextf("location: %s","ξ \u2208 \u211D")
pars[[2]] <- gettextf("scale: %s", "ω \u2208 \u211D<sup>+</sup>")
pars[[3]] <- gettextf("shape: %s", "α \u2208 \u211D")
support <- "x \u2208 \u211D"
moments <- list()
moments$expectation <- "ξ + ωδ(2/π)<sup>1/2</sup>"
moments$variance <- "ω<sup>2</sup> (1-2δ<sup>2</sup>/π) \n where δ = α/(1+α<sup>2</sup>)<sup>1/2</sup>"
jaspResults[['parsSupportMoments']] <- .ldParsSupportMoments(pars, support, moments)
}
}
.ldFormulaNormalSkewPDF <- function(options){
}
.ldFormulaNormalSkewCDF <- function(options){
}
.ldFormulaNormalSkewQF <- function(options){
}
#### Table functions ----
.ldFillNormalSkewEstimatesTable <- function(table, results, options, ready){
if(!ready) return()
if(is.null(results)) return()
if(is.null(table)) return()
pars <- c(xi = "\u03BE", omega = "\u03C9", alpha = "\u03B1")
res <- results$structured
res <- res[res$par %in% names(pars),]
res$parName <- pars
if(results$fitdist$convergence != 0){
table$addFootnote(gettext("The optimization did not converge, try adjusting the parameter values."), symbol = gettext("<i>Warning.</i>"))
}
if(!is.null(results$fitdist$optim.message)){
table$addFootnote(results$fitdist$message, symbol = gettext("<i>Warning.</i>"))
}
table$setData(res)
return()
}
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