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#' @title Groupwise geometric means and confidence intervals
#'
#' @description Calculates geometric means and confidence intervals for
#' groups.
#'
#' @param formula A formula indicating the measurement variable and
#' the grouping variables. e.g. y ~ x1 + x2.
#' @param data The data frame to use.
#' @param var The measurement variable to use. The name is in double quotes.
#' @param group The grouping variable to use. The name is in double quotes.
#' Multiple names are listed as a vector. (See example.)
#' @param conf The confidence interval to use.
#' @param na.rm If \code{TRUE}, removes NA values in the measurement variable.
#' @param digits The number of significant figures to use in output.
#' @param ... Other arguments. Not currently used.
#'
#' @details The input should include either \code{formula} and \code{data};
#' or \code{data}, \code{var}, and \code{group}. (See examples).
#'
#' The function computes means, standard deviations, standard errors,
#' and confidence intervals on log-transformed values. Confidence
#' intervals are calculated in the traditional
#' manner with the t-distribution on the transformed values,
#' and then back-transforms the confidence interval limits.
#' These statistics assume that
#' the data are log-normally distributed. For data not meeting this
#' assumption, medians and confidence intervals by bootstrap may be more
#' appropriate.
#'
#' @note The parsing of the formula is simplistic. The first variable on the
#' left side is used as the measurement variable. The variables on the
#' right side are used for the grouping variables.
#'
#' Results for ungrouped (one-sample) data can be obtained by either
#' setting the right side of the formula to 1, e.g. y ~ 1, or by
#' setting \code{group=NULL}.
#'
#' @author Salvatore Mangiafico, \email{mangiafico@njaes.rutgers.edu}
#'
#' @references \url{https://rcompanion.org/handbook/C_03.html}
#'
#' @seealso \code{\link{groupwiseMean}},
#' \code{\link{groupwiseMedian}},
#' \code{\link{groupwiseHuber}}
#'
#' @concept summary statistics
#' @concept geometric mean
#' @concept confidence interval
#'
#' @return A data frame of geometric means, standard deviations, standard
#' errors, and confidence intervals.
#'
#' @examples
#' ### Example with formula notation
#' data(Catbus)
#' groupwiseGeometric(Steps ~ Gender + Teacher,
#' data = Catbus)
#'
#' ### Example with variable notation
#' data(Catbus)
#' groupwiseGeometric(data = Catbus,
#' var = "Steps",
#' group = c("Gender", "Teacher"))
#'
#' @importFrom stats sd qt na.omit
#' @importFrom plyr ddply rename
#'
#' @export
groupwiseGeometric = function (formula=NULL, data=NULL, var=NULL,
group=NULL,
conf=0.95, na.rm = TRUE,
digits=3, ...) {
if(!is.null(formula)){
var = all.vars(formula[[2]])[1]
group = all.vars(formula[[3]])
}
Confy = function (x, ...){
S = sd(x)
N = length(x)
Dist = conf + (1 - conf)/2
Inty = qt(Dist, df = (N - 1)) * S/sqrt(N)
return(Inty)
}
Geom = function (x, na.rm = na.rm) {
if (na.rm) {x = na.omit(x)}
return(exp(mean(log(x))))
}
SE = function (x, ...) {
if (na.rm) {x = na.omit(x)}
return(sd(x)/sqrt(length(x)))
}
Gsd1 = function (x, na.rm = na.rm) {
if (na.rm) {x <- na.omit(x)}
return(exp(mean(log(x))-sd(log(x))))
}
Gsd2 = function (x, na.rm = na.rm) {
if (na.rm) {x <- na.omit(x)}
return(exp(mean(log(x))+sd(log(x))))
}
Gse1 = function (x, na.rm = na.rm) {
if (na.rm) {x <- na.omit(x)}
return(exp(mean(log(x))-SE(log(x))))
}
Gse2 = function (x, na.rm = na.rm) {
if (na.rm) {x <- na.omit(x)}
return(exp(mean(log(x))+SE(log(x))))
}
Gci1 = function (x, na.rm = na.rm) {
if (na.rm) {x <- na.omit(x)}
return(exp(mean(log(x)-Confy(log(x)))))
}
Gci2 = function (x, na.rm = na.rm) {
if (na.rm) {x <- na.omit(x)}
return(exp(mean(log(x)+Confy(log(x)))))
}
D1=
ddply(.data=data,
.variables=group, var,
.fun=function(x, idx){
sum(!is.na(x[,idx]))})
fun2 = function(x, idx){Geom(x[,idx],na.rm=na.rm)}
D2=
ddply(.data=data,
.variables=group, var,
.fun=fun2)
fun3 = function(x, idx){Gsd1(x[,idx],na.rm=na.rm)}
D3=
ddply(.data=data,
.variables=group, var,
.fun=fun3)
fun4 = function(x, idx){Gsd2(x[,idx],na.rm=na.rm)}
D4=
ddply(.data=data,
.variables=group, var,
.fun=fun4)
fun5 = function(x, idx){Gse1(x[,idx],na.rm=na.rm)}
D5=
ddply(.data=data,
.variables=group, var,
.fun=fun5)
fun6 = function(x, idx){Gse2(x[,idx],na.rm=na.rm)}
D6=
ddply(.data=data,
.variables=group, var,
.fun=fun6)
fun7 = function(x, idx){Gci1(x[,idx],na.rm=na.rm)}
D7=
ddply(.data=data,
.variables=group, var,
.fun=fun7)
fun8 = function(x, idx){Gci2(x[,idx],na.rm=na.rm)}
D8=
ddply(.data=data,
.variables=group, var,
.fun=fun8)
D1 = rename(D1,c('V1'='n'))
D1$Geo.mean = signif(D2$V1, digits=digits)
D1$sd.lower = signif(D3$V1, digits=digits)
D1$sd.upper = signif(D4$V1, digits=digits)
D1$se.lower = signif(D5$V1, digits=digits)
D1$se.upper = signif(D6$V1, digits=digits)
D1$ci.lower = signif(D7$V1, digits=digits)
D1$ci.upper = signif(D8$V1, digits=digits)
return(D1)
}
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