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Piechart=pieChart=function(Datavector,Names,Labels,MaxNumberOfSlices,main='',col,Rline=1,...){
# pieChart(Datavector,Names,Labels,main='',col)
#
# the pie chart represents amount of values given in data.
#
#
# INPUT
# \item{Datavector [1:n] a vector of n non unique values
# \item{Names names to search for in Datavector, if not set \code{unique} of Datavector is calculated.
# Labels [1:k] Labels if they are specially named, if not Names are used.
# MaxNumberOfSlices integer, how many slices should be presented at maximum?
# \item{main}{
# title below the fan pie, see \code{plot}
# }
# \item{col}{default as other colors in this packages, else the same as in \code{plot}
# }
# \item{MaxPercentage}{
# default FALSE; if true the biggest slice is 100 percent instead of the biggest procentual count
# }
# \item{ShrinkPies}{
# distrance between biggest and smalles slice of the pie
# }
# \item{Rline}{ The distance between text and pie is defined here as the length of the line in numerical numbers
# }
#
#
# A normal pie plot is dificult to interpret for a human observer, because humans are not trained well to observe angles [Gohil, 2015, p. 102]. Therefore, the fan plot is used. As proposed in [Gohil 2015] the \code{fan.plot}() of the \code{plotrix} package is used to solve this problem.
#
# # OUTPUT
# silent output by calling \code{invisible} of a list with
# \item{Percentages}{
# [1:k] percent values visualized in fanplot
# }
# \item{Labels}{
# [1:k] see input \code{Labels}, only relevant ones
V=internpiechart(Datavector,Names,Labels,MaxNumberOfSlices,col)
Labels=V$Labels
pct=V$Percents
colors=V$Cols
main=paste(length(Datavector),main)
pie(pct,col=colors,radius=Rline,init.angle=90,clockwise=TRUE,labels=Labels,main = '',...)
# xy <- par("usr")
#text(0, xy[3], main, cex = 1.5, adj = c(0.5, 1))
mtext(main,side = 1,cex = 1.5,outer=F,padj = 2)
return(invisible(list(Percents=pct,Labels=V$Names)))
}
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