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\name{sunflowerplot}\alias{sunflowerplot}\title{Produce a Sunflower Scatter Plot}\usage{sunflowerplot(x, y = NULL, number, log = "", digits = 6,xlab = NULL, ylab = NULL, xlim = NULL, ylim = NULL,add = FALSE, rotate = FALSE,pch = 16, cex = 0.8, cex.fact = 1.5,size = 1/8, seg.col = 2, seg.lwd = 1.5, \dots)}\arguments{\item{x}{numeric vector of \code{x}-coordinates of length \code{n},say, or another valid plotting structure, as for\code{\link{plot.default}}, see also \code{\link{xy.coords}}.}\item{y}{numeric vector of \code{y}-coordinates of length \code{n}.}\item{number}{integer vector of length \code{n}. \code{number[i]} = numberof replicates for \code{(x[i],y[i])}, may be 0.\crDefault: compute the exact multiplicity of the points \code{x[],y[]}.}\item{log}{character indicating log coordinate scale, see\code{\link{plot.default}}.}\item{digits}{when \code{number} is computed (i.e., not specified),\code{x} and \code{y} are rounded to \code{digits} significantdigits before multiplicities are computes.}\item{xlab,ylab}{character label for x-, or y-axis, respectively.}\item{xlim,ylim}{\code{numeric(2)} limiting the extents of the x-,or y-axis.}\item{add}{logical; should the plot be added on a previous one ?Default is \code{FALSE}.}\item{rotate}{logical; if \code{TRUE}, randomly rotate thesunflowers (preventing artefacts).}\item{pch}{plotting character to be used for points(\code{number[i]==1}) and center of sunflowers.}\item{cex}{numeric; character size expansion of center points(s. \code{pch}).}\item{cex.fact}{numeric \emph{shrinking} factor to be used for thecenter points \emph{when there are flower leaves},i.e. \code{cex / cex.fact} is used for these.}\item{size}{of sunflower leaves in inches, 1[in] := 2.54[cm].Default: 1/8\" ~= 3.2mm.}\item{seg.col}{color to be used for the \bold{seg}ments which make thesunflowers leaves, see \code{\link{par}(col=)};\code{col = "gold"} reminds of real sunflowers.}\item{seg.lwd}{numeric; the line width for the leaves' segments.}\item{\dots}{Further arguments to \code{\link{plot}(..)} [if\code{add=FALSE}].}}\description{Multiple points are plotted as ``sunflowers'' with multiple leavessuch that overplotting is visualized instead of accidental andinvisible.}\details{For \code{number[i]==1}, a (slightly enlarged) usual plotting symbol(\code{pch}) is drawn.For \code{number[i] > 1}, a small plotting symbol is drawn and\code{number[i]} equi-angular ``rays'' emanate from it.If \code{rotate=TRUE} and \code{number[i] >= 2}, a random directionis chosen (instead of the y-axis) for the first ray. The goal is to\code{\link{jitter}} the orientations of the sunflowers in order to preventartefactual visual impressions.}\section{Side Effects}{A scatter plot is drawn with ``sunflowers'' as symbols.}\value{A list with three components of same length,\item{x}{x coordinates}\item{y}{y coordinates}\item{number}{number}}\references{Chambers, J. M., Cleveland, W. S., Kleiner, B. and Tukey, P. A. (1983)\emph{Graphical Methods for Data Analysis.} Wadsworth.Schilling, M. F. and Watkins, A. E. (1994)A suggestion for sunflower plots.\emph{The American Statistician}, \bold{48}, 303--305.}\author{Andreas Ruckstuhl, Werner Stahel, Martin Maechler, Tim Hesterberg,1989--1993. Port to \R by Martin Maechler\email{maechler@stat.math.ethz.ch}.}\seealso{\code{\link{density}}}\examples{data(iris)## `number' is computed automatically:sunflowerplot(iris[, 3:4])## Imitating Chambers et al., p.109, closely:sunflowerplot(iris[, 3:4],cex=.2, cex.f=1, size=.035, seg.lwd=.8)sunflowerplot(x=sort(2*round(rnorm(100))), y= round(rnorm(100),0),main = "Sunflower Plot of Rounded N(0,1)")## A `point process' {explicit `number' argument}:sunflowerplot(rnorm(100),rnorm(100), number=rpois(n=100,lambda=2),rotate=TRUE, main="Sunflower plot")}\keyword{hplot}\keyword{density}\keyword{nonparametric}