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\name{sunflowerTable}
\alias{sunflowerTable}
\title{Multiplicities of (x,y) Points, e.g., for a Sunflower Plot}
\description{
  Given (x,y) points, determine their multiplicity -- checking for
  equality only up to some (crude kind of) noise.
}
\usage{
sunflowerTable(x, y = NULL, digits)
}
\arguments{
  \item{x,y}{numeric vectors of the same length; alternatively other
    (x,y) argument combinations as allowed by \code{\link{xy.coords}(x,y)}.}
  \item{digits}{integer specifying the significant digits to be used for
    determining equality of coordinates.  These are compared after
    rounding them via \code{\link{signif}(*,digits)}.}
}
\value{
  A list with three components of same length,
  \item{x}{x coordinates, rounded and sorted.}
  \item{y}{y coordinates, rounded (and sorted within \code{x}).}
  \item{number}{multiplicities (positive integers); i.e.,
    \code{number[i]} is the multiplicity of \code{(x[i],y[i])}.}
}
\seealso{\code{\link[graphics]{sunflowerplot}} which uses
  \code{sunflowerTable()}; \code{\link{signif}}.
}
\examples{
sunflowerTable(iris[,3:4], digits = 6)

## Discretized uncorrelated Gaussian:
\dontshow{set.seed(1)}
require(stats)
xy <- data.frame(x = round(sort(rnorm(100))), y = rnorm(100))
sunflowerTable(xy, digits = 1)
}
\keyword{dplot}