| Line 8... |
Line 8... |
| 8 |
\item{x}{a numeric vector for which the boxplot will
|
8 |
\item{x}{a numeric vector for which the boxplot will
|
| 9 |
be constructed (\code{\link{NA}}s and \code{\link{NaN}}s are allowed
|
9 |
be constructed (\code{\link{NA}}s and \code{\link{NaN}}s are allowed
|
| 10 |
and omitted).}
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10 |
and omitted).}
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| 11 |
\item{coef}{this determines how far the plot ``whiskers'' extend out
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11 |
\item{coef}{this determines how far the plot ``whiskers'' extend out
|
| 12 |
from the box. If \code{coef} is positive, the whiskers extend to the
|
12 |
from the box. If \code{coef} is positive, the whiskers extend to the
|
| 13 |
most extreme data point which is no more than \code{coef} times the
|
13 |
most extreme data point which is no more than \code{coef} times
|
| 14 |
interquartile coef from the box. A value of zero causes the whiskers
|
14 |
the length of the box away from the box. A value of zero causes
|
| - |
|
15 |
the whiskers
|
| 15 |
to extend to the data extremes (and no outliers be returned).}
|
16 |
to extend to the data extremes (and no outliers be returned).}
|
| 16 |
\item{do.conf,do.out}{logicals; if \code{FALSE}, the \code{conf} or
|
17 |
\item{do.conf,do.out}{logicals; if \code{FALSE}, the \code{conf} or
|
| 17 |
\code{out} component respectively will be empty in the result.}
|
18 |
\code{out} component respectively will be empty in the result.}
|
| 18 |
}
|
19 |
}
|
| 19 |
\description{
|
20 |
\description{
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| Line 34... |
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| 34 |
Note that \code{$stats} and \code{$conf} are sorted in \emph{in}creasing
|
35 |
Note that \code{$stats} and \code{$conf} are sorted in \emph{in}creasing
|
| 35 |
order, unlike S, and that \code{$n} and \code{$out} include any
|
36 |
order, unlike S, and that \code{$n} and \code{$out} include any
|
| 36 |
\code{+- Inf} values.
|
37 |
\code{+- Inf} values.
|
| 37 |
}
|
38 |
}
|
| 38 |
\details{
|
39 |
\details{
|
| 39 |
The two ``hinge''s are versions of the first first and third quartile,
|
40 |
The two ``hinges'' are versions of the first first and third quartile,
|
| 40 |
i.e. close to \code{\link{quantile}(x, c(1,3)/4)}. The hinges equal
|
41 |
i.e. close to \code{\link{quantile}(x, c(1,3)/4)}. The hinges equal
|
| 41 |
the quartiles for odd \eqn{n} (where \code{n <- length(x)}) and
|
42 |
the quartiles for odd \eqn{n} (where \code{n <- length(x)}) and
|
| 42 |
differ for even \eqn{n}. Where the quartiles only equal observations
|
43 |
differ for even \eqn{n}. Where the quartiles only equal observations
|
| 43 |
for \code{n \%\% 4 == 1} (\eqn{n\equiv 1 \bmod 4}{n = 1 mod 4}),
|
44 |
for \code{n \%\% 4 == 1} (\eqn{n\equiv 1 \bmod 4}{n = 1 mod 4}),
|
| 44 |
the hinges do so \emph{additionally} for \code{n \%\% 4 == 2}
|
45 |
the hinges do so \emph{additionally} for \code{n \%\% 4 == 2}
|
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