@@ -27,23 +27,24 @@ rcauchy(n, location = 0, scale = 1)
2727 \item {n }{number of observations. If \code {length(n ) > 1 }, the length
2828 is taken to be the number required. }
2929 \item {location , scale }{location and scale parameters. }
30- \item {log , log.p }{logical ; if TRUE , probabilities p are given as log(p ). }
31- \item {lower.tail }{logical ; if TRUE (default ), probabilities are
30+ \item {log , log.p }{logical ; if \code {TRUE }, probabilities / densities
31+ are given as logarithms. }
32+ \item {lower.tail }{logical ; if \code {TRUE } (default ), probabilities are
3233 \eqn {P [X \le x ]}, otherwise , \eqn {P [X > x ]}. }
3334}
3435\value {
35- \code {dcauchy }, \ code { pcauchy }, and \ code { qcauchy } are respectively
36- the density , distribution function and quantile function of the Cauchy
37- distribution. \code {rcauchy } generates random deviates from the
38- Cauchy .
39-
36+ \code {dcauchy } gives the density ,
37+ \ code { pcauchy } is the cumulative distribution function , and
38+ \code {qcauchy } is the quantile function of the Cauchy distribution.
39+ \ code { rcauchy } generates random deviates .
40+
4041 The length of the result is determined by \code {n } for
4142 \code {rcauchy }, and is the maximum of the lengths of the
42- numerical arguments for the other functions.
43-
43+ numerical arguments for the other functions.
44+
4445 The numerical arguments other than \code {n } are recycled to the
4546 length of the result. Only the first elements of the logical
46- arguments are used.
47+ arguments are used.
4748}
4849\details {
4950 If \code {location } or \code {scale } are not specified , they assume
@@ -73,7 +74,7 @@ rcauchy(n, location = 0, scale = 1)
7374}
7475\seealso {
7576 \link {Distributions } for other standard distributions , including
76- \code {\link {dt }} for the t distribution which generalizes
77+ \code {\link {dt }} for the \ eqn { t } distribution which generalizes
7778 \code {dcauchy(* , l = 0 , s = 1 )}.
7879}
7980\examples {
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