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\name{predict.bSpline}\alias{predict.bSpline}\alias{predict.nbSpline}\alias{predict.pbSpline}\alias{predict.npolySpline}\alias{predict.ppolySpline}\alias{plot.spline}\title{Evaluate a spline at new values of x}\description{The \code{predict} methods for the classes that inherit from thevirtual classes \code{bSpline} and \code{polySpline} are used toevaluate the spline or its derivatives. The \code{plot} method for aspline object first evaluates \code{predict} with the \code{x}argument missing, then plots the resulting \code{xyVector} with\code{type = "l"}.}\usage{\method{predict}{bSpline}(object, x, nseg=50, deriv=0, \dots)plot.spline(x, \dots)}% \synopsis{% predict.bSpline(object, x, nseg=50, deriv=0, \dots)% predict.nbSpline(object, x, nseg=50, deriv=0, \dots)% predict.pbSpline(object, x, nseg=50, deriv=0, \dots)% predict.npolySpline(object, x, nseg=50, deriv=0, \dots)% predict.ppolySpline(object, x, nseg=50, deriv=0, \dots)% plot.spline(x, \dots)% }\arguments{\item{object}{An object that inherits from the \code{bSpline} or the\code{polySpline} class. For \code{plot.spline} this argument iscalled \code{x}.}\item{x}{A numeric vector of \code{x} values at which to evaluate thespline. If this argument is missing a suitable set of \code{x}values is generated as a sequence of \code{nseq} segments spanningthe range of the knots. For \code{plot.spline} the \code{x}argument is as described under \code{object} above.}\item{nseg}{A positive integer giving the number of segments in a setof equally-spaced \code{x} values spanning the range of the knotsin \code{object}. This value is only used if \code{x} is missing.}\item{deriv}{An integer between 0 and \code{splineOrder(object) - 1}specifying the derivative to evaluate.}\item{\dots}{\code{predict}: further arguments passed to or from other methods.\code{plot}: additional graphical parameters (see \code{link{par}}).}}\value{an \code{xyVector} with components\item{x}{the supplied or inferred numeric vector of \code{x} values}\item{y}{the value of the spline (or its \code{deriv}'th derivative)at the \code{x} vector}}\author{Douglas Bates and Bill Venables}\seealso{\code{\link{xyVector}},\code{\link{interpSpline}},\code{\link{periodicSpline}}}\examples{data( women )ispl <- interpSpline( weight ~ height, women )opar <- par(mfrow = c(2, 2), las = 1)plot(predict(ispl, nseg = 201), # plots over the range of the knotsmain = "Original data with interpolating spline", type = "l",xlab = "height", ylab = "weight")points(women$height, women$weight, col = 4)plot(predict(ispl, nseg = 201, deriv = 1),main = "First derivative of interpolating spline", type = "l",xlab = "height", ylab = "weight")plot(predict(ispl, nseg = 201, deriv = 2),main = "Second derivative of interpolating spline", type = "l",xlab = "height", ylab = "weight")plot(predict(ispl, nseg = 401, deriv = 3),main = "Third derivative of interpolating spline", type = "l",xlab = "height", ylab = "weight")par(opar)}\keyword{models}