October 2012
Beginner to intermediate
721 pages
21h 38m
English
This section describes a number of functions for fitting piecewise smooth curves to data. Functions in this section are particularly useful for plotting charts; there are even convenience functions for using these functions to show fitted values in some graphics packages.
One method for fitting a function to source data is with splines. With a linear model, a single line is fitted to all the data. With spline methods, a set of different polynomials is fitted to different sections of the data.
You can compute simple cubic splines with the spline function in the stats
package:
spline(x, y = NULL, n = 3 * length(x), method = "fmm", xmin = min(x),
xmax = max(x), xout, ties = mean)Here is a description of the arguments to smooth.spline.
| Argument | Description | Default |
|---|---|---|
| x | A vector specifying the predictor variable, or a two-column matrix specifying both the predictor and the response variables. | |
| y | If x is a vector, then
y is a vector containing the
response variable. | NULL |
| n | If xout is not
specified, then interpolation is done at n equally spaced points
between xmin and xmax. | 3*length(x) |
| method | Specifies the type of spline. Allowed values include
"fmm", "natural", "periodic", and "monoH.FC". | "fmm" |
| xmin | Lowest x value for
interpolations. | min(x) |
| xmax | Highest x value for
interpolations. | max(x) |
| xout | An optional vector of values specifying where interpolation should be done. | |
| ties | A method for handling ties. Either the string "ordered" or a function that returns a
single numeric value. | mean |
To return a function ...