package org.geogebra.common.kernel.commands;
import org.geogebra.common.kernel.Kernel;
import org.geogebra.common.kernel.algos.AlgoPolynomialFromCoordinates;
import org.geogebra.common.kernel.algos.AlgoPolynomialFromFunction;
import org.geogebra.common.kernel.arithmetic.Command;
import org.geogebra.common.kernel.geos.GeoElement;
import org.geogebra.common.kernel.geos.GeoFunction;
import org.geogebra.common.kernel.geos.GeoFunctionable;
import org.geogebra.common.kernel.geos.GeoList;
import org.geogebra.common.main.MyError;
import org.geogebra.common.plugin.GeoClass;
/**
* Polynomial[ <GeoFunction> ]
*/
public class CmdPolynomial extends CommandProcessor {
/**
* Create new command processor
*
* @param kernel
* kernel
*/
public CmdPolynomial(Kernel kernel) {
super(kernel);
}
@Override
final public GeoElement[] process(Command c) throws MyError {
int n = c.getArgumentNumber();
GeoElement[] arg;
arg = resArgs(c);
switch (n) {
case 1:
if ((arg[0].isGeoFunctionable())) {
AlgoPolynomialFromFunction algo = new AlgoPolynomialFromFunction(
cons, c.getLabel(),
((GeoFunctionable) arg[0]).getGeoFunction());
GeoElement[] ret = { algo.getPolynomial() };
return ret;
}
// Michael Borcherds 2008-01-22 BEGIN
// PolynomialFromCoordinates
else if ((arg[0].isGeoList())) {
GeoElement[] ret = {
PolynomialFunction(c.getLabel(), ((GeoList) arg[0])) };
return ret;
}
// Michael Borcherds 2008-01-22 END
else {
throw argErr(app, c, arg[0]);
}
// more than one argument
default:
// Markus Hohenwarter 2008-01-26 BEGIN
// try to create list of points
GeoList list = wrapInList(kernelA, arg, arg.length, GeoClass.POINT);
if (list != null) {
GeoElement[] ret = { PolynomialFunction(c.getLabel(), list) };
return ret;
}
// Markus Hohenwarter 2008-01-26 END
throw argNumErr(app, c, n);
}
}
/**
* Fits a polynomial exactly to a list of coordinates Michael Borcherds
* 2008-01-22
*/
final private GeoFunction PolynomialFunction(String label, GeoList list) {
AlgoPolynomialFromCoordinates algo = new AlgoPolynomialFromCoordinates(
cons, label, list);
return algo.getPolynomial();
}
}