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(); } }