Collaboration diagram for ForceCollectionTest:

Public Member Functions
void	testForceCollection ()

void	testForceCollectionZ ()

Static Public Attributes
static final String	testGeom ="POLYGON ((0 0, 0 5, 5 0, 0 0),(1 1, 3 1, 1 3, 1 1))"

static final String	testGeomZ ="POLYGON ((0 0 1,0 5 1,5 0 1,0 0 1),(1 1 1,3 1 1,1 3 1,1 1 1))"

Member Function Documentation

◆ testForceCollection()

void testForceCollection ( )

                                           {
                 ForceCollection instance=new ForceCollection();
                 ValueFactory valfac=SimpleValueFactory.getInstance();
                 Value geo=valfac.createLiteral(testGeom, WKTDatatype.LiteralIRI);
                 Value result=instance.evaluate(valfac, geo);
                 Value expResult=valfac.createLiteral("GEOMETRYCOLLECTION (POLYGON ((0 0, 0 5, 5 0, 0 0), (1 1, 3 1, 1 3, 1 1)))",WKTDatatype.LiteralIRI);
                 assertEquals(expResult, result);
         }

References GeometricUnaryFunction.evaluate(), WKTDatatype.LiteralIRI, and ForceCollectionTest.testGeom.

◆ testForceCollectionZ()

void testForceCollectionZ ( )

                                            {
                 ForceCollection instance=new ForceCollection();
                 ValueFactory valfac=SimpleValueFactory.getInstance();
                 Value geo=valfac.createLiteral(testGeomZ, WKTDatatype.LiteralIRI);
                 Value result=instance.evaluate(valfac, geo);
                 Value expResult=valfac.createLiteral("GEOMETRYCOLLECTION (POLYGON ((0 0 1,0 5 1,5 0 1,0 0 1),(1 1 1,3 1 1,1 3 1,1 1 1)))",WKTDatatype.LiteralIRI);
                 assertEquals(expResult, result);
         }

References GeometricUnaryFunction.evaluate(), WKTDatatype.LiteralIRI, and ForceCollectionTest.testGeomZ.

Member Data Documentation

◆ testGeom

final String testGeom ="POLYGON ((0 0, 0 5, 5 0, 0 0),(1 1, 3 1, 1 3, 1 1))"

static

Referenced by ForceCollectionTest.testForceCollection().

◆ testGeomZ

final String testGeomZ ="POLYGON ((0 0 1,0 5 1,5 0 1,0 0 1),(1 1 1,3 1 1,1 3 1,1 1 1))"