1 package JSci.maths.fields; 2 3 import JSci.maths.*; 4 import JSci.maths.groups.AbelianGroup; 5 6 11 public final class RealField extends Object implements Field { 12 public final static MathDouble ZERO=new MathDouble(0.0); 13 public final static MathDouble ONE=new MathDouble(1.0); 14 public final static MathDouble PI=new MathDouble(Math.PI); 15 public final static MathDouble E=new MathDouble(Math.E); 16 public final static MathDouble GAMMA=new MathDouble(NumericalConstants.GAMMA); 17 public final static MathDouble INFINITY=new MathDouble(Double.POSITIVE_INFINITY); 18 public final static MathDouble NaN=new MathDouble(Double.NaN); 19 20 private final static RealField _instance = new RealField(); 21 24 private RealField() {} 25 29 public static final RealField getInstance() { 30 return _instance; 31 } 32 35 public AbelianGroup.Member zero() { 36 return ZERO; 37 } 38 41 public boolean isZero(AbelianGroup.Member g) { 42 return ZERO.equals(g); 43 } 44 47 public boolean isNegative(AbelianGroup.Member a, AbelianGroup.Member b) { 48 return ZERO.equals(a.add(b)); 49 } 50 53 public Ring.Member one() { 54 return ONE; 55 } 56 59 public boolean isOne(Ring.Member r) { 60 return ONE.equals(r); 61 } 62 65 public boolean isInverse(Field.Member a, Field.Member b) { 66 return ONE.equals(a.multiply(b)); 67 } 68 } 69 70 | Popular Tags |