Value Members

1.  final def !=(arg0: Any): Boolean

   Definition Classes

   AnyRef → Any

2.  final def ##(): Int

   Definition Classes

   AnyRef → Any

3.  final def ==(arg0: Any): Boolean

   Definition Classes

   AnyRef → Any

4.  def and(lhs: Set[A], rhs: Set[A]): Set[A]

   Definition Classes

   SetLattice → GenBool

5.  def asBoolRing: BoolRng[Set[A]]

   Every generalized Boolean algebra is also a BoolRng, with multiplication defined as and and addition defined as xor.

   Every generalized Boolean algebra is also a BoolRng, with multiplication defined as and and addition defined as xor.

   Definition Classes

   GenBool

6.  final def asInstanceOf[T0]: T0

   Definition Classes

   Any

7.  def clone(): AnyRef

   Attributes

   protected[java.lang]

   Definition Classes

   AnyRef

   Annotations

   @native() @throws( ... )

8.  def dual: Lattice[Set[A]]

   This is the lattice with meet and join swapped

   This is the lattice with meet and join swapped

   Definition Classes

   Lattice

9.  final def eq(arg0: AnyRef): Boolean

   Definition Classes

   AnyRef

10.  def equals(arg0: Any): Boolean

    Definition Classes

    AnyRef → Any

11.  def finalize(): Unit

    Attributes

    protected[java.lang]

    Definition Classes

    AnyRef

    Annotations

    @throws( classOf[java.lang.Throwable] )

12.  final def getClass(): Class[_]

    Definition Classes

    AnyRef → Any

    Annotations

    @native()

13.  def hashCode(): Int

    Definition Classes

    AnyRef → Any

    Annotations

    @native()

14.  final def isInstanceOf[T0]: Boolean

    Definition Classes

    Any

15.  def isZero(a: Set[A])(implicit ev: Eq[Set[A]]): Boolean

    Definition Classes

    BoundedJoinSemilattice

16.  def join(a: Set[A], b: Set[A]): Set[A]

    Definition Classes

    GenBool → JoinSemilattice

17.  def joinPartialOrder(implicit ev: Eq[Set[A]]): PartialOrder[Set[A]]

    Definition Classes

    JoinSemilattice

18.  def joinSemilattice: BoundedSemilattice[Set[A]]

    Definition Classes

    BoundedJoinSemilattice → JoinSemilattice

19.  def meet(a: Set[A], b: Set[A]): Set[A]

    Definition Classes

    GenBool → MeetSemilattice

20.  def meetPartialOrder(implicit ev: Eq[Set[A]]): PartialOrder[Set[A]]

    Definition Classes

    MeetSemilattice

21.  def meetSemilattice: Semilattice[Set[A]]

    Definition Classes

    MeetSemilattice

22.  final def ne(arg0: AnyRef): Boolean

    Definition Classes

    AnyRef

23.  final def notify(): Unit

    Definition Classes

    AnyRef

    Annotations

    @native()

24.  final def notifyAll(): Unit

    Definition Classes

    AnyRef

    Annotations

    @native()

25.  def or(lhs: Set[A], rhs: Set[A]): Set[A]

    Definition Classes

    SetLattice → GenBool

26.  final def synchronized[T0](arg0: ⇒ T0): T0

    Definition Classes

    AnyRef

27.  def toString(): String

    Definition Classes

    AnyRef → Any

28.  final def wait(): Unit

    Definition Classes

    AnyRef

    Annotations

    @throws( ... )

29.  final def wait(arg0: Long, arg1: Int): Unit

    Definition Classes

    AnyRef

    Annotations

    @throws( ... )

30.  final def wait(arg0: Long): Unit

    Definition Classes

    AnyRef

    Annotations

    @native() @throws( ... )

31.  def without(lhs: Set[A], rhs: Set[A]): Set[A]

    The operation of relative complement, symbolically often denoted a\b (the symbol for set-theoretic difference, which is the meaning of relative complement in the lattice of sets).

    The operation of relative complement, symbolically often denoted a\b (the symbol for set-theoretic difference, which is the meaning of relative complement in the lattice of sets).

    Definition Classes

    SetLattice → GenBool

32.  def xor(a: Set[A], b: Set[A]): Set[A]

    Logical exclusive or, set-theoretic symmetric difference.

    Logical exclusive or, set-theoretic symmetric difference. Defined as a\b ∨ b\a.

    Definition Classes

    GenBool

33.  def zero: Set[A]

    Definition Classes

    SetLattice → BoundedJoinSemilattice