trait Corecursive[T] extends Based[T]
Unfolds for corecursive data types.
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final
def
!=(arg0: Any): Boolean
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final
def
##(): Int
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final
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==(arg0: Any): Boolean
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- def ana[A](a: A)(f: Coalgebra[Base, A])(implicit BF: Functor[Base]): T
- def anaM[M[_], A](a: A)(f: CoalgebraM[M, Base, A])(implicit arg0: Monad[M], BT: Traverse[Base]): M[T]
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def
apo[A](a: A)(f: GCoalgebra[[β$0$]\/[T, β$0$], Base, A])(implicit BF: Functor[Base]): T
An unfold that can short-circuit certain sections.
- def apoM[M[_], A](a: A)(f: GCoalgebraM[[β$3$]\/[T, β$3$], M, Base, A])(implicit arg0: Monad[M], BT: Traverse[Base]): M[T]
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- def elgotAna[N[_], A](a: A)(k: DistributiveLaw[N, Base], ψ: ElgotCoalgebra[N, Base, A])(implicit arg0: Monad[N], BF: Functor[Base]): T
- def elgotApo[A](a: A)(f: ElgotCoalgebra[[β$1$]\/[T, β$1$], Base, A])(implicit BF: Functor[Base]): T
- def elgotFutu[A](a: A)(f: ElgotCoalgebra[[β$6$]Free[Base, β$6$], Base, A])(implicit BF: Functor[Base]): T
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eq(arg0: AnyRef): Boolean
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- def futu[A](a: A)(f: GCoalgebra[[β$4$]Free[Base, β$4$], Base, A])(implicit BF: Functor[Base]): T
- def futuM[M[_], A](a: A)(f: GCoalgebraM[[β$8$]Free[Base, β$8$], M, Base, A])(implicit arg0: Monad[M], BT: Traverse[Base]): M[T]
- def gana[N[_], A](a: A)(k: DistributiveLaw[N, Base], f: GCoalgebra[N, Base, A])(implicit arg0: Monad[N], BF: Functor[Base]): T
- def ganaM[N[_], M[_], A](a: A)(k: DistributiveLaw[N, Base], f: GCoalgebraM[N, M, Base, A])(implicit arg0: Monad[N], arg1: Traverse[N], arg2: Monad[M], BT: Traverse[Base]): M[T]
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def
gapo[A, B](a: A)(ψ0: Coalgebra[Base, B], ψ: GCoalgebra[[β$2$]\/[B, β$2$], Base, A])(implicit BF: Functor[Base]): T
An unfold that can handle sections with a secondary unfold.
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ne(arg0: AnyRef): Boolean
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