sealed abstract class ZapInstances extends AnyRef
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- implicit def comonadMonadZap[F[_], G[_]](implicit d: Zap[F, G], G: Functor[G]): Zap[[β$4$]Cofree[F, β$4$], [β$5$]Free[G, β$5$]]
A cofree comonad and a free monad annihilate each other
- implicit def coproductProductZap[F[_], FF[_], G[_], GG[_]](implicit d1: Zap[FF, F], d2: Zap[GG, G]): Zap[[α](FF[α], GG[α]), [α]\/[F[α], G[α]]]
The coproduct of two functors annihilates their product.
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- implicit def functorPairsZap[F1[_], F2[_], G1[_], G2[_]](implicit zf: Zap[F1, F2], zg: Zap[G1, G2]): Zap[[α]F1[G1[α]], [α]F2[G2[α]]]
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- def hashCode(): Int
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- implicit val identityZap: Zap[Id.Id, Id.Id]
The identity functor annihilates itself.
- final def isInstanceOf[T0]: Boolean
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- implicit def monadComonadZap[F[_], G[_]](implicit d: Zap[F, G], F: Functor[F]): Zap[[β$0$]Free[F, β$0$], [β$1$]Cofree[G, β$1$]]
A free monad and a cofree comonad annihilate each other
- final def ne(arg0: AnyRef): Boolean
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- implicit def productCoproductZap[F[_], FF[_], G[_], GG[_]](implicit d1: Zap[F, FF], d2: Zap[G, GG]): Zap[[α]\/[F[α], G[α]], [α](FF[α], GG[α])]
The product of two functors annihilates their coproduct.
- final def synchronized[T0](arg0: => T0): T0
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