object classic
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- type AbelianGroup[A] = Commutative[A] with Inverse[A]
- type Alternative[F[+_]] = Covariant[F] with IdentityBoth[F] with IdentityEither[F]
- type Applicative[F[+_]] = Covariant[F] with IdentityBoth[F]
- type Apply[F[+_]] = Covariant[F] with AssociativeBoth[F]
- type Bifunctor[=>:[+_, +_]] = Bicovariant[=>:]
- type BoundedSemilattice[A] = Semilattice[A] with Identity[A]
- type Category[=>:[-_, +_]] = IdentityCompose[=>:]
- type CommutativeMonoid[A] = Commutative[A] with Identity[A]
- type CommutativeSemigroup[A] = Commutative[A]
- type Contravariant[F[-_]] = prelude.Contravariant[F]
- type ContravariantMonoidal[F[-_]] = Contravariant[F] with IdentityBoth[F]
- type ContravariantSemigroupal[F[-_]] = Contravariant[F] with AssociativeBoth[F]
- type Decidable[F[-_]] = Contravariant[F] with IdentityBoth[F] with IdentityEither[F]
- type Divide[F[-_]] = Contravariant[F] with AssociativeBoth[F]
- type Divisible[F[-_]] = Contravariant[F] with IdentityBoth[F]
- type FlatMap[F[+_]] = Covariant[F] with AssociativeFlatten[F]
- type Functor[F[+_]] = Covariant[F]
- type Group[A] = Inverse[A]
- type Invariant[F[_]] = prelude.Invariant[F]
- type InvariantAlt[F[_]] = Invariant[F] with IdentityBoth[F] with IdentityEither[F]
- type InvariantApplicative[F[_]] = Invariant[F] with IdentityBoth[F]
- type InvariantMonoidal[F[_]] = Invariant[F] with IdentityBoth[F]
- type InvariantSemigroupal[F[_]] = Invariant[F] with AssociativeBoth[F]
- type Monad[F[+_]] = Covariant[F] with IdentityFlatten[F]
- type Monoid[A] = Identity[A]
- type MonoidK[F[_]] = IdentityEither[F]
- type Profunctor[=>:[-_, +_]] = Divariant[=>:]
- type Semigroup[A] = Associative[A]
- type SemigroupK[F[_]] = AssociativeEither[F]
- type Semigroupal[F[+_]] = Covariant[F] with AssociativeBoth[F]
- type Semilattice[A] = Commutative[A] with Idempotent[A]
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