plutus-metatheory-1.63.0.0: Command line tool for running plutus core programs
Safe HaskellSafe-Inferred
LanguageHaskell2010

MAlonzo.Code.Relation.Binary.Morphism.Structures

Documentation

d_Homomorphic'8322'_18T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → () Source #

d_IsRelHomomorphism_42 ∷ p → p → p → p → p → p → p → p → p → () Source #

d_IsRelMonomorphism_66 ∷ p → p → p → p → p → p → p → p → p → () Source #

d_IsRelIsomorphism_98 ∷ p → p → p → p → p → p → p → p → p → () Source #

d_bijective_122T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsRelIsomorphism_98T_Σ_14 Source #

d_IsOrderHomomorphism_144 ∷ p → p → p → p → p → p → p → p → p → p → p → p → p → () Source #

d_isRelHomomorphism_166T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsOrderHomomorphism_144T_IsRelHomomorphism_42 Source #

d_isRelHomomorphism_168T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsOrderHomomorphism_144T_IsRelHomomorphism_42 Source #

d_IsOrderMonomorphism_190 ∷ p → p → p → p → p → p → p → p → p → p → p → p → p → () Source #

d_isRelHomomorphism_218T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsOrderMonomorphism_190T_IsRelHomomorphism_42 Source #

d_isRelMonomorphism_224T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsOrderMonomorphism_190T_IsRelMonomorphism_66 Source #

d_isRelMonomorphism_226T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsOrderMonomorphism_190T_IsRelMonomorphism_66 Source #

d_IsOrderIsomorphism_248 ∷ p → p → p → p → p → p → p → p → p → p → p → p → p → () Source #

d_isRelHomomorphism_278T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsOrderIsomorphism_248T_IsRelHomomorphism_42 Source #

d_isRelMonomorphism_280T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsOrderIsomorphism_248T_IsRelMonomorphism_66 Source #

d_isRelIsomorphism_286T_Level_18T_Level_18 → () → () → T_Level_18T_Level_18T_Level_18T_Level_18 → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny → ()) → (AgdaAnyAgdaAny) → T_IsOrderIsomorphism_248T_IsRelIsomorphism_98 Source #