@@ -83,7 +83,14 @@ module MagmaMorphisms (M₁ : RawMagma a ℓ₁) (M₂ : RawMagma b ℓ₂) wher
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record IsMagmaHomomorphism (⟦_⟧ : A → B) : Set (a ⊔ ℓ₁ ⊔ ℓ₂) where
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field
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isRelHomomorphism : IsRelHomomorphism _≈₁_ _≈₂_ ⟦_⟧
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- homo : Homomorphic₂ ⟦_⟧ _∙_ _◦_
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+ ∙-homo : Homomorphic₂ ⟦_⟧ _∙_ _◦_
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+
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+ -- Deprecated.
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+ homo = ∙-homo
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+ {-# WARNING_ON_USAGE homo
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+ "Warning: homo was deprecated in v2.2.
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+ Please use ∙-homo instead. "
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+ #-}
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open IsRelHomomorphism isRelHomomorphism public
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renaming (cong to ⟦⟧-cong)
@@ -200,7 +207,6 @@ module GroupMorphisms (G₁ : RawGroup a ℓ₁) (G₂ : RawGroup b ℓ₂) wher
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injective : Injective _≈₁_ _≈₂_ ⟦_⟧
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open IsGroupHomomorphism isGroupHomomorphism public
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- renaming (homo to ∙-homo)
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isMonoidMonomorphism : IsMonoidMonomorphism ⟦_⟧
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isMonoidMonomorphism = record
@@ -265,7 +271,7 @@ module NearSemiringMorphisms (R₁ : RawNearSemiring a ℓ₁) (R₂ : RawNearSe
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*-isMagmaHomomorphism : *.IsMagmaHomomorphism ⟦_⟧
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*-isMagmaHomomorphism = record
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{ isRelHomomorphism = isRelHomomorphism
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- ; homo = *-homo
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+ ; ∙- homo = *-homo
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}
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record IsNearSemiringMonomorphism (⟦_⟧ : A → B) : Set (a ⊔ ℓ₁ ⊔ ℓ₂) where
@@ -430,7 +436,7 @@ module RingWithoutOneMorphisms (R₁ : RawRingWithoutOne a ℓ₁) (R₂ : RawRi
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*-isMagmaHomomorphism : *.IsMagmaHomomorphism ⟦_⟧
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*-isMagmaHomomorphism = record
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{ isRelHomomorphism = isRelHomomorphism
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- ; homo = *-homo
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+ ; ∙- homo = *-homo
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}
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record IsRingWithoutOneMonomorphism (⟦_⟧ : A → B) : Set (a ⊔ ℓ₁ ⊔ ℓ₂) where
@@ -623,19 +629,19 @@ module QuasigroupMorphisms (Q₁ : RawQuasigroup a ℓ₁) (Q₂ : RawQuasigroup
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∙-isMagmaHomomorphism : ∙.IsMagmaHomomorphism ⟦_⟧
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∙-isMagmaHomomorphism = record
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{ isRelHomomorphism = isRelHomomorphism
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- ; homo = ∙-homo
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+ ; ∙- homo = ∙-homo
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}
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\\-isMagmaHomomorphism : \\.IsMagmaHomomorphism ⟦_⟧
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\\-isMagmaHomomorphism = record
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{ isRelHomomorphism = isRelHomomorphism
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- ; homo = \\-homo
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+ ; ∙- homo = \\-homo
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}
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//-isMagmaHomomorphism : //.IsMagmaHomomorphism ⟦_⟧
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//-isMagmaHomomorphism = record
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{ isRelHomomorphism = isRelHomomorphism
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- ; homo = //-homo
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+ ; ∙- homo = //-homo
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}
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record IsQuasigroupMonomorphism (⟦_⟧ : A → B) : Set (a ⊔ ℓ₁ ⊔ ℓ₂) where
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