Move the Map into Lattice/Map
Signed-off-by: Danila Fedorin <danila.fedorin@gmail.com>
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@ -41,7 +41,7 @@ module IsEquivalenceInstances where
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(_≈₂_ : B → B → Set b)
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(_≈₂_ : B → B → Set b)
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(eB : IsEquivalence B _≈₂_) where
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(eB : IsEquivalence B _≈₂_) where
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open import Map A B ≡-dec-A using (Map; lift; subset)
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open import Lattice.Map A B ≡-dec-A using (Map; lift; subset)
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open import Data.List using (_∷_; []) -- TODO: re-export these with nicer names from map
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open import Data.List using (_∷_; []) -- TODO: re-export these with nicer names from map
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open IsEquivalence eB renaming
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open IsEquivalence eB renaming
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@ -221,7 +221,7 @@ module IsSemilatticeInstances where
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(_⊔₂_ : B → B → B)
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(_⊔₂_ : B → B → B)
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(sB : IsSemilattice B _≈₂_ _⊔₂_) where
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(sB : IsSemilattice B _≈₂_ _⊔₂_) where
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open import Map A B ≡-dec-A
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open import Lattice.Map A B ≡-dec-A
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open IsSemilattice sB renaming
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open IsSemilattice sB renaming
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( ≈-refl to ≈₂-refl; ≈-sym to ≈₂-sym; ≈-⊔-cong to ≈₂-⊔₂-cong
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( ≈-refl to ≈₂-refl; ≈-sym to ≈₂-sym; ≈-⊔-cong to ≈₂-⊔₂-cong
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; ⊔-assoc to ⊔₂-assoc; ⊔-comm to ⊔₂-comm; ⊔-idemp to ⊔₂-idemp
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; ⊔-assoc to ⊔₂-assoc; ⊔-comm to ⊔₂-comm; ⊔-idemp to ⊔₂-idemp
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@ -336,7 +336,7 @@ module IsLatticeInstances where
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(_⊓₂_ : B → B → B)
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(_⊓₂_ : B → B → B)
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(lB : IsLattice B _≈₂_ _⊔₂_ _⊓₂_) where
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(lB : IsLattice B _≈₂_ _⊔₂_ _⊓₂_) where
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open import Map A B ≡-dec-A
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open import Lattice.Map A B ≡-dec-A
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open IsLattice lB renaming
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open IsLattice lB renaming
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( ≈-refl to ≈₂-refl; ≈-sym to ≈₂-sym
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( ≈-refl to ≈₂-refl; ≈-sym to ≈₂-sym
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; ⊔-idemp to ⊔₂-idemp; ⊓-idemp to ⊓₂-idemp
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; ⊔-idemp to ⊔₂-idemp; ⊓-idemp to ⊓₂-idemp
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@ -4,7 +4,7 @@ open import Relation.Binary.Core using (Rel)
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open import Relation.Nullary using (Dec; yes; no; Reflects; ofʸ; ofⁿ)
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open import Relation.Nullary using (Dec; yes; no; Reflects; ofʸ; ofⁿ)
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open import Agda.Primitive using (Level) renaming (_⊔_ to _⊔ℓ_)
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open import Agda.Primitive using (Level) renaming (_⊔_ to _⊔ℓ_)
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module Map {a b : Level} (A : Set a) (B : Set b)
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module Lattice.Map {a b : Level} (A : Set a) (B : Set b)
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(≡-dec-A : Decidable (_≡_ {a} {A}))
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(≡-dec-A : Decidable (_≡_ {a} {A}))
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where
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where
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