Clean up how proofs of fixed height are imported
Signed-off-by: Danila Fedorin <danila.fedorin@gmail.com>
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				| @ -65,7 +65,7 @@ open IsLattice isLatticeᵛ | ||||
|         ; ⊔-idemp to ⊔ᵛ-idemp | ||||
|         ) | ||||
|     public | ||||
| open Lattice.FiniteMap.IterProdIsomorphism.WithUniqueKeysAndFixedHeight String L vars vars-Unique | ||||
| open VariableValuesFiniteMap.FixedHeight vars-Unique | ||||
|     using () | ||||
|     renaming | ||||
|         ( isFiniteHeightLattice to isFiniteHeightLatticeᵛ | ||||
| @ -93,8 +93,7 @@ open StateVariablesFiniteMap | ||||
|         ; ≈-sym to ≈ᵐ-sym | ||||
|         ) | ||||
|     public | ||||
| 
 | ||||
| open Lattice.FiniteMap.IterProdIsomorphism.WithUniqueKeysAndFixedHeight State VariableValues states states-Unique | ||||
| open StateVariablesFiniteMap.FixedHeight states-Unique | ||||
|     using () | ||||
|     renaming | ||||
|         ( isFiniteHeightLattice to isFiniteHeightLatticeᵐ | ||||
|  | ||||
| @ -281,7 +281,7 @@ Provenance-union fm₁@(m₁ , ks₁≡ks) fm₂@(m₂ , ks₂≡ks) {k} {v} k,v | ||||
| ...   | bothᵘ {v₁} {v₂} (single k,v₁∈m₁) (single k,v₂∈m₂) = | ||||
|         ((v₁ , v₂) , (refl , (k,v₁∈m₁ , k,v₂∈m₂))) | ||||
| 
 | ||||
| module IterProdIsomorphism where | ||||
| private module IterProdIsomorphism where | ||||
|     open WithKeys | ||||
|     open import Data.Unit using (tt) | ||||
|     open import Lattice.Unit using () | ||||
| @ -323,15 +323,12 @@ module IterProdIsomorphism where | ||||
|         in | ||||
|             (((k , v) ∷ fm' , push k≢fm' ufm') , kvs≡ks) | ||||
| 
 | ||||
|     _≈ⁱᵖ_ : ∀ {n : ℕ} → IterProd n → IterProd n → Set | ||||
|     _≈ⁱᵖ_ {n} = IP._≈_ {n} | ||||
| 
 | ||||
|     private | ||||
|         _≈ⁱᵖ_ : ∀ {n : ℕ} → IterProd n → IterProd n → Set | ||||
|         _≈ⁱᵖ_ {n} = IP._≈_ {n} | ||||
| 
 | ||||
|         _⊔ⁱᵖ_ : ∀ {ks : List A} → | ||||
|                 IterProd (length ks) → IterProd (length ks) → IterProd (length ks) | ||||
|         _⊔ⁱᵖ_ {ks} = IP._⊔_ {length ks} | ||||
| 
 | ||||
|     _⊔ⁱᵖ_ : ∀ {ks : List A} → | ||||
|             IterProd (length ks) → IterProd (length ks) → IterProd (length ks) | ||||
|     _⊔ⁱᵖ_ {ks} = IP._⊔_ {length ks} | ||||
| 
 | ||||
|     to-build : ∀ {b : B} {ks : List A} (uks : Unique ks) → | ||||
|                let fm = to uks (IP.build b tt (length ks)) | ||||
| @ -615,7 +612,7 @@ module IterProdIsomorphism where | ||||
|                         in | ||||
|                             (v' , (v₁⊔v₂≈v' , there v'∈fm')) | ||||
| 
 | ||||
|     module WithUniqueKeysAndFixedHeight {ks : List A} (uks : Unique ks) {{≈₂-Decidable : IsDecidable _≈₂_}} {h₂ : ℕ} {{fhB : FixedHeight₂ h₂}} where | ||||
|     module FixedHeight {ks : List A} {{≈₂-Decidable : IsDecidable _≈₂_}} {h₂ : ℕ} {{fhB : FixedHeight₂ h₂}} (uks : Unique ks) where | ||||
|         import Isomorphism | ||||
|         open Isomorphism.TransportFiniteHeight | ||||
|             (IP.isFiniteHeightLattice {k = length ks} {{fhB = fixedHeightᵘ}}) (isLattice ks) | ||||
| @ -635,3 +632,4 @@ module IterProdIsomorphism where | ||||
|             to-build uks k v k,v∈⊥ | ||||
| 
 | ||||
| open WithKeys ks public | ||||
| module FixedHeight = IterProdIsomorphism.FixedHeight | ||||
|  | ||||
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