@@ -5,24 +5,23 @@ open import Categories.Bicategory
55open import Categories.Bicategory.LocalCoequalizers
66
77module Categories.Bicategory.Construction.Bimodules {o ℓ e t} {𝒞 : Bicategory o ℓ e t} {localCoeq : LocalCoequalizers 𝒞} where
8+ open import Level using (_⊔_)
9+ open import Data.Product using (_,_)
810
9- open import Categories.Bicategory.Monad
10- open import Level
11-
12- open import Categories.Bicategory.Monad.Bimodule
13- import Categories.Category.Construction.Bimodules
14- open Categories.Category.Construction.Bimodules {o} {ℓ} {e} {t} {𝒞} renaming (Bimodules to 1-Bimodules)
1511import Categories.Bicategory.Extras as Bicat
1612open Bicat 𝒞
17- open import Categories.Category
1813
14+ open import Categories.Bicategory.Monad using (Monad)
15+ open import Categories.Bicategory.Monad.Bimodule using (Bimodule; id-bimodule)
1916
17+ open import Categories.Category.Construction.Bimodules {𝒞 = 𝒞} using ()renaming (Bimodules to 1-Bimodules)
18+ open import Categories.Category using (Category)
2019private
2120 module 1-Bimodules M₁ M₂ = Category (1-Bimodules M₁ M₂)
2221
23- open import Data.Product using (_,_)
2422open import Categories.NaturalTransformation.NaturalIsomorphism using (niHelper)
2523open import Categories.Morphism using (_≅_)
24+
2625open import Categories.Bicategory.Construction.Bimodules.TensorproductOfBimodules using () renaming (Tensorproduct to infixr 30 _⊗₀_)
2726open import Categories.Bicategory.Construction.Bimodules.TensorproductOfHomomorphisms using () renaming (Tensorproduct to infixr 30 _⊗₁_)
2827open import Categories.Bicategory.Construction.Bimodules.Tensorproduct.Functorial {𝒞 = 𝒞} {localCoeq}
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