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chore: rexport Displayed from Displayed.Reasoning
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src/Cat/Displayed/Cartesian.lagda.md

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open import Cat.Displayed.Base
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open import Cat.Prelude
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import Cat.Displayed.Reasoning as DR
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import Cat.Displayed.Reasoning
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import Cat.Displayed.Morphism
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import Cat.Reasoning
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```
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module Cat.Displayed.Cartesian
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{o ℓ o′ ℓ′} {B : Precategory o ℓ} (E : Displayed B o′ ℓ′) where
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```
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<!--
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```agda
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open Cat.Reasoning B
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open Displayed E
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open Cat.Displayed.Reasoning E
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open Cat.Displayed.Morphism E
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open DR E
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```
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-->
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# Cartesian morphisms and Fibrations
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src/Cat/Displayed/Cartesian/Identity.lagda.md

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open Cat.Displayed.Univalence.Reasoning E
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open Cat.Displayed.Univalence E
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open Cat.Displayed.Morphism E
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open Displayed E
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open Dr E
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open _≅[_]_
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```

src/Cat/Displayed/Cartesian/Indexing.lagda.md

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@@ -30,7 +30,6 @@ open Cartesian-fibration cartesian
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open Cat.Displayed.Reasoning E
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open Cat.Reasoning B
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open Cartesian-lift
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open Displayed E
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open is-cartesian
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open Functor
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```

src/Cat/Displayed/Cartesian/Right.lagda.md

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@@ -24,7 +24,6 @@ module Cat.Displayed.Cartesian.Right
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where
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open Cat.Reasoning ℬ
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open Displayed ℰ
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open Cat.Displayed.Cartesian ℰ
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open Cat.Displayed.Morphism ℰ
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open Cat.Displayed.Reasoning ℰ

src/Cat/Displayed/Cartesian/Weak.lagda.md

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@@ -31,7 +31,6 @@ module Cat.Displayed.Cartesian.Weak
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<!--
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```agda
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open CR ℬ
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open Displayed ℰ
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open Cart ℰ
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open DR ℰ
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open DM ℰ

src/Cat/Displayed/Cocartesian.lagda.md

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@@ -17,7 +17,6 @@ module Cat.Displayed.Cocartesian
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{o ℓ o′ ℓ′} {ℬ : Precategory o ℓ} (ℰ : Displayed ℬ o′ ℓ′) where
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open Cat.Reasoning ℬ
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open Displayed ℰ
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open Cat.Displayed.Morphism ℰ
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open Cat.Displayed.Morphism.Duality ℰ
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open DR ℰ

src/Cat/Displayed/Cocartesian/Indexing.lagda.md

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@@ -22,7 +22,6 @@ module Cat.Displayed.Cocartesian.Indexing
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<!--
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```agda
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open Cat.Reasoning ℬ
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open Displayed ℰ
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open Cat.Displayed.Reasoning ℰ
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open Cocartesian-fibration opfibration
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open Functor

src/Cat/Displayed/Cocartesian/Weak.lagda.md

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@@ -32,7 +32,6 @@ module Cat.Displayed.Cocartesian.Weak
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<!--
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```agda
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open CR ℬ
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open Displayed ℰ
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open Cocart ℰ
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open Cat.Displayed.Morphism ℰ
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open Cat.Displayed.Morphism.Duality ℰ

src/Cat/Displayed/Fibre.lagda.md

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@@ -15,7 +15,6 @@ module Cat.Displayed.Fibre
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(E : Displayed B o′ ℓ′)
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where
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open Displayed E
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open Ds
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open Dr E
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open Cr B

src/Cat/Displayed/Instances/Diagrams.lagda.md

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@@ -24,7 +24,6 @@ module Cat.Displayed.Instances.Diagrams
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where
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open Cat.Reasoning B
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open Displayed E
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open Cat.Displayed.Reasoning E
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open Functor
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open _=>_

src/Cat/Displayed/Instances/DisplayedFamilies.lagda.md

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@@ -25,7 +25,6 @@ module Cat.Displayed.Instances.DisplayedFamilies
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<!--
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```agda
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open Cat.Reasoning B
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open Displayed E
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open Cat.Displayed.Reasoning E
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open Functor
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src/Cat/Displayed/Instances/Lifting.lagda.md

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@@ -61,7 +61,6 @@ module _
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private module J = Precategory J
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open Cat.Reasoning B
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open Displayed E
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open Cat.Displayed.Reasoning E
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```
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-->
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private module J = Precategory J
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open Cat.Reasoning B
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open Displayed E
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open Cat.Displayed.Reasoning E
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open Lifting
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```
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private module J = Precategory J
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open Cat.Reasoning B
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open Displayed E
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open Cat.Displayed.Reasoning E
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open Lifting
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open _=[_]=>l_

src/Cat/Displayed/InternalSum.lagda.md

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@@ -43,5 +43,5 @@ record Internal-sum : Type (o ⊔ ℓ ⊔ o′ ⊔ ℓ′)
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no-eta-equality
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field
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∐ : Vertical-fibred-functor (Disp-family E) E
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adjunction : ∐ ⊣↓ ConstDispFamVf E
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adjunction : ∐ ⊣f↓ ConstDispFamVf E
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```

src/Cat/Displayed/Morphism.lagda.md

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<!--
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```agda
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open Displayed ℰ
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open Cat.Reasoning ℬ
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open Cat.Displayed.Reasoning ℰ
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private variable

src/Cat/Displayed/Morphism/Duality.lagda.md

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module ℰ = Cat.Displayed.Morphism ℰ
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module ℰ^op = Cat.Displayed.Morphism (ℰ ^total-op)
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open Displayed ℰ
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open Cat.Morphism.Duality ℬ
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open Cat.Displayed.Reasoning ℰ
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