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-rw-r--r--NaturalTransformation/Monoidal/Construction/MonoidValued.agda (renamed from NaturalTransformation/Monoidal/Construction/FamilyOfMonoids.agda)10
1 files changed, 5 insertions, 5 deletions
diff --git a/NaturalTransformation/Monoidal/Construction/FamilyOfMonoids.agda b/NaturalTransformation/Monoidal/Construction/MonoidValued.agda
index d67c21a..2ef70d4 100644
--- a/NaturalTransformation/Monoidal/Construction/FamilyOfMonoids.agda
+++ b/NaturalTransformation/Monoidal/Construction/MonoidValued.agda
@@ -14,26 +14,26 @@ open import Level using (Level)
-- can be turned into a monoidal natural transformation
-- between monoidal functors F′ G′ from š’ž to S
-module NaturalTransformation.Monoidal.Construction.FamilyOfMonoids
+module NaturalTransformation.Monoidal.Construction.MonoidValued
{o o′ ā„“ ℓ′ e e′ : Level}
{š’ž : Category o ā„“ e}
- {š’ž-+ : Cocartesian š’ž}
+ (š’ž-+ : Cocartesian š’ž)
{S : MonoidalCategory o′ ℓ′ e′}
(let module S = MonoidalCategory S)
- (M N : Functor š’ž (Monoids S.monoidal))
+ {M N : Functor š’ž (Monoids S.monoidal)}
(α : NaturalTransformation M N)
where
import Categories.Category.Monoidal.Reasoning as āŠ—-Reasoning
import Categories.Morphism.Reasoning as ⇒-Reasoning
import Categories.Object.Monoid as MonoidObject
-import Functor.Monoidal.Construction.FamilyOfMonoids š’ž-+ {S = S} as FamilyOfMonoids
+import Functor.Monoidal.Construction.MonoidValued š’ž-+ {S = S} as FamilyOfMonoids
open import Categories.Category using (module Definitions)
open import Categories.Functor.Properties using ([_]-resp-square)
open import Categories.NaturalTransformation.Monoidal using (module Lax)
open import Data.Product using (_,_)
-open import Functor.Forgetful.Instance.Monoid S using (Forget)
+open import Functor.Forgetful.Instance.Monoid S.monoidal using (Forget)
private