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diff --git a/Functor/Free/Instance/SymmetricMonoidalPreorder.agda b/Functor/Free/Instance/SymmetricMonoidalPreorder.agda
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-{-# OPTIONS --without-K --safe #-}
-
-module Functor.Free.Instance.SymmetricMonoidalPreorder where
-
-import Functor.Free.Instance.MonoidalPreorder as MP
-
-open import Categories.Category using (Category)
-open import Category.Instance.SymMonCat using (SymMonCat)
-open import Categories.Category.Monoidal.Bundle using (SymmetricMonoidalCategory)
-open import Categories.Functor using (Functor)
-open import Categories.Functor.Monoidal.Symmetric using () renaming (module Lax to Lax₁)
-open import Categories.Functor.Monoidal.Symmetric.Properties using (∘-SymmetricMonoidal)
-open import Categories.NaturalTransformation.NaturalIsomorphism.Monoidal.Symmetric using () renaming (module Lax to Lax₂)
-open import Category.Instance.SymMonPre.Primitive using (SymMonPre; _≃_; module ≃)
-open import Data.Product using (_,_)
-open import Level using (Level)
-open import Preorder.Primitive.Monoidal using (MonoidalPreorder; SymmetricMonoidalPreorder; SymmetricMonoidalMonotone)
-
-open Lax₁ using (SymmetricMonoidalFunctor)
-open Lax₂ using (SymmetricMonoidalNaturalIsomorphism)
- 
--- The free symmetric monoidal preorder of a symmetric monoidal category
-
-module _ {o ℓ e : Level} where
-
-  symmetricMonoidalPreorder : SymmetricMonoidalCategory o ℓ e → SymmetricMonoidalPreorder o ℓ
-  symmetricMonoidalPreorder C = record
-      { M
-      ; symmetric = record
-          { symmetric = λ x y → braiding.⇒.η (x , y)
-          }
-      }
-    where
-      open SymmetricMonoidalCategory C
-      module M = MonoidalPreorder (MP.Free.₀ monoidalCategory)
-
-  module _ {A B : SymmetricMonoidalCategory o ℓ e} where
-
-    symmetricMonoidalMonotone
-        : SymmetricMonoidalFunctor A B
-        → SymmetricMonoidalMonotone (symmetricMonoidalPreorder A) (symmetricMonoidalPreorder B)
-    symmetricMonoidalMonotone F = record
-        { monoidalMonotone = MP.Free.₁ F.monoidalFunctor
-        }
-      where
-        module F = SymmetricMonoidalFunctor F
-
-    open SymmetricMonoidalNaturalIsomorphism using (⌊_⌋)
-
-    pointwiseIsomorphism
-        : {F G : SymmetricMonoidalFunctor A B}
-        → SymmetricMonoidalNaturalIsomorphism F G
-        → symmetricMonoidalMonotone F ≃ symmetricMonoidalMonotone G
-    pointwiseIsomorphism F≃G = MP.Free.F-resp-≈ ⌊ F≃G ⌋
-
-Free : {o ℓ e : Level} → Functor (SymMonCat {o} {ℓ} {e}) (SymMonPre o ℓ)
-Free = record
-    { F₀ = symmetricMonoidalPreorder
-    ; F₁ = symmetricMonoidalMonotone
-    ; identity = λ {A} → ≃.refl {A = symmetricMonoidalPreorder A} {x = id}
-    ; homomorphism = λ {f = f} {h} → ≃.refl {x = symmetricMonoidalMonotone (∘-SymmetricMonoidal h f)}
-    ; F-resp-≈ = pointwiseIsomorphism
-    }
-  where
-    open Category (SymMonPre _ _) using (id)
-
-module Free {o ℓ e} = Functor (Free {o} {ℓ} {e})