From a408cbee9abbe2dbeee09bd36afc678efe7b6557 Mon Sep 17 00:00:00 2001 From: Jacques Comeaux Date: Fri, 10 Jul 2026 17:21:14 -0700 Subject: Use latest agda-categories --- Category/Monoidal/Instance/Cospans.agda | 9 ++++----- 1 file changed, 4 insertions(+), 5 deletions(-) (limited to 'Category/Monoidal/Instance/Cospans.agda') diff --git a/Category/Monoidal/Instance/Cospans.agda b/Category/Monoidal/Instance/Cospans.agda index a1648db..187eaca 100644 --- a/Category/Monoidal/Instance/Cospans.agda +++ b/Category/Monoidal/Instance/Cospans.agda @@ -9,9 +9,9 @@ import Categories.Morphism as Morphism import Categories.Morphism.Reasoning.Iso as IsoReasoning open import Categories.Category using (_[_,_]; _[_≈_]; _[_∘_]; Category) -open import Categories.Category.BinaryProducts using (BinaryProducts) open import Categories.Category.Cartesian.Bundle using (CartesianCategory) -open import Categories.Category.Cocartesian using (module CocartesianMonoidal; module CocartesianSymmetricMonoidal) +open import Categories.Category.Cocartesian.Monoidal using (module CocartesianMonoidal) +open import Categories.Category.Cocartesian.SymmetricMonoidal using (module CocartesianSymmetricMonoidal) open import Categories.Category.Monoidal.Symmetric using (Symmetric) open import Categories.Category.Monoidal.Braided using (Braided) open import Categories.Category.Monoidal.Core using (Monoidal) @@ -27,7 +27,7 @@ open import Functor.Instance.Cospan.Stack 𝒞 using (⊗) open import Functor.Instance.Cospan.Embed 𝒞 using (L; L-resp-⊗) module 𝒞 = FinitelyCocompleteCategory 𝒞 -open CocartesianMonoidal 𝒞.U 𝒞.cocartesian using (⊥+--id; -+⊥-id; ⊥+A≅A; A+⊥≅A; +-monoidal) +open CocartesianMonoidal 𝒞.cocartesian using (⊥+--id; -+⊥-id; ⊥+A≅A; A+⊥≅A; +-monoidal) open CocartesianSymmetricMonoidal 𝒞.U 𝒞.cocartesian using (+-symmetric) open Monoidal +-monoidal using () renaming (triangle to tri; pentagon to pent) @@ -36,8 +36,7 @@ open import Categories.Category.Monoidal.Utilities +-monoidal using (associator- module _ where - open CartesianCategory FinitelyCocompletes-CC using (products) - open BinaryProducts products using (_×_) + open CartesianCategory FinitelyCocompletes-CC using (_×_) 𝒞×𝒞 : FinitelyCocompleteCategory o ℓ e 𝒞×𝒞 = 𝒞 × 𝒞 -- cgit v1.2.3