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CwF: undo the last change, since f will be inferred from the functor

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Rachel Lambda Samuelsson 2022-10-08 13:20:24 +02:00
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src/CwF.lagda.md
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@ -50,7 +50,7 @@ This file defines a CwF, without any particular type formers. Here CwFs are thou
A category $\mathcal C$ is said to be a CwF if there is a contravariant functor $\mathcal F : \mathcal C^{op} \to \mathcal Fam$, and it fufills the laws of the GAT. A category $\mathcal C$ is said to be a CwF if there is a contravariant functor $\mathcal F : \mathcal C^{op} \to \mathcal Fam$, and it fufills the laws of the GAT.
``` ```
record is-CwF {o h : _} (f : _) (𝓒 : Precategory o h) : Type (lsuc (o ⊔ h ⊔ f)) where record is-CwF {o h f : _} (𝓒 : Precategory o h) : Type (lsuc (o ⊔ h ⊔ f)) where
field field
𝓕 : Functor (𝓒 ^op) (Fams f) 𝓕 : Functor (𝓒 ^op) (Fams f)
``` ```