CwF: update wording to reflect change from CwF to is-CwF
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@ -47,7 +47,7 @@ A Category with families, a CwF, is a category in which we can interpret the syn
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This file defines a CwF, without any particular type formers. Here CwFs are thought of as GATs (generalised algebraic theories), as is presented in a paper by Abel, Coquand and Dybjer. [@abd2008]
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A CwF is defined as a precategory $\mathcal C$ equipped with a contravariant functor $\mathcal F : \mathcal C^{op} \to \mathcal Fam$, fufilling the properties listed below.
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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.
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```
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record is-CwF {o h f : Level} (𝓒 : Precategory o h) : Type (lsuc (o ⊔ h ⊔ f)) where
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