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Put indexed data types in the right universes #2028

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Put indexed data types in the right universes #2028

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2 changes: 1 addition & 1 deletion src/Data/Star/Decoration.agda
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Expand Up @@ -28,7 +28,7 @@ data NonEmptyEdgePred {ℓ r p : Level} {I : Set ℓ} (T : Rel I r)
-- Decorating an edge with more information.

data DecoratedWith {ℓ r p : Level} {I : Set ℓ} {T : Rel I r} (P : EdgePred p T)
: Rel (NonEmpty (Star T)) p where
: Rel (NonEmpty (Star T)) (ℓ ⊔ r ⊔ p) where
↦ : ∀ {i j k} {x : T i j} {xs : Star T j k}
(p : P x) → DecoratedWith P (nonEmpty (x ◅ xs)) (nonEmpty xs)

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2 changes: 1 addition & 1 deletion src/Data/Star/Pointer.agda
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Expand Up @@ -26,7 +26,7 @@ private

data Pointer {T : Rel I r}
(P : EdgePred p T) (Q : EdgePred q T)
: Rel (Maybe (NonEmpty (Star T))) (p ⊔ q) where
: Rel (Maybe (NonEmpty (Star T))) (ℓ ⊔ r ⊔ p ⊔ q) where
step : ∀ {i j k} {x : T i j} {xs : Star T j k}
(p : P x) → Pointer P Q (just (nonEmpty (x ◅ xs)))
(just (nonEmpty xs))
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6 changes: 3 additions & 3 deletions src/Reflection/AnnotatedAST.agda
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Expand Up @@ -35,8 +35,8 @@ Annotation : ∀ ℓ → Set (suc ℓ)
Annotation ℓ = ∀ {u} → ⟦ u ⟧ → Set ℓ

-- An annotated type is a family over an Annotation and a reflected term.
Typeₐ : ∀ ℓ → Univ → Set (suc ℓ)
Typeₐ ℓ u = Annotation ℓ → ⟦ u ⟧ → Set ℓ
Typeₐ : ∀ ℓ → Univ → Set (suc (suc ℓ))
Typeₐ ℓ u = Annotation ℓ → ⟦ u ⟧ → Set (suc ℓ)

private
variable
Expand Down Expand Up @@ -168,7 +168,7 @@ mutual

-- An annotation function computes the top-level annotation given a
-- term annotated at all sub-terms.
AnnotationFun : Annotation ℓ → Set ℓ
AnnotationFun : Annotation ℓ → Set (suc ℓ)
AnnotationFun Ann = ∀ u {t : ⟦ u ⟧} → Annotated′ Ann t → Ann t


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