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Cubical/HITs/Nullification/Properties.agda
@@ -175,7 +175,7 @@ isNullIsEquiv nullX nullY f =
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isNullEquiv :
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∀ {ℓα ℓs ℓ} {A : Type ℓα} {S : A → Type ℓs}
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- {X Y : Type ℓ} → isNull S X → isNull S Y → isNull S (X ≃ Y)
+ {X : Type ℓ} {Y : Type ℓ'} → isNull S X → isNull S Y → isNull S (X ≃ Y)
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isNullEquiv nullX nullY = isNullΣ (isNullΠ (λ _ → nullY)) (isNullIsEquiv nullX nullY)
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isNullIsOfHLevel : (n : HLevel) → isNull S X → isNull S (isOfHLevel n X)
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