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Recallᵢ
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src/Data/Id/Base.lagda.md
@@ -200,21 +200,6 @@ substᵢ-filler-set
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→ ∀ x → x ≡ substᵢ P p x
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substᵢ-filler-set P is-set-A p x = subst (λ q → x ≡ substᵢ P q x) (is-set→is-setᵢ is-set-A _ _ reflᵢ p) refl
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-record Recallᵢ
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- {a b} {A : Type a} {B : A → Type b}
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- (f : (x : A) → B x) (x : A) (y : B x)
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- : Type (a ⊔ b)
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- where
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- constructor ⟪_⟫ᵢ
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- field
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- eq : f x ≡ᵢ y
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-
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-recallᵢ
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- : ∀ {a b} {A : Type a} {B : A → Type b}
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- → (f : (x : A) → B x) (x : A)
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- → Recallᵢ f x (f x)
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-recallᵢ f x = ⟪ reflᵢ ⟫ᵢ
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symᵢ : ∀ {a} {A : Type a} {x y : A} → x ≡ᵢ y → y ≡ᵢ x
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symᵢ reflᵢ = reflᵢ
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