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@ -394,11 +394,13 @@ context-lemma {Γ} {Γ′} {λ[ x ∶ A ] N} Γ~Γ′ (⇒-I ⊢N) = ⇒-I (cont
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Γx~Γ′x {y} y∈N with x ≟ y
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... | yes refl = refl
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... | no x≢y = Γ~Γ′ (free-λ x≢y y∈N)
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context-lemma Γ~Γ′ (⇒-E ⊢L ⊢M) = ⇒-E (context-lemma (Γ~Γ′ ∘ free-·₁) ⊢L) (context-lemma (Γ~Γ′ ∘ free-·₂) ⊢M)
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context-lemma Γ~Γ′ (⇒-E ⊢L ⊢M) = ⇒-E (context-lemma (Γ~Γ′ ∘ free-·₁) ⊢L)
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(context-lemma (Γ~Γ′ ∘ free-·₂) ⊢M)
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context-lemma Γ~Γ′ 𝔹-I₁ = 𝔹-I₁
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context-lemma Γ~Γ′ 𝔹-I₂ = 𝔹-I₂
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context-lemma Γ~Γ′ (𝔹-E ⊢L ⊢M ⊢N)
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= 𝔹-E (context-lemma (Γ~Γ′ ∘ free-if₁) ⊢L) (context-lemma (Γ~Γ′ ∘ free-if₂) ⊢M) (context-lemma (Γ~Γ′ ∘ free-if₃) ⊢N)
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context-lemma Γ~Γ′ (𝔹-E ⊢L ⊢M ⊢N) = 𝔹-E (context-lemma (Γ~Γ′ ∘ free-if₁) ⊢L)
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(context-lemma (Γ~Γ′ ∘ free-if₂) ⊢M)
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(context-lemma (Γ~Γ′ ∘ free-if₃) ⊢N)
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\end{code}
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