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src/plfa/part1/Quantifiers.lagda.md
@@ -493,7 +493,10 @@ Many of the alternatives for proving `to∘from` turn out to be tricky.
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However, the proof can be straightforward if you use the following lemma,
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which is a corollary of `≡Can`.
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- proj₁≡→Can≡ : {c c′ : ∃[ b ] Can b} → proj₁ c ≡ proj₁ c′ → c ≡ c′
+ proj₁≡→Can≡ : {c c′ : ∃[ b ] Can b} → Σ.proj₁ c ≡ Σ.proj₁ c′ → c ≡ c′
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+
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+We use the syntax `Σ.proj₁` to refer to the `proj₁` field defined in
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+this module rather than to the imported `proj₁` field.
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```agda
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-- Your code goes here
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