fixed bug in Connectives
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@ -469,7 +469,7 @@ The nullary case of `uniq-⊎` is `uniq-⊥`, which asserts that `⊥-elim`
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is equal to any arbitrary function from `⊥`.
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\begin{code}
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uniq-⊥ : ∀ {C : Set} (h : ⊥ → C) (w : ⊥) → ⊥-elim w ≡ h w
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uniq-⊥ ()
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uniq-⊥ h ()
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\end{code}
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The pattern matching on the left-hand side is essential. Using
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the absurd pattern asserts there are no possible values for `w`,
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