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Unbreak build (#1478)
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src/univalent-combinatorics/finitely-enumerable-types.lagda.md

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@@ -51,7 +51,7 @@ open import univalent-combinatorics.surjective-maps
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## Idea
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A type `X` is
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{{#concept "finitely enumerable" disambiguation="type" Agda=finitely-enumerable-type}}
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{{#concept "finitely enumerable" disambiguation="type" Agda=is-finitely-enumerable}}
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if there [exists](foundation.existential-quantification.md) an `n : ℕ` and a
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[surjection](foundation.surjective-maps.md) from `Fin n → X`.
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