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Clarified proof of notIn_ext_union_singleton
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@@ -411,9 +411,9 @@ Section kfin_bfin.
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destruct (dec (a = b)) as [Hb | Hb]; cbn.
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destruct (dec (a = b)) as [Hb | Hb]; cbn.
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* refine (Empty_rec _).
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* refine (Empty_rec _).
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rewrite Hb in Ha.
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rewrite Hb in Ha.
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contradiction.
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apply (HYb Ha).
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* reflexivity.
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* reflexivity.
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* destruct (dec (b = b)); [ reflexivity | contradiction ].
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* destruct (dec (b = b)) ; [ reflexivity | contradiction ].
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Defined.
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Defined.
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Theorem bfin_union : @closedUnion A Bfin.
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Theorem bfin_union : @closedUnion A Bfin.
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