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A short lemma [FSet A = FSetC A]

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Dan Frumin
2017-08-03 14:43:42 +02:00
parent 9cdfc671dc
commit 31889d4e48
1 changed files with 6 additions and 1 deletions
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5
FiniteSets/fsets/isomorphism.v
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@@ -66,4 +66,9 @@ Section Iso.
unfold Sect. apply repr_iso_id_r. unfold Sect. apply repr_iso_id_r.
Defined. Defined.
Theorem fset_fsetc : FSet A = FSetC A.
Proof.
apply (equiv_path _ _)^-1.
exact repr_iso.
Defined.
End Iso. End Iso.