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@ -130,8 +130,13 @@ Lemma perm_eq : forall (l1 l2: list nat),
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-> incl l1 l2 /\ incl l2 l1.
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-> incl l1 l2 /\ incl l2 l1.
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Proof.
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Proof.
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intros l1 l2. intros H I J.
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intros l1 l2. intros H I J.
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Admitted.
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assert (K1 := H). assert (K2 := H). assert (K3 := I). assert (K4 := I).
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apply perm_seq_1 in K1. apply perm_seq_2 in K2.
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apply perm_seq_1 in K3. apply perm_seq_2 in K4.
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rewrite J in K1. rewrite J in K2.
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split. apply incl_tran with (m := seq 0 (length l2)); assumption.
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apply incl_tran with (m := seq 0 (length l2)); assumption.
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Qed.
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Lemma perm_incl : forall (l1 l2: list nat),
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Lemma perm_incl : forall (l1 l2: list nat),
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