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@ -260,6 +260,16 @@ Proof.
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Qed.
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Theorem tm_step_palindromic_full : forall (n : nat),
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odd n = true -> tm_step (S n) = (tm_step n) ++ rev (tm_step n).
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Proof.
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intro n. intro H.
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apply Nat.odd_OddT in H. apply Nat.OddT_Odd in H.
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apply Nat.Odd_double in H. rewrite H. rewrite tm_step_odd_step.
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rewrite <- tm_build. reflexivity.
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Qed.
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(*
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Lemma tm_step_palindromic_full : forall (n : nat),
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tm_step (Nat.double (S n)) =
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(tm_step (S (Nat.double n))) ++ rev (tm_step (S (Nat.double n))).
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@ -267,7 +277,7 @@ Proof.
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intro n. rewrite tm_step_odd_step. rewrite <- tm_build.
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rewrite Nat.double_S. reflexivity.
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Qed.
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*)
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(*
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Lemma tm_step_palindromic_even_seed :
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