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@ -779,7 +779,28 @@ Le lemme repeating_patterns se base sur les huit premiers termes de TM :
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with (l := removelast (removelast (b3::b5::b7::hd))) (d := false) in H.
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pose (b8 := last (removelast (removelast (b3 :: b5 :: b7 :: hd))) false).
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fold b8 in H. rewrite <- app_assoc in H. rewrite <- app_assoc in H.
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pose (hd' := removelast (removelast (removelast (b3 :: b5 :: b7 :: hd)))).
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fold hd' in H.
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(* on étend tl *)
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destruct tl.
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assert (tm_step n = rev (tm_step n)
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\/ tm_step n = map negb (rev (tm_step n))).
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apply tm_step_rev. destruct H7; rewrite H in H7 at 2;
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rewrite rev_app_distr in H7; simpl in H5.
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assert (odd 3 = true). reflexivity.
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rewrite <- tm_step_pred with (n := n) (k := 0) in H8.
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rewrite H7 in H8. simpl in H8. inversion H8. rewrite H10 in n1.
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contradiction n1. reflexivity. simpl.
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replace 8 with (2^3). rewrite <- Nat.pow_lt_mono_r_iff.
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assumption. apply Nat.lt_1_2. reflexivity.
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assert (odd 3 = true). reflexivity.
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rewrite <- tm_step_pred with (n := n) (k := 0) in H8.
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rewrite H7 in H8. simpl in H8. inversion H8.
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destruct b0; destruct b1. contradiction n1. reflexivity.
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inversion H10. inversion H10. contradiction n1. reflexivity. simpl.
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replace 8 with (2^3). rewrite <- Nat.pow_lt_mono_r_iff.
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assumption. apply Nat.lt_1_2. reflexivity.
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