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@ -902,9 +902,16 @@ Le lemme repeating_patterns se base sur les huit premiers termes de TM :
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assert (nth_error (tm_step (3 + (n-3))) (Nat.pred (lh/8) * 8 + 3)
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assert (nth_error (tm_step (3 + (n-3))) (Nat.pred (lh/8) * 8 + 3)
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= nth_error (tm_step (3 + (n-3))) (Nat.pred (lh/8) * 8 + 4)).
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= nth_error (tm_step (3 + (n-3))) (Nat.pred (lh/8) * 8 + 4)).
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rewrite Nat.add_comm. rewrite <- Nat.add_sub_swap. rewrite Nat.add_sub.
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rewrite Nat.add_comm. rewrite <- Nat.add_sub_swap. rewrite Nat.add_sub.
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rewrite H.
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rewrite H. rewrite Nat.mul_comm.
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apply eq_S in H9. symmetry in H9. rewrite <- Nat.add_1_r in H9.
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rewrite <- Nat.add_assoc in H9. rewrite Nat.add_1_r in H9.
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rewrite H9.
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apply eq_S in H9. rewrite <- Nat.add_1_r in H9.
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rewrite <- Nat.add_assoc in H9. rewrite Nat.add_1_r in H9.
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rewrite H9. unfold lh.
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(* TODO: montrer l'absurdité avec le cas réel de tm_step_repeating_patterns *)
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Lemma tm_step_repeating_patterns :
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Lemma tm_step_repeating_patterns :
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