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@ -1324,11 +1324,9 @@ Lemma tm_step_cube7 : forall (n : nat),
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/\ 0 < length b.
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/\ 0 < length b.
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Proof.
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Proof.
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intros n. intro H.
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intros n. intro H.
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induction n.
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induction n; destruct H; destruct H; destruct H; destruct H.
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- destruct H. destruct H. destruct H. destruct H.
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- exists x. exists x0. exists x1. split; assumption.
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exists x. exists x0. exists x1. split; assumption.
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- assert (J: exists (hd2 b2 tl2 : list bool),
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- destruct H. destruct H. destruct H. destruct H.
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assert (J: exists (hd2 b2 tl2 : list bool),
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tm_step (Nat.pred (S n)) = hd2 ++ b2 ++ b2 ++ b2 ++ tl2
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tm_step (Nat.pred (S n)) = hd2 ++ b2 ++ b2 ++ b2 ++ tl2
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/\ 0 < length b2).
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/\ 0 < length b2).
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generalize H0. generalize H. apply tm_step_cube6.
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generalize H0. generalize H. apply tm_step_cube6.
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