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@ -207,15 +207,6 @@ Proof.
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Qed.
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Lemma two_step_consecutive_identical_length :
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forall (n : nat) (hd a tl : list bool),
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tm_step n = hd ++ a ++ tl -> length a = 5
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@ -246,7 +237,29 @@ Proof.
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exists (true::false::nil). exists (true::nil). exists true. simpl. reflexivity.
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exists (true::false::nil). exists (false::nil). exists true. simpl. reflexivity.
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apply tm_step_factor5 in H. contradiction H. reflexivity. reflexivity.
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exists (true::false::true::nil). exists (nil). exists false. simpl. reflexivity.
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exists (true::false::false::nil). exists (nil). exists true. simpl. reflexivity.
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exists (true::nil). exists (true::false::nil). exists false. simpl. reflexivity.
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exists (true::nil). exists (false::true::nil). exists false. simpl. reflexivity.
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exists (true::false::nil). exists (false::nil). exists false. simpl. reflexivity.
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exists (false::nil). exists (true::true::nil). exists true. simpl. reflexivity.
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exists (false::nil). exists (true::false::nil). exists true. simpl. reflexivity.
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exists (false::nil). exists (false::true::nil). exists true. simpl. reflexivity.
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exists (false::nil). exists (false::false::nil). exists true. simpl. reflexivity.
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exists (false::true::false::nil). exists (nil). exists true. simpl. reflexivity.
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apply tm_step_factor5' in H. contradiction H. reflexivity. reflexivity.
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exists (false::true::nil). exists (true::nil). exists false. simpl. reflexivity.
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exists (false::true::nil). exists (false::nil). exists false. simpl. reflexivity.
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exists (false::false::nil). exists (true::nil). exists true. simpl. reflexivity.
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exists (false::false::nil). exists (false::nil). exists true. simpl. reflexivity.
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exists (nil). exists (true::false::true::nil). exists false. simpl. reflexivity.
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exists (nil). exists (true::false::false::nil). exists false. simpl. reflexivity.
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exists (nil). exists (false::true::true::nil). exists false. simpl. reflexivity.
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exists (nil). exists (false::true::false::nil). exists false. simpl. reflexivity.
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exists (nil). exists (false::false::true::nil). exists false. simpl. reflexivity.
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exists (nil). exists (false::false::false::nil). exists false. simpl. reflexivity.
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Qed.
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