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@ -425,6 +425,7 @@ Proof.
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rewrite <- Nat.succ_lt_mono. apply Nat.lt_0_succ.
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generalize Z. generalize H3. apply Nat.lt_trans.
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(* FIRST PART OF THE PROOF: case b0 = b1 *)
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(* première hypothèse b0 = b1 mais alors on construit vers la
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gauche jusqu'à (lest hd) et l'on a dans l'ordre jusqu'au centre :
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b1 | (negb b1) b1 | b1 (negb b1 ||
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@ -580,7 +581,9 @@ Proof.
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apply tm_step_cubefree in H. contradiction H. reflexivity.
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apply Nat.lt_0_succ. reflexivity. easy. easy.
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(* SECOND PART PF THE PROOF: case b0 <> b1 *)
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assert ({b=b1} + {~ b=b1}). apply bool_dec. destruct H1.
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rewrite e in H.
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