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@ -644,17 +644,34 @@ reflexivity. contradiction n0. reflexivity. reflexivity. rewrite H1 in H.
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(* régler d'abord la question du modulo au centre *)
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destruct M. left. assumption. (* ici on postule le modulo = 2 *)
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assert ({b4=b0} + {~ b4=b0}). apply bool_dec. destruct H2. rewrite e0 in H.
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assert (last (b3::hd) false = b1).
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destruct (last (b3::hd) false); destruct b1; destruct b0.
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reflexivity. reflexivity. contradiction n2. reflexivity.
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contradiction n1. reflexivity. contradiction n1. reflexivity.
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contradiction n2. reflexivity. reflexivity. reflexivity.
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assert ({b4=b0} + {~ b4=b0}). apply bool_dec. destruct H3. rewrite e0 in H.
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assert (exists x, skipn 2 [b1;b0;b1;b0] = [x;x]).
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replace (removelast (b3 :: hd) ++ [last (b3 :: hd) false] ++
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b1 :: b0 :: b1 :: b2 :: b2 :: b1 :: b0 :: b1 :: b0 :: tl)
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with ((removelast (b3 :: hd) ++
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[last (b3 :: hd) false] ++ [b1;b0;b1;b2;b2])
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with (((b3 :: hd) ++ [b1;b0;b1;b2;b2])
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++ [b1;b0;b1;b0] ++ tl) in H.
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assert (length (removelast (b3 :: hd) ++ [last (b3 :: hd) false]
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++ [b1; b0; b1; b2; b2]) mod 4 = 3).
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assert (length ((b3::hd) ++ [b1; b0; b1; b2; b2]) mod 4 = 3). rewrite e in H1.
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replace ([b1;b0;b1;b2;b2]) with ([b1;b0;b1;b2] ++ [b2]).
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rewrite app_assoc. rewrite app_length. rewrite <- Nat.add_mod_idemp_l.
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rewrite H1. reflexivity. easy. reflexivity.
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assert (length [b1;b0;b1;b0] = 4). reflexivity.
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generalize H3. generalize H4. generalize H. apply tm_step_factor4_3mod4.
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symmetry. rewrite app_assoc. rewrite <- app_removelast_last.
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rewrite <- app_assoc. reflexivity. easy.
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destruct H3. inversion H3. rewrite <- H6 in H5. rewrite H5 in n1.
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contradiction n1. reflexivity.
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assert (b4 = b1). destruct b4; destruct b1; destruct b0.
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reflexivity. reflexivity. contradiction n3. reflexivity.
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contradiction n1. reflexivity. contradiction n1. reflexivity.
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contradiction n3. reflexivity. reflexivity. reflexivity.
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rewrite H3 in H. rewrite H2 in H.
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