(* Basic_1: was: flt_wf__q_ind *)
(* Basic_1: was: flt_wf_ind *)
-axiom cw_wf_ind: ∀R:lenv→term→Prop.
+axiom cw_wf_ind: ∀R:lenv→predicate term.
(∀L2,T2. (∀L1,T1. #[L1,T1] < #[L2,T2] → R L1 T1) → R L2 T2) →
∀L,T. R L T.
lemma tw_shift: ∀L,T. #[L, T] ≤ #[L @ T].
#L elim L //
#K #I #V #IHL #T
-@transitive_le [3: @IHL |2: /2/ | skip ]
+@transitive_le [3: @IHL |2: /2 width=1/ | skip ]
qed.
(* Basic_1: removed theorems 6: