include "basic_1/llt/defs.ma".
-theorem llt_wf__q_ind:
+fact llt_wf__q_ind:
\forall (P: ((A \to Prop))).(((\forall (n: nat).((\lambda (P0: ((A \to
Prop))).(\lambda (n0: nat).(\forall (a: A).((eq nat (lweight a) n0) \to (P0
a))))) P n))) \to (\forall (a: A).(P a)))
n) \to (P a)))))).(\lambda (a: A).(H (lweight a) a (refl_equal nat (lweight
a)))))).
-theorem llt_wf_ind:
+lemma llt_wf_ind:
\forall (P: ((A \to Prop))).(((\forall (a2: A).(((\forall (a1: A).((llt a1
a2) \to (P a1)))) \to (P a2)))) \to (\forall (a: A).(P a)))
\def