fact: Definition T12 := wf_interp_acc V0 V1 V0_diff_V1 pi bot (@union _ R1 R2) (@union _ R3 (Pi pi V0 V1)) R12_reg R12_var R3_var' module123' def_dec3' _ _ (fun s t => FB12 _ _ _ _ FB1 FB2 t s) (fun s t => FB12 _ _ _ _ FB3 FB_Pi t s) (@union _ R1 R2) (fun s t H => H) W12'.
imports: Coq(List Relations Wellfounded Arith Recdef Setoid) CoLoR(closure more_list weaved_relation term equational_theory_spec dp)