proposition: Lemma interp_bformula_le : forall (bf:BFormula (Formula Z) isProp), bounded_bformula (fst vm) bf -> (eval_f (Zeval_formula (interp_vmap vm)) bf <-> eval_f (Zeval_formula (interp_vmap vm')) bf).
proof: Proof. exact (interp_bformula_le_gen isProp). Qed.
imports: Bool List Int63 Ring63 PArray ZArith Misc State SMT_terms Euf RingMicromega ZMicromega Coq.micromega.Tauto Psatz