proposition: Lemma lem_breflect_test_4 : forall b1 b2 b3, (forall n, Nat.eqb n n) -> (implb (b1 || b2) (Nat.eqb 0 0 && (b2 || b1 || b3))).
proof: Proof. breflect. tauto. Qed.
imports: Hammer(Tactics) Arith ZArith List Lia Hammer(Hints) Reals Lra Hammer(Reflect)