We prove two results about the quotient over the asymptotic density zero ideal. First, it is forcing equivalent to P(N)/Fin ∗Rc, where Rc is the homogeneous probability measure algebra of character c. Second, if it has analytic Hausdorff gaps then they look considerably different from previously known gaps of this form. We consider density ideals, ideals of the form Zμ = {A| lim supn μn(A) = 0}...