  Mhaskar-Saff found a kind of universal behavior for the bulk structure of the
zeros of orthogonal polynomials for large $n$. Motivated by two plots, we look
at the finer structure for the case of random Verblunsky coefficients and for
what we call the BLS condition: $\alpha_n = Cb^n + O((b\Delta)^n)$. In the
former case, we describe results of Stoiciu. In the latter case, we prove
asymptotically equal spacing for the bulk of zeros.
