Normal distribution of nonvanishing Betti rows for random flag complexes

Let $k$ be a row index, and consider a Betti table for which Theorem~ yields nonvanishing Betti numbers in row $k$. The $k$th row is viewed as a sequence of Betti numbers indexed by the homological degree. Row-normality conjecture. In cases where Theorem~ yields nonvanishing Betti numbers in row $k$, the $k$th row of the Betti table will be normally distributed, in a manner similar to Corollary~. This conjecture extends the normal asymptotic behavior established in the cited corollary to every row covered by the nonvanishing theorem; the supplied text gives no resolution status.