  A committee space is a Hilbert space of power series, perhaps in several or
noncommuting variables, such that $\|z^\alpha\|\|z^\beta\| \geq
\|z^{\alpha+\beta}\|.$ Such a space satisfies the true column-row property when
ever the map transposing a column multiplier to a row multiplier is
contractive. We describe a model for random multipliers and show that such
random multipliers satisfy the true column-row property. We also show that the
column-row property holds asymptotically for large random Nevanlinna-Pick
interpolation problems where the nodes are chosen identically and
independently. These results suggest that finding a violation of the true
column-row property for the Drury-Arveson space via na\"ive random search is
unlikely.
