Partially degenerate nested legit (NL) models have broad applicability in r
egional science. However, the literature on them is relatively sparse and c
onfusion exists on some aspects of identification and related matters. This
paper addresses a number of conceptual and econometric aspects of partiall
y degenerate NL models. These include identification, scaling, invariance,
and consistency with the utility-maximizing postulate that underlies discre
te choice analysis. This is accomplished within the larger, encompassing fr
amework of nondegenerate NL models of which the partially degenerate model
is a special case.