We analyze the local upper Lipschitz behavior of critical points. stationar
y solutions and local minimizers to parametric C-1,C-1 programs. In particu
lar, we derive a characterization of this property for the stationary solut
ion set map without assuming the Mangasarian-Fromovitz CQ. Moreover, condit
ions which also ensure the persistence of solvability are given, and the sp
ecial case of linear constraints is handled. The present paper takes patter
n from  by continuing the approach via contingent derivatives of the Ko
jima function associated with the given optimization problem.