  The existing investigations on the complexity are extended. In addition to
the Edward-Anderson Parameter q_2 the fourth moment q_4 of the magnetizations
m_i is included to the set of constrained variables and the constrained
complexity is numerically determined. The maximum of the constrained complexity
(representing the total complexity) sticks at the boundary for temperatures at
and below a new critical temperature. This implies marginal stability. The
temperature dependence of lowest value of the Gibbs potential consistent with
all requirements is presented.
