  A finitely presented group F is called flawed if Hom(F,G)//G deformation
retracts onto its subspace Hom(F,K)/K for reductive affine algebraic groups G
and maximal compact subgroups K in G. After discussing generalities concerning
flawed groups, we show that all finitely generated groups isomorphic to a free
product of nilpotent groups are flawed. This unifies and generalizes all
previously known classes of flawed groups. We also provide further evidence for
the authors' conjecture that RAAGs (with torsion) are flawed. Lastly, we show
direct products between finite groups and some flawed group are also flawed.
These latter two theorems enlarge the known class of flawed groups.
