  We investigate Riemannian (non-Kahler) Ricci flow solutions that develop
finite-time Type-I singularities and present evidence in favor of a conjecture
that parabolic rescalings at the singularities converge to singularity models
that are shrinking Kahler-Ricci solitons. Specifically, the singularity model
for these solutions is expected to be the "blowdown soliton" discovered in
[FIK03]. Our partial results support the conjecture that the blowdown soliton
is stable under Ricci flow, as well as the conjectured stability of the
subspace of Kahler metrics under Ricci flow.
