  In this paper, we study the Ricci flow on a closed manifold of dimension $n
\ge 4$ and finite time interval $[0,T)~(T < \infty)$ on which the scalar
curvature are uniformly bounded. We prove that if such flow of dimension $4 \le
n \le 7$ has finite time singularities, then every blow-up sequence of a
locally Type I singularity has certain property. Here, locally Type I
singularity is what Buzano and Di-Matteo defined.
