A study is made on the fixed points of the quasi-nonexpansive operator sequence with a mapping
from the bounded closed convex subset of a uniformly convex Banach space into the closed convex subset in
the same space. The sufficient conditions for the quasi-nonexpansive operator sequence to have a common
fixed point are obtained, and the corresponding Ishikawa iterative sequence converging on the common fixed
point is constructed. The results obtained in this paper are the extension of the conclusions in the recent
publication of the author.