Abstract
In this paper we provide an alternate proof of a result of Kline. It claims that the set of all A-statistically convergent sequences cannot be given a locally convex FK topology where A is a nonnegative regular matrix whose rows spread. We also study the bounded multiplier space of all bounded A-statistically convergent sequences, and using the “βN program” we give an analogue of a result of Fridy and Miller for bounded multipliers.
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