Abstract
It is proved that the following conditions are equivalent: (a) \(f\) is an almost everywhere continuous function; (b) \(f=g+h\), where \(g,h\) are strongly quasi-continuous; and, (c) \(f=c+gh\), where \(c \in \mathbb{R}\) and \(g,h\) are s.q.c..
Citation
Zbigniew Grande. "On some representations of a.e. continuous functions." Real Anal. Exchange 21 (1) 175 - 180, 1995/1996.
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