Abstract
The aim of this note is to show that for a given continuous function $F$ on a set $E \subset \R,$ the associated interval function need not be continuous. We also give an example to show that the associated interval function can be continuous even if $F$ is not continuous.
Citation
Inder K. Rana. V. Sinha. "On the continuity of associated interval functions.." Real Anal. Exchange 29 (2) 979 - 981, 2003-2004.
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