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  • Author or Editor: J. K. Kohli x
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Variants of δ-normality and δ-normal separation called weakly (functionally) δ-normal spaces are introduced and studied. This yields new factorizations of normality and δ-normality. A Urysohn type lemma and a Tietze type extension theorem for (weakly) functionally δ-normal spaces are obtained.

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In [1] Kohli and Vashistha gave an analogue of probabilistic version of Pant‘s Theorem ([2], Theorem 1). We note that mappings defined in Examples 3.6 to 3.8 of [1] are not self maps as claimed in the Definitions 3.1 and 3.2. In this context, we provide some relevant examples to complete the interesting results.

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