Kohli, J. K.Singh, Davinder2014-10-272014-10-272014-10-011576-9402https://riunet.upv.es/handle/10251/43617[EN] It is shown that the notion of an − cl R space (Demonstratio Math. 46(1) (2013), 229-244) fits well as a separation axiom between zero dimensionality and − 0 R spaces. Basic properties of − cl R spaces are studied and their place in the hierarchy of separation axioms that already exist in the literature is elaborated. The category of − cl R spaces and continuous maps constitutes a full isomorphism closed, monoreflective (epireflective) subcategory of TOP. The function space cl R (X, Y) of all − cl R supercontinuous functions from a space X into a uniform space Y is shown to be closed in the topology of uniform convergence. This strengthens and extends certain results in the literature (Demonstratio Math. 45(4) (2012), 947-952).Reconocimiento - No comercial - Sin obra derivada (by-nc-nd)R spaceUltra Hausdorff spaceInitial propertyMonoreflective (epireflective) subcategoryR_cl-supercontinuous functionTopology of uniform convergenceArtículo2014-10-2710.4995/agt.2014.3029Abierto1989-4147