Abstract
The article surveys recent developments on monotone normality in the context of classical theory. Particular results concern protometrisable, elastic and well ordered ( F) spaces, cardinal invariants and compactifications, Borges normal spaces and the extension of continuous functions, Gartside's p-products, topological groups and the structuring mechanism introduced by A.W. Roscoe and the author. A major influence is P.M. Gartside's thesis.
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