![]() Electronic Version 17 (1992), 111-130 | ![]() |
P. M. Gartside and P. J. Moody
Elastic (hence metrisable, proto-metrisable and linearly stratifiable) spaces have well-ordered (F) and every well-ordered (F) space is monotonically normal and hereditarily paracompact. The class of well-ordered (F) spaces is shown to be closed under closed maps and the duplication and scattering processes. A product theory is developed and compact well-ordered (F) spaces are investigated. Complete details of the relationships between the `classical' cardinal invariants for well-ordered (F) spaces are given.
volume 17: table of contents
topology proceedings
Electronic Version