Abstract
Zeeman argued that the Euclidean (i. e. manifold) topology of Minkowski space-time should be replaced by a strictly finer topology that was to have a closer connection with the indefinite metric. This proposal was extended in 1976 by Rudiger Göbel and Hawking, King and McCarthy to the space-times of General Relativity. It is the purpose of this paper to argue that these suggestions for replacement misrepresent the significance of the manifold topology and overstate the necessity for a finer topology. The motivation behind such arguments is a realist view of space-time topology as against (what can be construed to be) the instrumentalist position underlying some of the suggestions for replacement.
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DOI 10.1093/bjps/39.2.247
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General Topology.John L. Kelley - 1962 - Journal of Symbolic Logic 27 (2):235-235.

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Philosophy, Drama and Literature.Rick Benitez - 2010 - In Graham Oppy & Steve Gardner (eds.), A Companion to Philosophy in Australia & New Zealand. Melbourne, Australia: Monash University Press. pp. 371-372.

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