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On the topolattice and permutation group of an infinite set*. II

Published online by Cambridge University Press:  24 October 2008

D. Ellis  and
A. J. Ward
D. Ellis
Affiliation:
The University of Florida
A. J. Ward
Affiliation:
The University of Florida
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Abstract

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Type
Research Notes
Information
Mathematical Proceedings of the Cambridge Philosophical Society , Volume 50 , Issue 3 , July 1954 , pp. 485 - 487
Copyright
Copyright © Cambridge Philosophical Society 1954

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References

REFERENCES

(1)Bagley, R. and Ellis, D. The topolattiee and permutation groups of an infinite set. (In preparation.)Google Scholar
(2)Birkhoff, G.On the combination of topologies. Fundam. Math. 26 (1936), 156–66.CrossRefGoogle Scholar
(3)Birkhoff, G.Lattice Theory (rev. ed.) (New York, 1948).Google Scholar
(4)Hewitt, E.A problem of set-theoretic topology. Duke math. J. 10 (1943), 309–33.CrossRefGoogle Scholar
(5)Norris, M. J.A note on regular and completely regular topological spaces. Proc. Amer. math. Soc. 1 (1950), 754–5.CrossRefGoogle Scholar
(6)Ore, O.Some studies on closure relations. Duke math. J.. 10 (1943), 573–627.CrossRefGoogle Scholar
(7)Ore, O.Combinations of closure relations. Math. Ann., Princeton, 44 (1943), 514–33.CrossRefGoogle Scholar
(8)Vaidyanathaswami, R.Treatise on Set Topology. I. Indian Math. Soc. (Madras, 1947).Google Scholar
(9)Ward, M.The closure operators of a lattice. Ann. Math., Princeton, 43 (1942), 191–96.CrossRefGoogle Scholar