Vol. 118, No. 1, 1985

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Not every Lodato proximity is covered

K. C. Chattopadhyay

Vol. 118 (1985), No. 1, 59–62
Abstract

In a recent paper Reed wrote, “In fact it may be that all Lodato proximities are covered. I was unable to find a counterexample”. (Remark 1.10)

The purpose of this note is to show that, in general, Lodato proximities are not covered.

Mathematical Subject Classification 2000
Primary: 54E05
Milestones
Received: 11 August 1983
Revised: 31 October 1983
Published: 1 May 1985
Authors
K. C. Chattopadhyay