On The Generalized Topological Set Extension Results Using The Cluster Point Approach On The Generalized Topological Set Extension Results Using The Cluster Point Approach

Main Article Content

Eziokwu Emmanuel Chigozie

Abstract

In this work, we seek generalized finite extensions for a set of real numbers in the topological space through the cluster point approach. Basically, we know that in the topological space, a point is said to be a cluster point of a subset X if and only if every open set containing the point say x contains another point of x1 different from x. This concept with the aid basic known ideas on set theory was carefully used in the definition of linear, radial, and circular types of operators which played the major roles in realizing generalized extension results as in our main results of section three.

Article Details

Section
Research Article

Most read articles by the same author(s)

Obs.: This plugin requires at least one statistics/report plugin to be enabled. If your statistics plugins provide more than one metric then please also select a main metric on the admin's site settings page and/or on the journal manager's settings pages.