3.8 Article

Objects generated by an arbitrary natural number. Part 3: Standard modal-topological aspect

Journal

NOTES ON NUMBER THEORY AND DISCRETE MATHEMATICS
Volume 29, Issue 1, Pages 171-180

Publisher

BULGARIAN ACAD SCIENCE
DOI: 10.7546/nntdm.2023.29.1.171-180

Keywords

Arithmetic function; Modal operator; Natural number; Set; Topological operator

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This paper introduces a set SET(n) generated by an arbitrary natural number n, and defines some arithmetic functions and operators of a modal type on the elements of SET(n) as described in [3] and [4]. Additionally, it defines arithmetic operators of a topological type on the elements of SET(n) and studies some of their basic properties. Perspectives for future research are also discussed.
The set SET(n), generated by an arbitrary natural number n, was defined in [3]. There, and in [4], some arithmetic functions and arithmetic operators of a modal type are defined over the elements of SET(n). Here, over the elements of SET(n) arithmetic operators of a topological type are defined and some of their basic properties are studied. Perspectives for future research are discussed.

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