STRUCTURE AND PROPERTIES OF APPROXIMATE FUNCTIONS FROM COLLAPSING BOUNDARIES AND THE ANALOGY OF HUMAN RELATIONSHIPS

Authors

  • Andrew A. Dosomah Department of General Studies (Maths Section), Edo state Polytechnic, Usen P.M.B 1104, Benin City, Edo state, Nigeria Author
  • Maureen E. Omorogbe Department of Business Administration Edo State Polytechnic, P.M.B 1104, Benin City Author

Keywords:

collapsing boundaries, Faster Pairs, Attitude, Perspective, Conversion, Approximate Compliance

Abstract

The paper explores structure and properties of pairs and faster pairs of approximate functions from collapsing boundaries of a positive series. It relates results from Mathematics of approximate functions to human relationship using analogies and suitable keys. It likens the mathematical search for faster pairs to breaking friendship boundaries and setting new boundaries or seeking new friends towards satisfying desired goals or timely expectations. It asserts among other things: Every collapsing boundary friend is a product of a compliant and non-compliant part, Amenable friends of collapsing boundaries can be converted in some activities, children of friends may not be friends of one’s children, if they become friends, it is possible to have closer relationship than their parents. Analysis of the error term led to an accidental discovery from a simulation calculation that if the error term tend to zero as (n) tends to infinity, the square root functions are 1-subtractive square root of rational number equivalence. The discovery prompted further investigation on the conditions for 1-subtractiveness, its role in the convergence of square root function inclusions in error terms of the approximate functions, and a general proof that the square root function inclusions in error terms of pairs of approximate functions from collapsing boundaries are 1-subtractive square root of rational number equivalence. Thus 1-subtactiveness is a useful characterization of square root function inclusions in error terms of approximate functions from collapsing boundaries. The paper also
illustrate how to use the concept of one subtractiveness to construct approximate of a given function of (n) when n is large. 

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References

Dosomah, A.A., Audu C.O. and Oriakhi M.E. (2013), Unit points of a subclass of functional integrable functions. Paper presented at the 32nd Annual National Conference of Nigerian Mathematical Society (NMS)held at Obafemi Awolowo University , Ife. June 25th -28th .

Dosomah A.A. Audu C.O. and Oriakhi M.E. (2014), On classes of series associated with unit points of the 1- (n+1) – kn+1 exponential integral. proceedings of the 52nd Annual National Conference of the Mathematics Association of Nigeria (MAN) held at University of Ilorin, August 31st – September 5th.

Dosomah A.A., Audu C.O., Edosomwan S.O. (2020) Pairs of approximate functions from collapsing boundaries of a positive series. Multidisciplinary Journal of Academic Excellence 20(1)92-101 National Association for Advancement of Knowledge (NAFAK)

Dosomah A.A., Omorogbe M.E (2020a) Faster pairs of approximate functions from collapsing boundaries. Unpublished research paper submitted to the international conference committee (January,2021) in honour of Prof Ugbebor, Department of Mathematics, University of Ibadan.

Dosomah A.A., Omorogbe M.E. (2020b) Mathematics of Approximation Attitudes in Human Relationship and The Search for Faster Pairs of Approximate Functions from Collapsing Boundaries. Unpublished research paper submitted to the international conference committee (January,2021) in honour of Prof Ugbebor, Department of Mathematics, University of Ibadan.

Published

2022-12-01

How to Cite

STRUCTURE AND PROPERTIES OF APPROXIMATE FUNCTIONS FROM COLLAPSING BOUNDARIES AND THE ANALOGY OF HUMAN RELATIONSHIPS. (2022). The Transactions of the Nigerian Association of Mathematical Physics, 18, 143-152. https://nampjournals.org.ng/index.php/tnamp/article/view/184

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