Abstract

Homomorphisms� and� isomorphisms� between� the� groups �of��� magic� squares ��and� real�� numbers� �are� discussed� in� this� paper.

Highlights

  • A magic square is a square array of numbers

  • If the sum is a constant for the elements of rows and columns alone, that square is called a semi magic square

  • 2.4: We use (i) R to denote the set of all real numbers. (ii) SM to denote the set of all nth order semi magic squares. (iii) Sa to denote the set of all nth order semi magic squares of the form [aij], aij =

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Summary

Madhukar Mallayya

Copyright c 2014 K. S. Sreeranjini and V. Madhukar Mallayya. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

Introduction
Magic Constant
Semi magic square
Propositions and Theorems
Full Text
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