9×9 Composite Loubere ́ ́ Magic Squares Infinite Abelian Group as a Miscellany Case of the 3×3 Loubere ́ ́ Magic Squares Infinite Abelian Group

Authors

  • baabaayo2014

  • gugarba

composite−, louberé −, abelian group, eigen group, magic sums, centre pieces

Abstract

In this paper, mystic miscellaneous algebraic properties of the set of × Composite (Nested) Loub́́ Magic Squares are vividly visualized. And, verbatim virtuoso of algebraic properties of the × Loub ́ ere Magic Squares viz: Eigen group, Magic Sum group and Centre Pieces group viewed the algebraic properties of its × Composite. It is also showcased that both the 2 sets equipped with the matrix binary operation of addition form infinite additive abelian groups.

How to Cite

9×9 Composite Loubere ́ ́ Magic Squares Infinite Abelian Group as a Miscellany Case of the 3×3 Loubere ́ ́ Magic Squares Infinite Abelian Group. (2015). Global Journal of Science Frontier Research, 15(4), 71-79. https://journalofscience.org/index.php/GJSFR/article/view/

References

Maya Ahmed (2004) Algebraic Combinatorics of Magic Squares, A Doctor of Philosophy Dissertation.

Daryl Stephens (1993) Matrix Properties of Magic Squares, Master of Science Professional Paper, College of Arts and Sciences, Denton, Texas, pp. 32.

K. Sreeranjini, V. Mallayya (2012) Semi Magic Squares as a Field. 6, 1249-1256.

J. Lee, C. Sallows (1986) Adventures with Turtle Shell and Yew between the Mountains of Mathematics and the Lowlands of Logology.

9A9 Composite Loube I(re) I Magic Squares Infinite Abelian Group as a Miscellany Case of the 3A3 Loube I(re) I Magic Squares Infinite Abelian Group

Published

2015-02-04

How to Cite

9×9 Composite Loubere ́ ́ Magic Squares Infinite Abelian Group as a Miscellany Case of the 3×3 Loubere ́ ́ Magic Squares Infinite Abelian Group. (2015). Global Journal of Science Frontier Research, 15(4), 71-79. https://journalofscience.org/index.php/GJSFR/article/view/