Cyclic groups, fibonacci numbers, and La Loubere magic squares

This paper presents a solution to the problem of finding the order of a cyclic group by using concepts of magic squares, Fibonacci numbers and properties of matrices. The initial discussion includes the actual construction of La Loubere Magic Square. From the permutation of Rn without actually const...

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Main Authors: Kabigting, Jorge A., Reyes, Patrick Joseph V.
Format: text
Language:English
Published: Animo Repository 1994
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Online Access:https://animorepository.dlsu.edu.ph/etd_bachelors/16170
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Institution: De La Salle University
Language: English
id oai:animorepository.dlsu.edu.ph:etd_bachelors-16683
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spelling oai:animorepository.dlsu.edu.ph:etd_bachelors-166832022-02-02T03:30:09Z Cyclic groups, fibonacci numbers, and La Loubere magic squares Kabigting, Jorge A. Reyes, Patrick Joseph V. This paper presents a solution to the problem of finding the order of a cyclic group by using concepts of magic squares, Fibonacci numbers and properties of matrices. The initial discussion includes the actual construction of La Loubere Magic Square. From the permutation of Rn without actually constructing the La Loubere Magic Square. These techniques are based on the theorems which are proven and illustrated. 1994-01-01T08:00:00Z text https://animorepository.dlsu.edu.ph/etd_bachelors/16170 Bachelor's Theses English Animo Repository Groups, Theory of Fibonacci numbers Magic squares Cycles, Algebraic Matrices
institution De La Salle University
building De La Salle University Library
continent Asia
country Philippines
Philippines
content_provider De La Salle University Library
collection DLSU Institutional Repository
language English
topic Groups, Theory of
Fibonacci numbers
Magic squares
Cycles, Algebraic
Matrices
spellingShingle Groups, Theory of
Fibonacci numbers
Magic squares
Cycles, Algebraic
Matrices
Kabigting, Jorge A.
Reyes, Patrick Joseph V.
Cyclic groups, fibonacci numbers, and La Loubere magic squares
description This paper presents a solution to the problem of finding the order of a cyclic group by using concepts of magic squares, Fibonacci numbers and properties of matrices. The initial discussion includes the actual construction of La Loubere Magic Square. From the permutation of Rn without actually constructing the La Loubere Magic Square. These techniques are based on the theorems which are proven and illustrated.
format text
author Kabigting, Jorge A.
Reyes, Patrick Joseph V.
author_facet Kabigting, Jorge A.
Reyes, Patrick Joseph V.
author_sort Kabigting, Jorge A.
title Cyclic groups, fibonacci numbers, and La Loubere magic squares
title_short Cyclic groups, fibonacci numbers, and La Loubere magic squares
title_full Cyclic groups, fibonacci numbers, and La Loubere magic squares
title_fullStr Cyclic groups, fibonacci numbers, and La Loubere magic squares
title_full_unstemmed Cyclic groups, fibonacci numbers, and La Loubere magic squares
title_sort cyclic groups, fibonacci numbers, and la loubere magic squares
publisher Animo Repository
publishDate 1994
url https://animorepository.dlsu.edu.ph/etd_bachelors/16170
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