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Creating Magic Squares

Betty Clayton Lyon

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Abstract

For centuries, magic squares have held a fascination for young and old. Those who are challenged by magic squares are always searching for new ways to generate them. Recall that a magic square is an n × n array of numbers in which the sum of the numbers in each row, each column, and each diagonal is the same. It can be shown that a given square is “ magic” by adding the proper components but it is more exciting to create a new square and show that it is magic.

About this research paper

What this paper is about

For centuries, magic squares have held a fascination for young and old. Those who are challenged by magic squares are always searching for new ways to generate them. Recall that a magic square is an n × n array of numbers in which the sum of the numbers in each row, each column, and each diagonal is the same. It can be shown that a given square is “ magic” by adding the proper components but it is more exciting to create a new square and show that it is magic.

Why it matters

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Key contribution

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Method / approach

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Available abstract

For centuries, magic squares have held a fascination for young and old. Those who are challenged by magic squares are always searching for new ways to generate them. Recall that a magic square is an n × n array of numbers in which the sum of the numbers in each row, each column, and each diagonal is the same. It can be shown that a given square is “ magic” by adding the proper components but it is more exciting to create a new square and show that it is magic.

Key concepts: Magic square, MAGIC (telescope), Diagonal, Square (algebra), Arithmetic, Mathematics, Combinatorics, Physics

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