Abstract
IT is rather difficult to describe this little book. It is in no sense a systematic discussion of the construction of magic squares. Rather it consists of a series of examples to show how, by the method of ‘complementary differences', a variety of problems relating to these squares may be solved; and it attempts no general theoretical discussion. Starting with the construction of an associated magic square of the fifth order, that is, one in which the sum of two numbers placed symmetrically with regard to the centre of the square is constant, the author proceeds to discuss bordered squares, magic rectangles and the like, in each case by particular examples. The language of the book is described as non-technical. This is a fair description, in the sense that the book lacks the precision of statement usually expected in mathematical works. For example, the vise of the verb “to be” in the definition “Reversions are when the Squares are merely turned round …” is surely an archaism; and there are several other places where, though the author's intentions are clear, his explanations do not conform to modern grammatical standards.
Easy Methods for the Construction of Magic Squares
Major
J. C.
Burnett
By. Pp. 77. (London: Rider and Co., 1936.) 2s. 6d. net.
Article PDF
Rights and permissions
About this article
Cite this article
TODD, J. Easy Methods for the Construction of Magic Squares. Nature 139, 394 (1937). https://doi.org/10.1038/139394c0
Issue Date:
DOI: https://doi.org/10.1038/139394c0