On Common and "Perfect" Magic Squares. With Examples Constructed by the Author, Etc PDF Download
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Author: F. LATOON (pseud.)
Publisher:
ISBN:
Category :
Languages : en
Pages : 139
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Book Description
Author: F. LATOON (pseud.)
Publisher:
ISBN:
Category :
Languages : en
Pages : 139
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Book Description
Author: F. Latoon
Publisher:
ISBN:
Category :
Languages : en
Pages : 170
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Book Description
Author: F. Latoon
Publisher:
ISBN:
Category : Magic squares
Languages : en
Pages : 170
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Book Description
Author: British Museum. Department of Printed Books
Publisher:
ISBN:
Category : English literature
Languages : en
Pages : 652
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Book Description
Author: Jacques Sesiano
Publisher: Springer
ISBN: 3030179931
Category : Mathematics
Languages : en
Pages : 313
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Book Description
The science of magic squares witnessed an important development in the Islamic world during the Middle Ages, with a great variety of construction methods being created and ameliorated. The initial step was the translation, in the ninth century, of an anonymous Greek text containing the description of certain highly developed arrangements, no doubt the culmination of ancient research on magic squares.
Author: Kathleen Ollerenshaw
Publisher:
ISBN:
Category : Magic squares
Languages : en
Pages : 188
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Author: Henry Sotheran Ltd
Publisher:
ISBN:
Category : Booksellers' catalogs
Languages : en
Pages : 600
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Author:
Publisher:
ISBN:
Category :
Languages : en
Pages : 860
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Author: Auguste Julius Clemens Herbert baron de Reuter
Publisher:
ISBN:
Category :
Languages : en
Pages : 292
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Author: William Symes Andrews
Publisher: Theclassics.Us
ISBN: 9781230462394
Category :
Languages : en
Pages : 36
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Book Description
This historic book may have numerous typos and missing text. Purchasers can usually download a free scanned copy of the original book (without typos) from the publisher. Not indexed. Not illustrated. 1908 edition. Excerpt: ...the result, but it is not probable that he derived his square according to the scheme employed here. Our 16X16 square is not exactly the same as the square of Franklin, but it belongs to the same class. Our method gives the key to the construction, and it is understood that the system here represented will allow us to construct many more squares by simply pushing the square beyond its limits into the opposite row which by this move has to be transferred. There is the same relation between Franklin's 16X16 square and our square constructed by alternation with quaternate transposition, that exists between the corresponding 8X8 squares. REFLECTIONS ON MAGIC SQUARES. MATHEMATICS, especially in the field where it touches philosophy, has always been my foible, and so Mr. W. S. Andrews's article on "Magic Squares" tempted me to seek a graphic key to the interrelation among their figures which should reveal at a glance the mystery of their construction. THE ORDER OF FIGURES. In odd magic squares, 3X3, 5X5, 7X7, etc., there is no difficulty whatever, as Mr. Andrews's diagrams show at a glance (Fig. 213). The consecutive figures run up slantingly in the form of a staircase, so as to let the next higher figure pass over into the next higher or lower cell of the next row, and those figures that according to this method would fall outside of the square, revert into it as if the magic square were for the time (at the moment of crossing its boundary) connected with its opposite side into the shape of a cylinder. This cannot be clone at once with both its two opposite vertical and its two opposite horizontal sides, but the process is easily represented in the plane by having the magic square extended on all its sides, and on passing its limits...
