Sums of each row, column, and main diagonals are equal.
1Make a magic square with nine consecutive composite numbers-thesmallest possible.
2She has a tattoo of a magic square above her sacrum.
3The second diagram is a most favourable magic square position.
4Adjacent to this, in the upper right hand corner, is a magic square of four.
5There are eight ways of forming the magic square-allmerely different aspects of one fundamental arrangement.
6But only a child shrieked in answer from a magic square of chalk upon the pavement.
7Can you construct this curious little magic square?
8I believe such a magic square cannot be constructed in the case of any order lower than 8.
9The puzzle is to construct the magic square, under the same conditions, with the 8 in the position shown.
10Now, with nine of the remainder (different suits are of no consequence) form the above magic square.
11The left hand drawing in Figure 4 represents the smallest aggregation of numbers that is capable of magic square arrangement.
12In Diagram A we have a magic square in prime numbers, and it is the one giving the smallest constant sum that is possible.
13If, in such a magic square, a simple graphic symbol be substituted for the numbers belonging to each order, pattern spontaneously springs to life.
14I made her, by way of jest, two magic squares, which delighted her.
15This is the form in which I first introduced the question of magic squares with prime numbers.
16Widener not the first artist to use magic squares in art, nor to play with dates in one.
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Translations for magic square