Results 251 to 260 of about 450,334 (291)
Some of the next articles are maybe not open access.
The American Mathematical Monthly, 2012
We introduce a family of magic squares, called linear magic squares, and show that any parallel linear sudoku solution of sufficiently large order can be relabeled so that all of its subsquares are linear magic. As a consequence, we show that if n has prime factoriza- tion p k 1 1 p kt t and qD minf p k j j j 1 j tg, then there is a family of q.q 1 ...
openaire +1 more source
We introduce a family of magic squares, called linear magic squares, and show that any parallel linear sudoku solution of sufficiently large order can be relabeled so that all of its subsquares are linear magic. As a consequence, we show that if n has prime factoriza- tion p k 1 1 p kt t and qD minf p k j j j 1 j tg, then there is a family of q.q 1 ...
openaire +1 more source
The Mathematical Gazette, 1956
Though much work has been done on these most interesting squares, there appear to be a few points, anyhow, that are either new or not published anywhere easily accessible to the majority.
openaire +1 more source
Though much work has been done on these most interesting squares, there appear to be a few points, anyhow, that are either new or not published anywhere easily accessible to the majority.
openaire +1 more source
There Are a Lot of Magic Squares!
Studies in Applied Mathematics, 1995We prove a surprisingly high lower bound for the number of magic squares.
openaire +1 more source
Magic Squares and Magic Triangles
The Arithmetic Teacher, 1987For drill, many teacher use magic square, n × narrays of numbers in which the sums of the numbers in each row. each column, and each diagonal are the same. The only difficult y with magic squares is creating them. Once a specific magic square ha been used, it isn't much fun to use it again.
openaire +1 more source
Magic squares with magic inverses
International Journal of Mathematical Education in Science and Technology, 2007Characteristic polynomials are used to determine when magic squares have magic inverses. A resulting method constructs arbitrary examples of such squares.
openaire +1 more source
The Mathematics Teacher, 1970
Perhaps you have seen the beautiful woodcut, “Melancholia,” by the well known sixteenth century German artist, Albrecht Durer. Melancholy-depicted by Dürer not as a dejected spirit but as a creative genius of thought-muses over a problem. Amid the many symbols hanging on the wall is a square array of num bers. This is what it looks like (see fig. 1).
Herta T. Freitag, Arthur H. Freitag
openaire +1 more source
Perhaps you have seen the beautiful woodcut, “Melancholia,” by the well known sixteenth century German artist, Albrecht Durer. Melancholy-depicted by Dürer not as a dejected spirit but as a creative genius of thought-muses over a problem. Amid the many symbols hanging on the wall is a square array of num bers. This is what it looks like (see fig. 1).
Herta T. Freitag, Arthur H. Freitag
openaire +1 more source
The Arithmetic Teacher, 1989
Many articles have appeared in the Arithmetic Teacher showing teachers how to use magic squares in their classrooms. Games (Bernard 1978), pattern searching (Atkinson 1975; Freitag and Freitag 1970), drill and practice (Bright 1977). and explorations (Wills 1989) are all activities that can be designed around magic squares. This article.
openaire +1 more source
Many articles have appeared in the Arithmetic Teacher showing teachers how to use magic squares in their classrooms. Games (Bernard 1978), pattern searching (Atkinson 1975; Freitag and Freitag 1970), drill and practice (Bright 1977). and explorations (Wills 1989) are all activities that can be designed around magic squares. This article.
openaire +1 more source
Behavior of powers of odd ordered special circulant magic squares
International Journal of Mathematical Education in Science and Technology, 2022Narbda Rani +2 more
exaly