Odd order: n<span class="eq">≠</span>3k

Construktion
odd

4	23	17	11	10
12	6	5	24	18
25	19	13	7	1
8	2	21	20	14
16	15	9	3	22

all orders

20	11	7	3	24
8	4	25	16	12
21	17	13	9	5
14	10	1	22	18
2	23	19	15	6

n ≠ 3k

1	23	20	12	9
15	7	4	21	18
24	16	13	10	2
8	5	22	19	11
17	14	6	3	25

n prime

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Magic squares of odd order (n≠3k)

The are some wellknown algorithms to construct magic squares of odd order, when the order n is not a multiple of 3.

You will find more methods to create magic squares of odd order in section pandiagonal squares.

	Method
	Margossian (Method 1)
	Margossian (Method 2)
	Lehmer (Uniform step)
	Poignard
	Sauveur (Method of indexing)