Construktion
inlaid

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

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

multiple inlays

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

simple inlays

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

complex inlays

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

overlapping inlays

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

even inlayorder

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

odd inlayorder

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

special inlays

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Magic Squares with one inlaid subsquare

All magic squares, which are created with the algorithms below, contain one magic subsquare.

	Order	Inlaid
	5	Inlay n=3
	7	Inlay n=5 pandiagonal
	8	Inlay n=4
	10	Inlay n=6
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