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Pandiagonal magic squares

Pandiagonal magic squares are magic squares, where also the broken diagonals sum to the magic constant. This means when you go off of one edge on a diagonal, continue (wrap-around) to the corresponding cell on the opposite edge. These squares are considered as one of the top classes of magic squares.

17	46	12	55	54	9	47	20
16	51	21	42	43	24	50	13
53	10	48	19	18	45	11	56
44	23	49	14	15	52	22	41
25	64	2	39	62	27	37	4
8	33	31	58	35	6	60	29
63	26	40	1	28	61	3	38
34	7	57	32	5	36	30	59

This pandiagonal magic square of order 8 has magic sum 260. Inlaid are four other pandiagonal magic squares of order 4 with magic sum 130.

17	46	12	55	54	9	47	20
16	51	21	42	43	24	50	13
53	10	48	19	18	45	11	56
44	23	49	14	15	52	22	41
25	64	2	39	62	27	37	4
8	33	31	58	35	6	60	29
63	26	40	1	28	61	3	38
34	7	57	32	5	36	30	59

17	46	12	55	54	9	47	20
16	51	21	42	43	24	50	13
53	10	48	19	18	45	11	56
44	23	49	14	15	52	22	41
25	64	2	39	62	27	37	4
8	33	31	58	35	6	60	29
63	26	40	1	28	61	3	38
34	7	57	32	5	36	30	59

17	46	12	55	54	9	47	20
16	51	21	42	43	24	50	13
53	10	48	19	18	45	11	56
44	23	49	14	15	52	22	41
25	64	2	39	62	27	37	4
8	33	31	58	35	6	60	29
63	26	40	1	28	61	3	38
34	7	57	32	5	36	30	59