6 groups of Franklin panmagic 8x8 squares

Introduction

Excluding rotating and/or mirroring there are 368.640 Franklin panmagic 8x8 squares. In each of the Franklin panmagic 8x8 squares you can find the panmagic 4x4 square. You can distinguish 6 different groups.

Group I [4x the same panmagic 4x4 square = Sudoku method 3]

Franklin panmagic 8x8 square 4x same 4x4 panmagic square Sudoku grid

63	17	40	10	47	1	56	26	15	1	8	10	15	1	8	10	3	1	2	0	2	0	3	1
6	44	29	51	22	60	13	35	6	12	13	3	6	12	13	3	0	2	1	3	1	3	0	2
25	55	2	48	9	39	18	64	9	7	2	16	9	7	2	16	1	3	0	2	0	2	1	3
36	14	59	21	52	30	43	5	4	14	11	5	4	14	11	5	2	0	3	1	3	1	2	0
31	49	8	42	15	33	24	58	15	1	8	10	15	1	8	10	1	3	0	2	0	2	1	3
38	12	61	19	54	28	45	3	6	12	13	3	6	12	13	3	2	0	3	1	3	1	2	0
57	23	34	16	41	7	50	32	9	7	2	16	9	7	2	16	3	1	2	0	2	0	3	1
4	46	27	53	20	62	11	37	4	14	11	5	4	14	11	5	0	2	1	3	1	3	0	2

Groep II [2x2 the same panmagic 4x4 square]

Franklin panmagic 8x8 square 2x2 same 4x4 panmagic square Sudoku grid

63	33	24	10	31	1	56	42	15	1	8	10	15	1	8	10	3	2	1	0	1	0	3	2
6	28	45	51	38	60	13	19	6	12	13	3	6	12	13	3	0	1	2	3	2	3	0	1
41	55	2	32	9	23	34	64	9	7	2	16	9	7	2	16	2	3	0	1	0	1	2	3
20	14	59	37	52	46	27	5	4	14	11	5	4	14	11	5	1	0	3	2	3	2	1	0
43	53	4	30	11	21	36	62	11	5	4	14	11	5	4	14	2	3	0	1	0	1	2	3
18	16	57	39	50	48	25	7	2	16	9	7	2	16	9	7	1	0	3	2	3	2	1	0
61	35	22	12	29	3	54	44	13	3	6	12	13	3	6	12	3	2	1	0	1	0	3	2
8	26	47	49	40	58	15	17	8	10	15	1	8	10	15	1	0	1	2	3	2	3	0	1

Groep III [4x different panmagic 4x4 square]

Franklin panmagic 8x8 square 4 different 4x4 panmagic squares Sudoku grid

63	33	28	6	64	34	27	5	15	1	12	6	16	2	11	5	3	2	1	0	3	2	1	0
26	8	61	35	25	7	62	36	10	8	13	3	9	7	14	4	1	0	3	2	1	0	3	2
37	59	2	32	38	60	1	31	5	11	2	16	6	12	1	15	2	3	0	1	2	3	0	1
4	30	39	57	3	29	40	58	4	14	7	9	3	13	8	10	0	1	2	3	0	1	2	3
55	41	20	14	56	42	19	13	7	9	4	14	8	10	3	13	3	2	1	0	3	2	1	0
18	16	53	43	17	15	54	44	2	16	5	11	1	15	6	12	1	0	3	2	1	0	3	2
45	51	10	24	46	52	9	23	13	3	10	8	14	4	9	7	2	3	0	1	2	3	0	1
12	22	47	49	11	21	48	50	12	6	15	1	11	5	16	2	0	1	2	3	0	1	2	3

Groep IV [1x splitted panmagic 4x4 square = Basis pattern method (1)]

Franklin panmagic 8x8 square 1x splitted panmagic 4x4 square Sudoku grid

63	3	54	10	61	1	56	12	15	3	6	10	13	1	8	12	3	0	3	0	3	0	3	0
50	14	59	7	52	16	57	5	2	14	11	7	4	16	9	5	3	0	3	0	3	0	3	0
11	55	2	62	9	53	4	64	11	7	2	14	9	5	4	16	0	3	0	3	0	3	0	3
6	58	15	51	8	60	13	49	6	10	15	3	8	12	13	1	0	3	0	3	0	3	0	3
31	35	22	42	29	33	24	44	15	3	6	10	13	12	8	1	1	2	1	2	1	2	1	2
18	46	27	39	20	48	25	37	2	14	11	7	4	5	9	16	1	2	1	2	1	2	1	2
43	23	34	30	41	21	36	32	11	7	2	14	9	16	4	5	2	1	2	1	2	1	2	1
38	26	47	19	40	28	45	17	6	10	15	3	8	1	13	12	2	1	2	1	2	1	2	1

Sudoku grid can also be:

Franklin panmagic 8x8 square 1x splitted 4x4 panmagic square Sudoku grid

63	8	58	1	59	4	62	5	15	8	10	1	11	4	14	5	3	0	3	0	3	0	3	0
18	41	23	48	22	45	19	44	2	9	7	16	6	13	3	12	1	2	1	2	1	2	1	2
7	64	2	57	3	60	6	61	7	16	2	9	3	12	6	13	0	3	0	3	0	3	0	3
42	17	47	24	46	21	43	20	10	1	15	8	14	5	11	4	2	1	2	1	2	1	2	1
15	56	10	49	11	52	14	53	15	8	10	1	11	4	14	5	0	3	0	3	0	3	0	3
34	25	39	32	38	29	35	28	2	9	7	16	6	13	3	12	2	1	2	1	2	1	2	1
55	16	50	9	51	12	54	13	7	16	2	9	3	12	6	13	3	0	3	0	3	0	3	0
26	33	31	40	30	37	27	36	10	1	15	8	14	5	11	4	1	2	1	2	1	2	1	2

Groep V [2x splitted panmagic 4x4 square]

Franklin panmagic 8x8 square 2x splitted 4x4 panmagic square Sudoku grid

63	8	25	34	59	4	29	38			15	8	9	2	11	4	13	6			3	0	1	2	3	0	1	2
26	33	64	7	30	37	60	3			10	1