Franklin Squares
Knight Walk

16x16
15	14	2	3	4	5	9	8	0	1	13	12	11	10	6	7
0	1	13	12	11	10	6	7	15	14	2	3	4	5	9	8
15	14	2	3	4	5	9	8	0	1	13	12	11	10	6	7
0	1	13	12	11	10	6	7	15	14	2	3	4	5	9	8
15	14	2	3	4	5	9	8	0	1	13	12	11	10	6	7
0	1	13	12	11	10	6	7	15	14	2	3	4	5	9	8
15	14	2	3	4	5	9	8	0	1	13	12	11	10	6	7
0	1	13	12	11	10	6	7	15	14	2	3	4	5	9	8
15	14	2	3	4	5	9	8	0	1	13	12	11	10	6	7
0	1	13	12	11	10	6	7	15	14	2	3	4	5	9	8
15	14	2	3	4	5	9	8	0	1	13	12	11	10	6	7
0	1	13	12	11	10	6	7	15	14	2	3	4	5	9	8
15	14	2	3	4	5	9	8	0	1	13	12	11	10	6	7
0	1	13	12	11	10	6	7	15	14	2	3	4	5	9	8
15	14	2	3	4	5	9	8	0	1	13	12	11	10	6	7
0	1	13	12	11	10	6	7	15	14	2	3	4	5	9	8
15	0	15	0	15	0	15	0	15	0	15	0	15	0	15	0
14	1	14	1	14	1	14	1	14	1	14	1	14	1	14	1
2	13	2	13	2	13	2	13	2	13	2	13	2	13	2	13
3	12	3	12	3	12	3	12	3	12	3	12	3	12	3	12
4	11	4	11	4	11	4	11	4	11	4	11	4	11	4	11
5	10	5	10	5	10	5	10	5	10	5	10	5	10	5	10
9	6	9	6	9	6	9	6	9	6	9	6	9	6	9	6
8	7	8	7	8	7	8	7	8	7	8	7	8	7	8	7
0	15	0	15	0	15	0	15	0	15	0	15	0	15	0	15
1	14	1	14	1	14	1	14	1	14	1	14	1	14	1	14
13	2	13	2	13	2	13	2	13	2	13	2	13	2	13	2
12	3	12	3	12	3	12	3	12	3	12	3	12	3	12	3
11	4	11	4	11	4	11	4	11	4	11	4	11	4	11	4
10	5	10	5	10	5	10	5	10	5	10	5	10	5	10	5
6	9	6	9	6	9	6	9	6	9	6	9	6	9	6	9
7	8	7	8	7	8	7	8	7	8	7	8	7	8	7	8
256	225	48	49	80	81	160	129	16	17	224	193	192	161	112	113
15	18	223	194	191	162	111	114	255	226	47	50	79	82	159	130
243	238	35	62	67	94	147	142	3	30	211	206	179	174	99	126
4	29	212	205	180	173	100	125	244	237	36	61	68	93	148	141
245	236	37	60	69	92	149	140	5	28	213	204	181	172	101	124
6	27	214	203	182	171	102	123	246	235	38	59	70	91	150	139
250	231	42	55	74	87	154	135	10	23	218	199	186	167	106	119
9	24	217	200	185	168	105	120	249	232	41	56	73	88	153	136
241	240	33	64	65	96	145	144	1	32	209	208	177	176	97	128
2	31	210	207	178	175	98	127	242	239	34	63	66	95	146	143
254	227	46	51	78	83	158	131	14	19	222	195	190	163	110	115
13	20	221	196	189	164	109	116	253	228	45	52	77	84	157	132
252	229	44	53	76	85	156	133	12	21	220	197	188	165	108	117
11	22	219	198	187	166	107	118	251	230	43	54	75	86	155	134
247	234	39	58	71	90	151	138	7	26	215	202	183	170	103	122
8	25	216	201	184	169	104	121	248	233	40	57	72	89	152	137

This is a knight move construction with the first move into column nine row two in the top square and column two row nine in the second square. It makes a most perfect pandiagonal magic square. Because of that all 2x2s have the same total. I used a sequence that produced bent diagonals and half rows and columns with the proper totals to be a Franklin type square.