A320872 - cp's OEIS frontend

A320872 For all possible 3 X 3 magic squares made of primes, in order of increasing magic sum, list the lexicographically smallest representative of each equivalence class (modulo symmetries of the square), as a row of the 9 elements (3 rows of 3 elements each).

n	a(n)
1	17
2	89
3	71
4	113
5	59
6	5
7	47
8	29
9	101
10	41
11	89
12	83
13	113
14	71
15	29
16	59
17	53
18	101
19	37
20	79
21	103
22	139
23	73
24	7
25	43
26	67
27	109
28	29
29	131
30	107
31	167
32	89
33	11
34	71
35	47
36	149
37	43
38	127
39	139
40	199
41	103
42	7
43	67
44	79
45	163
46	37
47	151
48	139
49	211
50	109
51	7
52	79
53	67
54	181
55	43
56	181
57	157
58	241
59	127
60	13
61	97
62	73
63	211

[17, 89, 71, 113, 59, 5, 47, 29, 101, 41, 89, 83, 113, 71, 29, 59, 53, 101, 37, 79, 103, 139, 73, 7, 43, 67, 109, 29, 131, 107, 167, 89, 11, 71, 47, 149, 43, 127, 139, 199, 103, 7, 67, 79, 163, 37, 151, 139, 211, 109, 7, 79, 67, 181, 43, 181, 157, 241, 127, 13, 97, 73, 211]

cp's OEIS Frontend

A320872 For all possible 3 X 3 magic squares made of primes, in order of increasing magic sum, list the lexicographically smallest representative of each equivalence class (modulo symmetries of the square), as a row of the 9 elements (3 rows of 3 elements each).

Table of values

List of values

n	a(n)
1	17
2	89
3	71
4	113
5	59
6	5
7	47
8	29
9	101
10	41
11	89
12	83
13	113
14	71
15	29
16	59
17	53
18	101
19	37
20	79
21	103
22	139
23	73
24	7
25	43
26	67
27	109
28	29
29	131
30	107
31	167
32	89
33	11
34	71
35	47
36	149
37	43
38	127
39	139
40	199
41	103
42	7
43	67
44	79
45	163
46	37
47	151
48	139
49	211
50	109
51	7
52	79
53	67
54	181
55	43
56	181
57	157
58	241
59	127
60	13
61	97
62	73
63	211

n	a(n)
1	17
2	89
3	71
4	113
5	59
6	5
7	47
8	29
9	101
10	41
11	89
12	83
13	113
14	71
15	29
16	59
17	53
18	101
19	37
20	79
21	103
22	139
23	73
24	7
25	43
26	67
27	109
28	29
29	131
30	107
31	167
32	89
33	11
34	71
35	47
36	149
37	43
38	127
39	139
40	199
41	103
42	7
43	67
44	79
45	163
46	37
47	151
48	139
49	211
50	109
51	7
52	79
53	67
54	181
55	43
56	181
57	157
58	241
59	127
60	13
61	97
62	73
63	211

n	a(n)
1	17
2	89
3	71
4	113
5	59
6	5
7	47
8	29
9	101
10	41
11	89
12	83
13	113
14	71
15	29
16	59
17	53
18	101
19	37
20	79
21	103
22	139
23	73
24	7
25	43
26	67
27	109
28	29
29	131
30	107
31	167
32	89
33	11
34	71
35	47
36	149
37	43
38	127
39	139
40	199
41	103
42	7
43	67
44	79
45	163
46	37
47	151
48	139
49	211
50	109
51	7
52	79
53	67
54	181
55	43
56	181
57	157
58	241
59	127
60	13
61	97
62	73
63	211