A262702 - cp's OEIS frontend

A262702 Lexicographically earliest sequence of distinct prime numbers such that the decimal representations of two consecutive terms overlap.

n	a(n)
1	2
2	23
3	3
4	13
5	11
6	17
7	7
8	37
9	43
10	31
11	19
12	41
13	101
14	61
15	103
16	71
17	47
18	73
19	67
20	79
21	97
22	29
23	229
24	293
25	307
26	53
27	5
28	59
29	359
30	83
31	283
32	311
33	107
34	131
35	109
36	151
37	113
38	137
39	181
40	127
41	191
42	139
43	211
44	149
45	241
46	157
47	251
48	163
49	271
50	167
51	281
52	173
53	313
54	193
55	317
56	179
57	331
58	197

[2, 23, 3, 13, 11, 17, 7, 37, 43, 31, 19, 41, 101, 61, 103, 71, 47, 73, 67, 79, 97, 29, 229, 293, 307, 53, 5, 59, 359, 83, 283, 311, 107, 131, 109, 151, 113, 137, 181, 127, 191, 139, 211, 149, 241, 157, 251, 163, 271, 167, 281, 173, 313, 193, 317, 179, 331, 197]

cp's OEIS Frontend

A262702 Lexicographically earliest sequence of distinct prime numbers such that the decimal representations of two consecutive terms overlap.

Table of values

List of values

n	a(n)
1	2
2	23
3	3
4	13
5	11
6	17
7	7
8	37
9	43
10	31
11	19
12	41
13	101
14	61
15	103
16	71
17	47
18	73
19	67
20	79
21	97
22	29
23	229
24	293
25	307
26	53
27	5
28	59
29	359
30	83
31	283
32	311
33	107
34	131
35	109
36	151
37	113
38	137
39	181
40	127
41	191
42	139
43	211
44	149
45	241
46	157
47	251
48	163
49	271
50	167
51	281
52	173
53	313
54	193
55	317
56	179
57	331
58	197

n	a(n)
1	2
2	23
3	3
4	13
5	11
6	17
7	7
8	37
9	43
10	31
11	19
12	41
13	101
14	61
15	103
16	71
17	47
18	73
19	67
20	79
21	97
22	29
23	229
24	293
25	307
26	53
27	5
28	59
29	359
30	83
31	283
32	311
33	107
34	131
35	109
36	151
37	113
38	137
39	181
40	127
41	191
42	139
43	211
44	149
45	241
46	157
47	251
48	163
49	271
50	167
51	281
52	173
53	313
54	193
55	317
56	179
57	331
58	197

n	a(n)
1	2
2	23
3	3
4	13
5	11
6	17
7	7
8	37
9	43
10	31
11	19
12	41
13	101
14	61
15	103
16	71
17	47
18	73
19	67
20	79
21	97
22	29
23	229
24	293
25	307
26	53
27	5
28	59
29	359
30	83
31	283
32	311
33	107
34	131
35	109
36	151
37	113
38	137
39	181
40	127
41	191
42	139
43	211
44	149
45	241
46	157
47	251
48	163
49	271
50	167
51	281
52	173
53	313
54	193
55	317
56	179
57	331
58	197