A182177 - cp's OEIS frontend

A182177 Beginning with 0, smallest positive integer not yet in the sequence such that two adjacent digits of the sequence (also ignoring commas between terms) sum to a prime.

n	a(n)
1	0
2	2
3	1
4	4
5	3
6	8
7	5
8	6
9	7
10	41
11	11
12	12
13	9
14	20
15	21
16	14
17	16
18	50
19	23
20	25
21	29
22	43
23	47
24	49
25	83
26	85
27	61
28	65
29	67
30	411
31	111
32	112
33	30
34	32
35	34
36	38
37	52
38	56
39	58
40	92
41	94
42	70
43	74
44	76
45	114
46	98
47	302
48	116
49	120
50	202
51	121
52	123
53	89
54	203
55	205
56	207
57	412
58	125
59	211
60	129
61	212
62	141
63	143
64	214
65	147
66	414
67	149
68	216
69	161
70	165
71	230
72	232
73	167
74	416
75	502
76	303
77	234
78	305
79	238
80	307
81	430
82	250
83	252
84	320
85	256
86	503
87	258
88	321
89	292
90	323
91	294
92	325
93	298
94	329
95	432
96	341
97	434
98	343
99	438
100	347
101	470
102	349

[0, 2, 1, 4, 3, 8, 5, 6, 7, 41, 11, 12, 9, 20, 21, 14, 16, 50, 23, 25, 29, 43, 47, 49, 83, 85, 61, 65, 67, 411, 111, 112, 30, 32, 34, 38, 52, 56, 58, 92, 94, 70, 74, 76, 114, 98, 302, 116, 120, 202, 121, 123, 89, 203, 205, 207, 412, 125, 211, 129, 212, 141, 143, 214, 147, 414, 149, 216, 161, 165, 230, 232, 167, 416, 502, 303, 234, 305, 238, 307, 430, 250, 252, 320, 256, 503, 258, 321, 292, 323, 294, 325, 298, 329, 432, 341, 434, 343, 438, 347, 470, 349]

cp's OEIS Frontend

A182177 Beginning with 0, smallest positive integer not yet in the sequence such that two adjacent digits of the sequence (also ignoring commas between terms) sum to a prime.

Table of values

List of values

n	a(n)
1	0
2	2
3	1
4	4
5	3
6	8
7	5
8	6
9	7
10	41
11	11
12	12
13	9
14	20
15	21
16	14
17	16
18	50
19	23
20	25
21	29
22	43
23	47
24	49
25	83
26	85
27	61
28	65
29	67
30	411
31	111
32	112
33	30
34	32
35	34
36	38
37	52
38	56
39	58
40	92
41	94
42	70
43	74
44	76
45	114
46	98
47	302
48	116
49	120
50	202
51	121
52	123
53	89
54	203
55	205
56	207
57	412
58	125
59	211
60	129
61	212
62	141
63	143
64	214
65	147
66	414
67	149
68	216
69	161
70	165
71	230
72	232
73	167
74	416
75	502
76	303
77	234
78	305
79	238
80	307
81	430
82	250
83	252
84	320
85	256
86	503
87	258
88	321
89	292
90	323
91	294
92	325
93	298
94	329
95	432
96	341
97	434
98	343
99	438
100	347
101	470
102	349

n	a(n)
1	0
2	2
3	1
4	4
5	3
6	8
7	5
8	6
9	7
10	41
11	11
12	12
13	9
14	20
15	21
16	14
17	16
18	50
19	23
20	25
21	29
22	43
23	47
24	49
25	83
26	85
27	61
28	65
29	67
30	411
31	111
32	112
33	30
34	32
35	34
36	38
37	52
38	56
39	58
40	92
41	94
42	70
43	74
44	76
45	114
46	98
47	302
48	116
49	120
50	202
51	121
52	123
53	89
54	203
55	205
56	207
57	412
58	125
59	211
60	129
61	212
62	141
63	143
64	214
65	147
66	414
67	149
68	216
69	161
70	165
71	230
72	232
73	167
74	416
75	502
76	303
77	234
78	305
79	238
80	307
81	430
82	250
83	252
84	320
85	256
86	503
87	258
88	321
89	292
90	323
91	294
92	325
93	298
94	329
95	432
96	341
97	434
98	343
99	438
100	347
101	470
102	349

n	a(n)
1	0
2	2
3	1
4	4
5	3
6	8
7	5
8	6
9	7
10	41
11	11
12	12
13	9
14	20
15	21
16	14
17	16
18	50
19	23
20	25
21	29
22	43
23	47
24	49
25	83
26	85
27	61
28	65
29	67
30	411
31	111
32	112
33	30
34	32
35	34
36	38
37	52
38	56
39	58
40	92
41	94
42	70
43	74
44	76
45	114
46	98
47	302
48	116
49	120
50	202
51	121
52	123
53	89
54	203
55	205
56	207
57	412
58	125
59	211
60	129
61	212
62	141
63	143
64	214
65	147
66	414
67	149
68	216
69	161
70	165
71	230
72	232
73	167
74	416
75	502
76	303
77	234
78	305
79	238
80	307
81	430
82	250
83	252
84	320
85	256
86	503
87	258
88	321
89	292
90	323
91	294
92	325
93	298
94	329
95	432
96	341
97	434
98	343
99	438
100	347
101	470
102	349