A087097 - cp's OEIS frontend

A087097 Lunar primes (formerly called dismal primes) (cf. A087062).

n	a(n)
1	19
2	29
3	39
4	49
5	59
6	69
7	79
8	89
9	90
10	91
11	92
12	93
13	94
14	95
15	96
16	97
17	98
18	99
19	109
20	209
21	219
22	309
23	319
24	329
25	409
26	419
27	429
28	439
29	509
30	519
31	529
32	539
33	549
34	609
35	619
36	629
37	639
38	649
39	659
40	709
41	719
42	729
43	739
44	749
45	759
46	769
47	809
48	819
49	829
50	839
51	849
52	859
53	869
54	879
55	901
56	902
57	903
58	904
59	905
60	906
61	907
62	908
63	909
64	912
65	913
66	914
67	915
68	916
69	917
70	918
71	919
72	923
73	924
74	925
75	926
76	927
77	928
78	929
79	934
80	935
81	936
82	937
83	938
84	939
85	945
86	946
87	947
88	948
89	949
90	956
91	957
92	958
93	959
94	967
95	968
96	969
97	978
98	979
99	989

[19, 29, 39, 49, 59, 69, 79, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99, 109, 209, 219, 309, 319, 329, 409, 419, 429, 439, 509, 519, 529, 539, 549, 609, 619, 629, 639, 649, 659, 709, 719, 729, 739, 749, 759, 769, 809, 819, 829, 839, 849, 859, 869, 879, 901, 902, 903, 904, 905, 906, 907, 908, 909, 912, 913, 914, 915, 916, 917, 918, 919, 923, 924, 925, 926, 927, 928, 929, 934, 935, 936, 937, 938, 939, 945, 946, 947, 948, 949, 956, 957, 958, 959, 967, 968, 969, 978, 979, 989]

cp's OEIS Frontend

A087097 Lunar primes (formerly called dismal primes) (cf. A087062).

Table of values

List of values

n	a(n)
1	19
2	29
3	39
4	49
5	59
6	69
7	79
8	89
9	90
10	91
11	92
12	93
13	94
14	95
15	96
16	97
17	98
18	99
19	109
20	209
21	219
22	309
23	319
24	329
25	409
26	419
27	429
28	439
29	509
30	519
31	529
32	539
33	549
34	609
35	619
36	629
37	639
38	649
39	659
40	709
41	719
42	729
43	739
44	749
45	759
46	769
47	809
48	819
49	829
50	839
51	849
52	859
53	869
54	879
55	901
56	902
57	903
58	904
59	905
60	906
61	907
62	908
63	909
64	912
65	913
66	914
67	915
68	916
69	917
70	918
71	919
72	923
73	924
74	925
75	926
76	927
77	928
78	929
79	934
80	935
81	936
82	937
83	938
84	939
85	945
86	946
87	947
88	948
89	949
90	956
91	957
92	958
93	959
94	967
95	968
96	969
97	978
98	979
99	989

n	a(n)
1	19
2	29
3	39
4	49
5	59
6	69
7	79
8	89
9	90
10	91
11	92
12	93
13	94
14	95
15	96
16	97
17	98
18	99
19	109
20	209
21	219
22	309
23	319
24	329
25	409
26	419
27	429
28	439
29	509
30	519
31	529
32	539
33	549
34	609
35	619
36	629
37	639
38	649
39	659
40	709
41	719
42	729
43	739
44	749
45	759
46	769
47	809
48	819
49	829
50	839
51	849
52	859
53	869
54	879
55	901
56	902
57	903
58	904
59	905
60	906
61	907
62	908
63	909
64	912
65	913
66	914
67	915
68	916
69	917
70	918
71	919
72	923
73	924
74	925
75	926
76	927
77	928
78	929
79	934
80	935
81	936
82	937
83	938
84	939
85	945
86	946
87	947
88	948
89	949
90	956
91	957
92	958
93	959
94	967
95	968
96	969
97	978
98	979
99	989

n	a(n)
1	19
2	29
3	39
4	49
5	59
6	69
7	79
8	89
9	90
10	91
11	92
12	93
13	94
14	95
15	96
16	97
17	98
18	99
19	109
20	209
21	219
22	309
23	319
24	329
25	409
26	419
27	429
28	439
29	509
30	519
31	529
32	539
33	549
34	609
35	619
36	629
37	639
38	649
39	659
40	709
41	719
42	729
43	739
44	749
45	759
46	769
47	809
48	819
49	829
50	839
51	849
52	859
53	869
54	879
55	901
56	902
57	903
58	904
59	905
60	906
61	907
62	908
63	909
64	912
65	913
66	914
67	915
68	916
69	917
70	918
71	919
72	923
73	924
74	925
75	926
76	927
77	928
78	929
79	934
80	935
81	936
82	937
83	938
84	939
85	945
86	946
87	947
88	948
89	949
90	956
91	957
92	958
93	959
94	967
95	968
96	969
97	978
98	979
99	989