A237117 - cp's OEIS frontend

A237117 Remainder mod p of the smallest semiprime of the form k^p+1, where p = prime(n); or -1 if no such semiprime exists.

n	a(n)
1	0
2	0
3	3
4	3
5	3
6	3
7	3
8	3
9	3
10	24
11	3
12	17
13	26
14	3
15	7
16	11
17	7
18	3
19	11
20	47
21	19
22	3
23	5
24	17
25	71
26	3
27	97
28	7
29	13
30	32
31	3
32	97
33	67
34	31
35	17
36	48
37	23
38	53
39	3
40	17
41	157
42	108
43	3
44	13
45	53
46	3
47	67
48	47
49	23
50	97
51	88
52	127
53	106
54	17
55	37
56	97
57	145
58	89
59	73
60	53
61	173
62	11
63	17
64	106
65	3
66	17
67	47
68	323
69	3
70	112
71	23
72	314
73	37
74	29
75	331
76	174
77	266
78	194
79	226
80	397
81	29
82	16
83	176
84	45
85	44
86	152
87	373
88	349
89	101
90	143
91	53
92	386
93	133
94	29
95	345
96	1

[0, 0, 3, 3, 3, 3, 3, 3, 3, 24, 3, 17, 26, 3, 7, 11, 7, 3, 11, 47, 19, 3, 5, 17, 71, 3, 97, 7, 13, 32, 3, 97, 67, 31, 17, 48, 23, 53, 3, 17, 157, 108, 3, 13, 53, 3, 67, 47, 23, 97, 88, 127, 106, 17, 37, 97, 145, 89, 73, 53, 173, 11, 17, 106, 3, 17, 47, 323, 3, 112, 23, 314, 37, 29, 331, 174, 266, 194, 226, 397, 29, 16, 176, 45, 44, 152, 373, 349, 101, 143, 53, 386, 133, 29, 345, 1]

cp's OEIS Frontend

A237117 Remainder mod p of the smallest semiprime of the form k^p+1, where p = prime(n); or -1 if no such semiprime exists.

Table of values

List of values

n	a(n)
1	0
2	0
3	3
4	3
5	3
6	3
7	3
8	3
9	3
10	24
11	3
12	17
13	26
14	3
15	7
16	11
17	7
18	3
19	11
20	47
21	19
22	3
23	5
24	17
25	71
26	3
27	97
28	7
29	13
30	32
31	3
32	97
33	67
34	31
35	17
36	48
37	23
38	53
39	3
40	17
41	157
42	108
43	3
44	13
45	53
46	3
47	67
48	47
49	23
50	97
51	88
52	127
53	106
54	17
55	37
56	97
57	145
58	89
59	73
60	53
61	173
62	11
63	17
64	106
65	3
66	17
67	47
68	323
69	3
70	112
71	23
72	314
73	37
74	29
75	331
76	174
77	266
78	194
79	226
80	397
81	29
82	16
83	176
84	45
85	44
86	152
87	373
88	349
89	101
90	143
91	53
92	386
93	133
94	29
95	345
96	1

n	a(n)
1	0
2	0
3	3
4	3
5	3
6	3
7	3
8	3
9	3
10	24
11	3
12	17
13	26
14	3
15	7
16	11
17	7
18	3
19	11
20	47
21	19
22	3
23	5
24	17
25	71
26	3
27	97
28	7
29	13
30	32
31	3
32	97
33	67
34	31
35	17
36	48
37	23
38	53
39	3
40	17
41	157
42	108
43	3
44	13
45	53
46	3
47	67
48	47
49	23
50	97
51	88
52	127
53	106
54	17
55	37
56	97
57	145
58	89
59	73
60	53
61	173
62	11
63	17
64	106
65	3
66	17
67	47
68	323
69	3
70	112
71	23
72	314
73	37
74	29
75	331
76	174
77	266
78	194
79	226
80	397
81	29
82	16
83	176
84	45
85	44
86	152
87	373
88	349
89	101
90	143
91	53
92	386
93	133
94	29
95	345
96	1

n	a(n)
1	0
2	0
3	3
4	3
5	3
6	3
7	3
8	3
9	3
10	24
11	3
12	17
13	26
14	3
15	7
16	11
17	7
18	3
19	11
20	47
21	19
22	3
23	5
24	17
25	71
26	3
27	97
28	7
29	13
30	32
31	3
32	97
33	67
34	31
35	17
36	48
37	23
38	53
39	3
40	17
41	157
42	108
43	3
44	13
45	53
46	3
47	67
48	47
49	23
50	97
51	88
52	127
53	106
54	17
55	37
56	97
57	145
58	89
59	73
60	53
61	173
62	11
63	17
64	106
65	3
66	17
67	47
68	323
69	3
70	112
71	23
72	314
73	37
74	29
75	331
76	174
77	266
78	194
79	226
80	397
81	29
82	16
83	176
84	45
85	44
86	152
87	373
88	349
89	101
90	143
91	53
92	386
93	133
94	29
95	345
96	1