A080088 - cp's OEIS frontend

A080088 Let r+i*s be the sum of the first-quadrant Gaussian primes dividing prime(n); sequence gives r values.

n	a(n)
1	2
2	3
3	3
4	7
5	11
6	5
7	5
8	19
9	23
10	7
11	31
12	7
13	9
14	43
15	47
16	9
17	59
18	11
19	67
20	71
21	11
22	79
23	83
24	13
25	13
26	11
27	103
28	107
29	13
30	15
31	127
32	131
33	15
34	139
35	17
36	151
37	17
38	163
39	167
40	15
41	179
42	19
43	191
44	19
45	15
46	199
47	211
48	223
49	227
50	17
51	21
52	239
53	19
54	251
55	17
56	263
57	23
58	271
59	23
60	21
61	283
62	19
63	307
64	311
65	25
66	25

[2, 3, 3, 7, 11, 5, 5, 19, 23, 7, 31, 7, 9, 43, 47, 9, 59, 11, 67, 71, 11, 79, 83, 13, 13, 11, 103, 107, 13, 15, 127, 131, 15, 139, 17, 151, 17, 163, 167, 15, 179, 19, 191, 19, 15, 199, 211, 223, 227, 17, 21, 239, 19, 251, 17, 263, 23, 271, 23, 21, 283, 19, 307, 311, 25, 25]

cp's OEIS Frontend

A080088 Let r+i*s be the sum of the first-quadrant Gaussian primes dividing prime(n); sequence gives r values.

Table of values

List of values

n	a(n)
1	2
2	3
3	3
4	7
5	11
6	5
7	5
8	19
9	23
10	7
11	31
12	7
13	9
14	43
15	47
16	9
17	59
18	11
19	67
20	71
21	11
22	79
23	83
24	13
25	13
26	11
27	103
28	107
29	13
30	15
31	127
32	131
33	15
34	139
35	17
36	151
37	17
38	163
39	167
40	15
41	179
42	19
43	191
44	19
45	15
46	199
47	211
48	223
49	227
50	17
51	21
52	239
53	19
54	251
55	17
56	263
57	23
58	271
59	23
60	21
61	283
62	19
63	307
64	311
65	25
66	25

n	a(n)
1	2
2	3
3	3
4	7
5	11
6	5
7	5
8	19
9	23
10	7
11	31
12	7
13	9
14	43
15	47
16	9
17	59
18	11
19	67
20	71
21	11
22	79
23	83
24	13
25	13
26	11
27	103
28	107
29	13
30	15
31	127
32	131
33	15
34	139
35	17
36	151
37	17
38	163
39	167
40	15
41	179
42	19
43	191
44	19
45	15
46	199
47	211
48	223
49	227
50	17
51	21
52	239
53	19
54	251
55	17
56	263
57	23
58	271
59	23
60	21
61	283
62	19
63	307
64	311
65	25
66	25

n	a(n)
1	2
2	3
3	3
4	7
5	11
6	5
7	5
8	19
9	23
10	7
11	31
12	7
13	9
14	43
15	47
16	9
17	59
18	11
19	67
20	71
21	11
22	79
23	83
24	13
25	13
26	11
27	103
28	107
29	13
30	15
31	127
32	131
33	15
34	139
35	17
36	151
37	17
38	163
39	167
40	15
41	179
42	19
43	191
44	19
45	15
46	199
47	211
48	223
49	227
50	17
51	21
52	239
53	19
54	251
55	17
56	263
57	23
58	271
59	23
60	21
61	283
62	19
63	307
64	311
65	25
66	25