A021007 - cp's OEIS frontend

A021007 Let q_k = p(p+2) be product of k-th pair of twin primes; sequence gives values of p+2 such that (q_k)^2 > q_{k-i}q_{k+i} for all 1 <= i <= k-1.

n	a(n)
1	5
2	13
3	31
4	61
5	103
6	139
7	181
8	193
9	229
10	421
11	523
12	571
13	601
14	811
15	823
16	1021
17	1231
18	1279
19	1291
20	1609
21	1669
22	1873
23	2083
24	2551
25	2659
26	2689
27	2971
28	3121
29	3253
30	3331
31	3361
32	3769
33	3823
34	3919
35	4003
36	5233
37	5419
38	5479
39	6091
40	6271
41	6553
42	6661
43	6691
44	8221
45	8821
46	8971

[5, 13, 31, 61, 103, 139, 181, 193, 229, 421, 523, 571, 601, 811, 823, 1021, 1231, 1279, 1291, 1609, 1669, 1873, 2083, 2551, 2659, 2689, 2971, 3121, 3253, 3331, 3361, 3769, 3823, 3919, 4003, 5233, 5419, 5479, 6091, 6271, 6553, 6661, 6691, 8221, 8821, 8971]

cp's OEIS Frontend

A021007 Let q_k = p(p+2) be product of k-th pair of twin primes; sequence gives values of p+2 such that (q_k)^2 > q_{k-i}q_{k+i} for all 1 <= i <= k-1.

Table of values

List of values

cp's OEIS Frontend

A021007 Let q_k = p*(p+2) be product of k-th pair of twin primes; sequence gives values of p+2 such that (q_k)^2 > q_{k-i}*q_{k+i} for all 1 <= i <= k-1.

Table of values

List of values

A021007 Let q_k = p(p+2) be product of k-th pair of twin primes; sequence gives values of p+2 such that (q_k)^2 > q_{k-i}q_{k+i} for all 1 <= i <= k-1.