A140761 - cp's OEIS frontend

A140761 Primes p(j) = A000040(j), j>=1, such that p(1)p(2)...*p(j) is an integral multiple of p(1)+p(2)+...+p(j).

n	a(n)
1	2
2	5
3	19
4	41
5	83
6	163
7	167
8	179
9	191
10	223
11	229
12	241
13	263
14	269
15	271
16	317
17	337
18	349
19	367
20	389
21	433
22	463
23	491
24	521
25	701
26	719
27	757
28	809
29	823
30	829
31	859
32	877
33	883
34	919
35	941
36	971
37	991
38	997
39	1021
40	1033
41	1049
42	1091
43	1153
44	1181
45	1193
46	1223
47	1291
48	1301
49	1319
50	1327
51	1361

[2, 5, 19, 41, 83, 163, 167, 179, 191, 223, 229, 241, 263, 269, 271, 317, 337, 349, 367, 389, 433, 463, 491, 521, 701, 719, 757, 809, 823, 829, 859, 877, 883, 919, 941, 971, 991, 997, 1021, 1033, 1049, 1091, 1153, 1181, 1193, 1223, 1291, 1301, 1319, 1327, 1361]

cp's OEIS Frontend

A140761 Primes p(j) = A000040(j), j>=1, such that p(1)p(2)...*p(j) is an integral multiple of p(1)+p(2)+...+p(j).

Table of values

List of values

cp's OEIS Frontend

A140761 Primes p(j) = A000040(j), j>=1, such that p(1)*p(2)*...*p(j) is an integral multiple of p(1)+p(2)+...+p(j).

Table of values

List of values

A140761 Primes p(j) = A000040(j), j>=1, such that p(1)p(2)...*p(j) is an integral multiple of p(1)+p(2)+...+p(j).