A282793 - cp's OEIS frontend

A282793 Indices k of nontrivial Riemann zeta zeros such that floor(Im(zetazero(k))/(2Pi)log(Im(zetazero(k))/(2Pie)) + 7/8) - k + 1 = 1.

n	a(n)
1	127
2	196
3	233
4	289
5	368
6	380
7	401
8	462
9	519
10	568
11	596
12	619
13	627
14	655
15	669
16	693
17	716
18	729
19	767
20	796
21	820
22	849
23	858
24	888
25	965
26	996
27	1029
28	1035
29	1044
30	1114
31	1179
32	1210
33	1251
34	1277
35	1291
36	1308
37	1332
38	1343
39	1431
40	1457
41	1488
42	1496
43	1499

[127, 196, 233, 289, 368, 380, 401, 462, 519, 568, 596, 619, 627, 655, 669, 693, 716, 729, 767, 796, 820, 849, 858, 888, 965, 996, 1029, 1035, 1044, 1114, 1179, 1210, 1251, 1277, 1291, 1308, 1332, 1343, 1431, 1457, 1488, 1496, 1499]

cp's OEIS Frontend

A282793 Indices k of nontrivial Riemann zeta zeros such that floor(Im(zetazero(k))/(2Pi)log(Im(zetazero(k))/(2Pie)) + 7/8) - k + 1 = 1.

Table of values

List of values

cp's OEIS Frontend

A282793 Indices k of nontrivial Riemann zeta zeros such that floor(Im(zetazero(k))/(2*Pi)*log(Im(zetazero(k))/(2*Pi*e)) + 7/8) - k + 1 = 1.

Table of values

List of values

A282793 Indices k of nontrivial Riemann zeta zeros such that floor(Im(zetazero(k))/(2Pi)log(Im(zetazero(k))/(2Pie)) + 7/8) - k + 1 = 1.