A328656 - cp's OEIS frontend

A328656 Numbers m such that d(m) < d(k) for all k < m, where d is the normalized delta defined as d(m) = (z(m+1) - z(m))(log(z(m)/(2Pi))/(2*Pi)) where z(k) is the imaginary part of the k-th Riemann zeta zero.

n	a(n)
1	1
2	2
3	4
4	9
5	13
6	27
7	34
8	135
9	159
10	186
11	212
12	315
13	363
14	453
15	693
16	922
17	1496
18	4765
19	6709
20	44555
21	73997
22	82552
23	87761
24	95248
25	415587
26	420891
27	1115578
28	8546950
29	24360732
30	41820581
31	1048449114
32	3570918901
33	35016977796

[1, 2, 4, 9, 13, 27, 34, 135, 159, 186, 212, 315, 363, 453, 693, 922, 1496, 4765, 6709, 44555, 73997, 82552, 87761, 95248, 415587, 420891, 1115578, 8546950, 24360732, 41820581, 1048449114, 3570918901, 35016977796]

cp's OEIS Frontend

A328656 Numbers m such that d(m) < d(k) for all k < m, where d is the normalized delta defined as d(m) = (z(m+1) - z(m))(log(z(m)/(2Pi))/(2*Pi)) where z(k) is the imaginary part of the k-th Riemann zeta zero.

Table of values

List of values

cp's OEIS Frontend

A328656 Numbers m such that d(m) < d(k) for all k < m, where d is the normalized delta defined as d(m) = (z(m+1) - z(m))*(log(z(m)/(2*Pi))/(2*Pi)) where z(k) is the imaginary part of the k-th Riemann zeta zero.

Table of values

List of values

A328656 Numbers m such that d(m) < d(k) for all k < m, where d is the normalized delta defined as d(m) = (z(m+1) - z(m))(log(z(m)/(2Pi))/(2*Pi)) where z(k) is the imaginary part of the k-th Riemann zeta zero.