A117539 - cp's OEIS frontend

A117539 Integrals of the absolute value of the Z function between successive zeros greater than or equal to the integral corresponding to 12. If we define the normalized Z function by z(x) = Z(2Pix/log(2)), then the 33rd and 34th zeros are approximately 11.82 and 12.25. Integrating |z(x)| between these values gives a quantity I and the above sequence is defined as the midpoints of all successive zeros of z(x) such that the integral of |z(x)| is greater than or equal to I.

n	a(n)
0	12
1	19
2	31
3	41
4	46
5	53
6	58
7	65
8	72
9	77
10	87
11	94
12	99
13	103
14	111

[12, 19, 31, 41, 46, 53, 58, 65, 72, 77, 87, 94, 99, 103, 111]