A197630 - cp's OEIS frontend

A197630 Lerch quotients of odd primes: ((Sum_{k=1..p-1} q_p(k)) - w_p)/p, where q_p(k) = (k^(p-1)-1)/p is a Fermat quotient, w_p = ((p-1)!+1)/p is a Wilson quotient, and p is the n-th prime, with n > 1.

n	a(n)
2	0
3	13
4	1356
5	123229034
6	79417031713
7	97237045496594199
8	166710337513971577670
9	993090310179794898808058068
10	60995221345838813484944512721637147449
11	332049278209768881045237587717723153006704
12	120846039713576242385812868532189241842793944235993733

[0, 13, 1356, 123229034, 79417031713, 97237045496594199, 166710337513971577670, 993090310179794898808058068, 60995221345838813484944512721637147449, 332049278209768881045237587717723153006704, 120846039713576242385812868532189241842793944235993733]

cp's OEIS Frontend

A197630 Lerch quotients of odd primes: ((Sum_{k=1..p-1} q_p(k)) - w_p)/p, where q_p(k) = (k^(p-1)-1)/p is a Fermat quotient, w_p = ((p-1)!+1)/p is a Wilson quotient, and p is the n-th prime, with n > 1.

Table of values

List of values