A copy of this work was available on the public web and has been preserved in the Wayback Machine. The capture dates from 2017; you can also visit the original URL.
The file type is `application/pdf`

.

##
###
On strong Lehmer pseudoprimes in the case of negative discriminant in arithmetic progressions

1994
*
Acta Arithmetica
*

1. The Lehmer numbers can be defined as follows: its discriminant is D = L − 4M , and L > 0 and M are rational integers. We can assume without any essential loss of generality that (L, M ) = 1 and M = 0. The Lehmer sequence P k is defined recursively as follows: P 0 = 0, P 1 = 1, and for n ≥ 2, Let V n = (α n + β n )/(α + β) for n odd, and V n = α n + β n for n even denote the nth term of the associated recurring sequence. The associated Lehmer sequence V k can be defined recursively as

doi:10.4064/aa-68-2-145-151
fatcat:slrfltphyjhjplymyxkq7dfpne