1,1

Corresponding values of k are in A131210.

Primes in A183010. - Omar E. Pol, Oct 08 2011

Inert rational primes in the fields Q(sqrt(-1)), Q(sqrt(-2)), Q(sqrt(-3)). - Eyal Gruss, Nov 30 2022

Also primes of the form -x^2 + 8*x*y + 8*y^2 (as well as of the form 15*x^2 + 24*x*y + 8*y^2), since the discriminant (+96) of these forms is a term in A390079 (also 1 class per genus), so the primes represented by any binary quadratic form are determined by a congruence condition. - Jianing Song, Jan 06 2026

Muniru A Asiru, Table of n, a(n) for n = 1..5000

a(n) = A183010(A131210(n)). - Omar E. Pol, Nov 04 2017

select(isprime, [seq(24*n-1, n=1..120)]); # Muniru A Asiru, Mar 04 2018

Select[Prime[Range[1000]], Mod[ #, 24]==23&]

Select[24*Range[200]-1, PrimeQ] (* Harvey P. Dale, Jun 17 2018 *)

(GAP) Filtered(List([1..120], n->24*n-1), IsPrime); # Muniru A Asiru, Mar 04 2018

(PARI) lista(nn) = for(k=1, nn, if(isprime(p=24*k-1), print1(p", "))) \\ Altug Alkan, Mar 04 2018

Primes congruent to ... mod 24: A107008 (1), A107003 (5), A107006 (7), A107007 (11), A139530 (13), A107181 (17), A141373 (19), this sequence (23).

Cf. A131210, A183010.

Intersection of A002145, A003627, A045355.

Sequence in context: A042042 A130063 A183010 * A141376 A140614 A001124

Adjacent sequences: A134514 A134515 A134516 * A134518 A134519 A134520

Zak Seidov, Oct 29 2007

approved