9 + 8*a(n) appears in a congruence which determines representative parallel primitive binary quadratic forms for discriminant 9*m(n)^2 - 4 and representation -m(n)^2, where m(n) = A002559(n) (Markoff numbers).
A327344
9 + 8*a(n) appears in a congruence which determines representative parallel primitive binary quadratic forms for discriminant 9*m(n)^2 - 4 and representation -m(n)^2, where m(n) = A002559(n) (Markoff numbers).
Terms
- a(0) =0a(1) =0a(2) =39a(3) =273a(4) =1365a(5) =333a(6) =12870a(7) =46410a(8) =10878a(9) =88218a(10) =304668a(11) =107559a(12) =1576614a(13) =2852889a(14) =4144413a(15) =13637988a(16) =28406235a(17) =53558505a(18) =12085458a(19) =92899170a(20) =133886883a(21) =34633998a(22) =351194025a(23) =1334488428a(24) =1819412595a(25) =410100933a(26) =3041210445a(27) =4333538430a(28) =1118696184a(29) =9146719764
External references
- oeis: A327344