Smallest prime (p) of six consecutive primes (p,q,r,u,v,w) for which the conic section discriminant (Delta) is a perfect square.

A327592

Smallest prime (p) of six consecutive primes (p,q,r,u,v,w) for which the conic section discriminant (Delta) is a perfect square.

Terms

    a(0) =397a(1) =68219a(2) =87881a(3) =316531a(4) =430487a(5) =440653a(6) =639701a(7) =691813a(8) =732497a(9) =982981a(10) =1145773a(11) =1226683a(12) =1288337a(13) =1291223a(14) =1537751a(15) =1563943a(16) =1756663a(17) =1913803a(18) =2043397a(19) =2134589a(20) =2143391a(21) =2317097a(22) =2366789a(23) =2528833a(24) =3047311a(25) =3107597a(26) =3261523a(27) =3678869a(28) =3884389a(29) =4143397

External references