A095946 -id:A095946 - cp's OEIS frontend

A095974 Evaluate n^4 - 93n^3 + 3196n^2 - 48008n + 265483 for n >= 0, record the primes.

265483, 220579, 181523, 147793, 118891, 94343, 73699, 56533, 42443, 31051, 22003, 14969, 9643, 5743, 3011, 1213, 139, -397, -557, -479, -277, -41, 163, 293, 331, 283, 179, 73, 43, 191, 643, 1549, 3083, 5443

Offset: 0

Hilko Koning (hilko(AT)hilko.net), Jul 16 2004

A prime-generating quartic polynomial.

Eric Weisstein's World of Mathematics, Prime-Generating Polynomials

Cf. A076808, A076809, A095946.

A096372 List of primes produced by a certain "prime-generating" quartic polynomial.

Original entry on oeis.org

1688311, 1410743, 1168619, 958807, 778319, 624311, 494083, 385079, 294887, 221239, 162011, 115223, 79039, 51767, 31859, 17911, 8663, 2999, -53, -1321, -1489, -1097, -541, -73, 199, 311, 443, 919, 2207, 4919, 9811, 17783, 29879, 47287, 71339, 103511, 145423, 198839

Offset: 1

Hilko Koning (hilko(AT)hilko.net), Jul 19 2004

Robert Israel, Table of n, a(n) for n = 1..10000
Eric Weisstein's World of Mathematics, Prime-Generating Polynomials

Cf. A076808, A076809, A095946, A095974.

f:= n -> 6*n^4 - 558*n^3 + 19354*n^2 - 296370*n + 1688311:
select(isprime@abs, [seq(f(n),n=0..100)]); # Robert Israel, Jan 16 2018

Select[Table[6n^4-558n^3+19354n^2-296370n+1688311,{n,0,40}],PrimeQ] (* Harvey P. Dale, Dec 31 2018 *)

Evaluate 6n^4 - 558n^3 + 19354n^2 - 296370n + 1688311 for n >= 0, record the primes.

Offset changed to 1 by Robert Israel, Jan 16 2018

cp's OEIS Frontend

A095974 Evaluate n^4 - 93n^3 + 3196n^2 - 48008n + 265483 for n >= 0, record the primes.

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A096372 List of primes produced by a certain "prime-generating" quartic polynomial.

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