Number of nontrivial solutions (x,y,z) for each prime number p of the Fermat equation x^p + y^p + z^p = 0 mod (n) where n is prime of the form n = 2p + 1, and x, y, z are integers such that x < = y.

A172426

Number of nontrivial solutions (x,y,z) for each prime number p of the Fermat equation x^p + y^p + z^p = 0 mod (n) where n is prime of the form n = 2p + 1, and x, y, z are integers such that x < = y.

Terms

    a(0) =5a(1) =12a(2) =27a(3) =75a(4) =363a(5) =1587a(6) =2523a(7) =5043a(8) =8427a(9) =20667a(10) =23763a(11) =38307a(12) =51483a(13) =89787a(14) =96123a(15) =109443a(16) =162867a(17) =171363a(18) =189003a(19) =236883a(20) =257547a(21) =386643a(22) =526683a(23) =557283a(24) =588747a(25) =723243a(26) =777243a(27) =1054947a(28) =1232643a(29) =1279227

External references