Number of undirected circular permutations i_0, i_1, ..., i_n of 0, 1, ..., n such that all the n+1 numbers |i_0^2-i_1^2|, |i_1^2-i_2^2|, ..., |i_{n-1}^2-i_n^2|, |i_n^2-i_0^2| are of the form (p-1)/2 with p an odd prime.
A229005
Number of undirected circular permutations i_0, i_1, ..., i_n of 0, 1, ..., n such that all the n+1 numbers |i_0^2-i_1^2|, |i_1^2-i_2^2|, ..., |i_{n-1}^2-i_n^2|, |i_n^2-i_0^2| are of the form (p-1)/2 with p an odd prime.
Terms
- a(0) =1a(1) =0a(2) =1a(3) =0a(4) =1a(5) =6a(6) =3a(7) =16a(8) =18a(9) =122a(10) =97a(11) =2725a(12) =26457a(13) =10615a(14) =367132a(15) =158738a(16) =1356272a(17) =72423339
External references
- oeis: A229005