Let p be the n-th prime and let g be the order of 2 mod p (see A014664). Then if g is even, a(n) = p*(2^(g/2) - 1), otherwise a(n) = 2^g - 1.

A135546

Let p be the n-th prime and let g be the order of 2 mod p (see A014664). Then if g is even, a(n) = p*(2^(g/2) - 1), otherwise a(n) = 2^g - 1.

Terms

    a(0) =3a(1) =15a(2) =7a(3) =341a(4) =819a(5) =255a(6) =9709a(7) =2047a(8) =475107a(9) =31a(10) =9699291a(11) =41943a(12) =5461a(13) =8388607a(14) =3556769739a(15) =31675383749a(16) =65498251203a(17) =575525617597a(18) =34359738367a(19) =511a(20) =549755813887a(22) =2047a(23) =1627389855

External references