Brady numbers: B(n) = B(n - 1) + B(n - 2) with B(1) = 2308 and B(2) = 4261.

Terms

a(0) =2308a(1) =4261a(2) =6569a(3) =10830a(4) =17399a(5) =28229a(6) =45628a(7) =73857a(8) =119485a(9) =193342a(10) =312827a(11) =506169a(12) =818996a(13) =1325165a(14) =2144161a(15) =3469326a(16) =5613487a(17) =9082813a(18) =14696300a(19) =23779113a(20) =38475413a(21) =62254526a(22) =100729939a(23) =162984465a(24) =263714404a(25) =426698869a(26) =690413273a(27) =1117112142a(28) =1807525415a(29) =2924637557