Primitive prime powers. p is a primitive prime power iff it is an odd prime power that exceeds the preceding odd prime power by more than any smaller odd prime power does. ('Prime power' defined in the sense of A246655.)

A360204

Primitive prime powers. p is a primitive prime power iff it is an odd prime power that exceeds the preceding odd prime power by more than any smaller odd prime power does. ('Prime power' defined in the sense of A246655.)

Terms

    a(0) =5a(1) =17a(2) =37a(3) =97a(4) =149a(5) =211a(6) =307a(7) =907a(8) =1151a(9) =1361a(10) =5623a(11) =8501a(12) =9587a(13) =15727a(14) =19661a(15) =31469a(16) =156007a(17) =360749a(18) =370373a(19) =492227a(20) =1349651a(21) =1357333a(22) =2010881a(23) =4652507a(24) =17051887a(25) =20831533a(26) =47326913a(27) =122164969a(28) =189695893a(29) =191913031

External references