Let b(1) = 2; and for n>= 2, if b(n-1) < prime(n) then b(n) = b(n-1) + prime(n) otherwise b(n) = b(n-1) - prime(n). The sequence gives the indices n where b(n-1) < b(n) < b(n+1).
A135025
Let b(1) = 2; and for n>= 2, if b(n-1) < prime(n) then b(n) = b(n-1) + prime(n) otherwise b(n) = b(n-1) - prime(n). The sequence gives the indices n where b(n-1) < b(n) < b(n+1).
Terms
- a(0) =4a(1) =9a(2) =22a(3) =57a(4) =146a(5) =367a(6) =946a(7) =2507a(8) =6634a(9) =17777a(10) =48522a(11) =133107a(12) =369020a(13) =1028405a(14) =2880288a(15) =8100949a(16) =22877146a(17) =64823569a(18) =184274932a(19) =525282741a(20) =1501215194a(21) =4299836187a(22) =12340952050a(23) =35486796313a(24) =102220582466a(25) =294917666855a(26) =852123981582
External references
- oeis: A135025