a(n) is the least integer k > 2 such that the remainder of -k modulo p is strictly increasing over the first n primes.
A306612
a(n) is the least integer k > 2 such that the remainder of -k modulo p is strictly increasing over the first n primes.
Terms
- a(0) =3a(1) =4a(2) =7a(3) =8a(4) =16a(5) =16a(6) =157a(7) =157a(8) =16957a(9) =19231a(10) =80942a(11) =82372a(12) =82372a(13) =9624266a(14) =19607227a(15) =118867612a(16) =4968215191a(17) =31090893772a(18) =118903377091a(19) =187341482252
External references
- oeis: A306612