Smallest number m such that all the n numbers np(m+k-1), 0 < k < n+1 are equal, where np(t) is number of primes p with prime(t) < p < prime(t)^(1+1/t).
A246783
Smallest number m such that all the n numbers np(m+k-1), 0 < k < n+1 are equal, where np(t) is number of primes p with prime(t) < p < prime(t)^(1+1/t).
Terms
- a(0) =1a(1) =1a(2) =1a(3) =1a(4) =67a(5) =67a(6) =67a(7) =67a(8) =67a(9) =54412a(10) =161342a(11) =161342a(12) =1214143a(13) =9915018a(14) =9915018a(15) =68964006a(16) =68964006a(17) =810832784a(18) =19867608968a(19) =52415066804a(20) =119937255921a(21) =272007811177
External references
- oeis: A246783