Numbers n congruent to 5 mod 6 such that every number of the form (n*4^k + 1)/3 with k >= 1 is divisible by at least one of the primes greater than 3 of any covering set.
A259014
Numbers n congruent to 5 mod 6 such that every number of the form (n*4^k + 1)/3 with k >= 1 is divisible by at least one of the primes greater than 3 of any covering set.
Terms
- a(0) =845729a(1) =952649a(2) =1272101a(3) =1313231a(4) =1418681a(5) =2407289a(6) =2948651a(7) =3071561a(8) =3401009a(9) =3672101a(10) =3795011a(11) =4036751a(12) =4041389a(13) =4164299a(14) =5112329a(15) =5514701a(16) =5725859a(17) =6126221a(18) =6202199a(19) =6436379a(20) =6693839a(21) =7433891a(22) =7624769a(23) =7727669a(24) =7767269a(25) =7939259a(26) =8031581a(27) =8421971
External references
- oeis: A259014