Subsequence of A107629. Consider a Gaussian prime a+bi with index k in A103431. k is in A107632 when an integer multiplier m exists such that the distance of m*norm(a+bi) to k is minimal up to k. abs(m*norm(a+bi) - k) is minimal up to k. A107633 gives the squares of the norms of these Gaussian primes, A107634 the integer multipliers m.

A107632

Subsequence of A107629. Consider a Gaussian prime a+bi with index k in A103431. k is in A107632 when an integer multiplier m exists such that the distance of m*norm(a+bi) to k is minimal up to k. abs(m*norm(a+bi) - k) is minimal up to k. A107633 gives the squares of the norms of these Gaussian primes, A107634 the integer multipliers m.

Terms

    a(0) =1a(1) =2a(2) =12a(3) =80a(4) =218a(5) =447a(6) =448a(7) =590a(8) =955a(9) =4657a(10) =6787a(11) =63041a(12) =127337a(13) =3886223a(14) =11862335a(15) =41822073

External references