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%I #13 Oct 02 2023 20:53:42
%S 2,5,10,74,338,3602,5498,26762,58346,985562,7364858,336839498
%N Numbers k such that k = x^2 + y^2 where x is the least primitive root of k. k is the first such number with x increasing in the sequence, x can be found in A082843.
%C A082815 the same for prime numbers only.
%e 26762 = 29^2 + 161^2 has 29 as least primitive root.
%Y Cf. A001481, A082843, A082815.
%K nonn,more
%O 1,1
%A _Sven Simon_, May 24 2003
%E Offset 1 from _Michel Marcus_, Oct 31 2018
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