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%I #9 Mar 31 2012 10:28:43
%S 1,2,3,2,3,4,2,6,5,5,5,4,1,25,20,3,29
%N Real part of Gaussian prime numbers such that the Gaussian Primorial product up to them is a Gaussian prime plus i.
%C A106384 has the imaginary parts.
%H Sven Simon, <a href="/A106383/a106383_1.txt">Readable list of A106383/A106384</a>
%e (1+i)*(1+2i)*(2+i)*3*(2+3i)*(3+2i)*(1+4i)*(4+i)*(2+5i) - i = (23205+9945i) - i = (23205+9944i), which is a Gaussian prime. This is the 7th number with the property, so a(7)=2.
%Y Cf. A103431, A103432, A106377, A106379, A106381, A106384.
%K nonn
%O 1,2
%A _Sven Simon_, Apr 30 2005
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