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 Minimal elements for the base b representations of the prime numbers > b for the subsequence ordering, for 2 ≤ b ≤ 36 C++ 2 
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 For all bases 2<=b<=128 and b = 256, 512, 1024, finding and proving the smallest k>=1 such that (k*b^n+-1)/gcd(k+-1,b-1) (+ for Sierpinski, - for Riesel) is not prime for all integers n>=1. 
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 These are the status for all Sierpinski/Riesel bases 2<=b<=1024 for fixed k<=12. Search limit: 6000 for all (k,b) combo. 
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