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The normal number of prime factors of fa(𝓃)
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Assuming a quasi-generalized Riemann Hypothesis (6) for certain Dedekind zeta functions, we prove that if a ≥ 2 is a squarefree integer, then for the exponent function fa(𝓃) (defined below) we have
Σ (Ω(fa(𝓃))-1/2(log log n)2)2<< x(log log x)3.
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