Probabilistic independence assumptions on Ω(n) and μ²(n) recover the limiting asymptotic growth of |M(x)| / √x with hypotheses claimed to be more attainable than the Riemann Hypothesis or linear independence of zeta zeros.
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Picking up the partial sums of the M\"{o}bius function problem with probabilistic number theory
Probabilistic independence assumptions on Ω(n) and μ²(n) recover the limiting asymptotic growth of |M(x)| / √x with hypotheses claimed to be more attainable than the Riemann Hypothesis or linear independence of zeta zeros.