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Chowla Conjecture for the truncated Möbius function over $\mathbb{F}_q[t]$
In this paper we give an analytic proof of the Two-point Chowla conjecture for the truncated Möbius function $μ_M$ for the function field case in the fixed $q$ setting. We reformulate the problem into studying the distribution of $(ω_M,ω_M\circ T_a)$. Thus we develop a uniform bivariate Erdős-Kac th
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