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Sarnak's M\"obius disjointness conjecture states that M\"obius function isdisjoint to any zero entropy dynamics. We prove that M\"obius disjointnessconjecture holds for one-frequency analytic quasi-periodic cocycles which arealmost reducible, which extend \cite{LS15,W17} to the noncommutative case. Theproof relies on quantitative version of almost reducibility.

Quantitative almost reducibility and M\"obius disjointness for analytic quasiperiodic Schrodinger cocycles