“…Remark 3.5. The class of group extensions given by Morse cocycles is (up to measuretheoretic isomorphism) the same as the class of dynamical systems generated by generalized Morse sequences, see [17,26,33,44], which we consider in the next section.…”
Section: Odometers Morse Cocycles and Toeplitz Extensionsmentioning
We show that Sarnak's conjecture on Möbius disjointness holds for all subshifts given by bijective substitutions and some other similar dynamical systems, e.g. those generated by Rudin-Shapiro type sequences.
“…Remark 3.5. The class of group extensions given by Morse cocycles is (up to measuretheoretic isomorphism) the same as the class of dynamical systems generated by generalized Morse sequences, see [17,26,33,44], which we consider in the next section.…”
Section: Odometers Morse Cocycles and Toeplitz Extensionsmentioning
We show that Sarnak's conjecture on Möbius disjointness holds for all subshifts given by bijective substitutions and some other similar dynamical systems, e.g. those generated by Rudin-Shapiro type sequences.
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