topological stable rank one and AF-algebra construction on Cantor set

Can a direct product of nonabelian unostentatious teams breathe generated by two components? Answer

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Can a direct product of nonabelian unostentatious teams breathe generated by two components?

Let $G$ breathe a direct product of nonabelian unostentatious teams $T_1,T_2,dots,T_d$ with $d>1$. Can $G$ breathe generated by two components of $G$?

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