Consider the class of complex algebras where the tensor products are over complex numbers.
Given a complex algebra $A$ and a left ideal $L$ of $A$ generated by $n$ elements. Is $L^{\otimes n}$ principal in $A^{\otimes n}$?
Consider the class of complex algebras where the tensor products are over complex numbers.
Given a complex algebra $A$ and a left ideal $L$ of $A$ generated by $n$ elements. Is $L^{\otimes n}$ principal in $A^{\otimes n}$?
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