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Dec 15, 2018 at 4:28 comment added Andreas Blass In my previous comment, "greatest common divisor" should have been "least common multiple". (Sometimes it would be nice to be able to edit comments.)
Dec 13, 2018 at 16:02 comment added David Handelman @AndreasBlass ... and a finitely generated torsion-free module over a Dedekind domain (${\bf Z}[\zeta]$) is projective, so yes, there exist lots of homomorphisms to $R$.
Dec 13, 2018 at 15:21 comment added Andreas Blass It seems to me that the $\alpha=\beta$ case is the general case. If $\alpha$ is a primitive $k$-th root of unity and $\beta$ is a primitive $l$-th root of unity, let $d$ be the greatest common divisor of $k$ and $l$, let $\zeta$ be a primitive $d$-th root of unity, and notice that $\mathbb Z[\alpha,\beta]=\mathbb Z[\zeta]$.
Dec 13, 2018 at 14:57 history asked Alireza Abdollahi CC BY-SA 4.0