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May 24, 2015 at 18:23 comment added Mikhail Borovoi @GeoffRobinson You are right! Thank you!
May 24, 2015 at 4:33 comment added Geoff Robinson That is the cyclic case. I the non-cyclic elementary Abelia case, (which you have to look further back for, working from the references in Jones' paper), there are infinitely many isomorphism classes when $ n >1.$
May 24, 2015 at 3:12 comment added Mikhail Borovoi There are infinitely many isomorphism classes for $n>2$. Anyway, thank you for the link, I did not know it.
May 23, 2015 at 0:00 comment added Geoff Robinson There are infinitely many isomorphism types for $n >1.$ The number of isomorphism types is actually at least $1 + 2h_{p}$ when $n =1$, where $h_{p}$ is the class number of $\mathbb{Z}[\omega]$ and $\omega$ is a primitive $p$-th root of unity. For references, see for example projecteuclid.org/euclid.mmj/1028998908.
May 20, 2015 at 18:57 history asked Mikhail Borovoi CC BY-SA 3.0