The projective image of an Artin representation is a finite subgroup of $\PGL_n(\C)$. Possible subgroups have been classified for small $n$. The case which has garnered the most interest is when $n=2$, in which case the image is isomorphic to either $A_4$, $S_4$, $A_5$, or $D_n$ for some $n\geq 2$ (where $D_2$ is the Klein group).

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- Review status: beta
- Last edited by John Jones on 2020-05-30 14:30:37

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