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Finite subgroups of rotation groups.

Here is a question that I haven’t been able to find very much about:

What are the finite subgroups of the rotation groups SO(n)?

For examples, I can take a Coxeter group, and choose elements corresponding to rotations (e.g., the subgroup generated by products of generators), but that’s not going to produce very many examples.

Comments

Comment from joe
Time: January 23, 2007, 1:20 pm

I think it is discussed in a book by joe wolf
spaces of constant curvature.
anyway you should read it

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