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Alex B.'s user avatar
Alex B.'s user avatar
Alex B.'s user avatar
Alex B.
  • Member for 14 years, 3 months
  • Last seen this week
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For which finite groups $G$ is every character a virtual permutation character?
@YCor, do you mean a different one than the one I cite just above the horizontal line? Maybe I should have added it to the references at the bottom of the post?
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Generalisation of the Witt–Berman induction theorem
Corrected an omission in Remark 2
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Generalisation of the Witt–Berman induction theorem
Dear Geoff, yes, the proof reduces to the case where $G$ itself is $K$-elementary by Witt–Berman, and pretty much my whole proof deals with that case. If you are willing to look at it and tell me if I am missing shortcuts, I will be happy to send you my proof, which at the moment is only fully written out for $K=\mathbb{R}$.
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Schur index of a representation and its divisors
You are absolutely right, I was too hasty. I will leave this up, so that others don't repeat my mistake.
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Find representation set of orbits when group acts on a set
The action you have written down at the end is not a left action.
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Weil restriction of a projective variety to a finite extension over $\mathbb{Q}$
And cannot be a model for the original abelian variety, since it has higher dimension (if the extension is non-trivial).
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