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Kasper Andersen's user avatar
Kasper Andersen's user avatar
Kasper Andersen's user avatar
Kasper Andersen
  • Member for 9 years, 11 months
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Group homology for a metacyclic group
Unfortunately the last part isn’t true since $C_p\times C_p$ is metacyclic. Did you have something else in mind?
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Group homology for a metacyclic group
@MikhailBorovoi Yes $\text{tr}$ is short for transfer also known as restriction.
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Group homology for a metacyclic group
@MikhailBorovoi I replaced the original incorrect argument by a much simpler one.
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Group homology for a metacyclic group
Corrected wrong argument
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Group homology for a metacyclic group
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Irreducible integral polynomials having roots module primes in arithmetic progressions
@WillSawin Aah, I missed that you only looked at the set of elements having a fixed point, not the subgroup generated by this set.... :-( Sorry!
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Irreducible integral polynomials having roots module primes in arithmetic progressions
@WillSawin I think the answer to your question is no (or I might have misunderstood something): The dihedral group $D_8$ acts transitively on the set of left cosets $D_8/\langle r\rangle$, where $r$ is a reflection. The set of elements having a fixed point has index $2$, but $D_8/\langle r\rangle$ has $4$ elements.
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