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user113771
  • Member for 7 years, 3 months
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Computing Tamagawa number of torus in Quaternion algebra
@Marty I also found Tam=Pic/Sha. But how to compute Pic or Sha in this setting?
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Computing Tamagawa number of torus in Quaternion algebra
@JohnVoight I need the quaternion algebra as I am interested in the centralizer $G_\gamma$. This can be larger than $\mathbb{Q}[\gamma]$. By generic I mean elements unlike $\gamma=1$ for which the centralizer is the whole Quaternion algebra.
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Computing Tamagawa number of torus in Quaternion algebra
@DesideriusSeverus Thanks, I will have a close look at Vignéras (or rather the translation).
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