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Jun 25, 2013 at 3:02 review First posts
Jun 25, 2013 at 7:15
Jun 24, 2013 at 14:12 comment added compositio If $L=\mathbb{Q}(\alpha)$ then $V_\sigma$ is the subspace of $V_\mathbb{C}$ where $\alpha v=\sigma(\alpha)v$ (this is independent from $\alpha$). Is that the same as $V \otimes_{L, \sigma} \mathbb{C}$?
Jun 24, 2013 at 14:01 comment added S. Carnahan When you write $V_\sigma$, do you mean $V \otimes_{L, \sigma} \mathbb{C}$? The latter notation makes the equidimensionality clear.
Jun 24, 2013 at 13:50 comment added compositio could you please elaborate a bit more? what about question B?
Jun 24, 2013 at 12:37 comment added Allen Knutson A) $V \otimes_{\mathbb Q} L \otimes_L {\mathbb C}$
Jun 24, 2013 at 11:48 history asked compositio CC BY-SA 3.0