Notes for LD15 Kuno-1/0:22:55: Difference between revisions
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This seems to be the theorem on page 7 of {{home link|Talks/LesDiablerets-1508/Kawazumi-1508LesDiablerets_v2.pdf|Kawazumi's notes}}. The completion $\widehat{{\mathbb Q}\pi}$ is relative to powers $(I\pi)^p$ of the augmentation ideal. The completion $\widehat{{\mathbb Q}\hat\pi}$ is relative to ${\ |
This seems to be the theorem on page 7 of {{home link|Talks/LesDiablerets-1508/Kawazumi-1508LesDiablerets_v2.pdf|Kawazumi's notes}}. The completion $\widehat{{\mathbb Q}\pi}$ is relative to powers $(I\pi)^p$ of the augmentation ideal. The completion $\widehat{{\mathbb Q}\hat\pi}$ is relative to ${\mathbb Q}{\mathbb 1}+|(I\pi)^p|$. |
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Latest revision as of 13:34, 19 October 2015
This seems to be the theorem on page 7 of Kawazumi's notes. The completion $\widehat{{\mathbb Q}\pi}$ is relative to powers $(I\pi)^p$ of the augmentation ideal. The completion $\widehat{{\mathbb Q}\hat\pi}$ is relative to ${\mathbb Q}{\mathbb 1}+|(I\pi)^p|$.
