Let $K$ be a finite extension of $\Q_p$ for some prime $p$, and $K^{un}$ its unramified subfield. Then the **tame degree** of $K/\Q_p$ is the integer $t$ where $[K:K^{un}]=p^m t$ with $p\nmid t$.

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- Review status: reviewed
- Last edited by John Jones on 2018-07-04 23:39:51

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- 2018-07-04 23:39:51 by John Jones (Reviewed)