- if $k>0$, then the top slope is $s_k$, which is always greater than $1$
- otherwise, if $t>1$, then the top slope is $1$
- otherwise the top slope is $0$
This includes, by convention, that the top slope of $\Q_p$, as an extension of itself, is $0$.
- Review status: reviewed
- Last edited by John Cremona on 2018-05-23 15:09:47
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- 2018-05-23 15:09:47 by John Cremona (Reviewed)