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There is no easy way to get the maximal/prime ideal from a residue field map. We should add a method to do this. @simonbrandhorst suggested kernel. So that
F, OKtoF = residue_field(OK, P); P === kernel(OKtoF)
It will be a bit awkward for the extended (partial) map $K \to \mathcal{O}_K/\mathfrak p$, since technically the kernel is the maximal ideal of the localization at $\mathfrak p$.
On Mon, May 13, 2024 at 09:57:33AM -0700, Tommy Hofmann wrote:
There is no easy way to get the maximal/prime ideal from a residue field map. We should add a method to do this. @simonbrandhorst suggested `kernel`. So that
```
F, OKtoF = residue_field(OK, P); P === kernel(OKtoF)
```
It will be a bit awkward for the extended (partial) map $K \to \mathcal{O}_K/\mathfrak p$, since technically the kernel is the maximal ideal of the localization at $\mathfrak p$.
Any thoughts @fieker?
There is no easy way to get the maximal/prime ideal from a residue field map. We should add a method to do this. @simonbrandhorst suggested
kernel
. So thatIt will be a bit awkward for the extended (partial) map$K \to \mathcal{O}_K/\mathfrak p$ , since technically the kernel is the maximal ideal of the localization at $\mathfrak p$ .
Any thoughts @fieker?
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