[Merged by Bors] - feat: roots have non-zero length wrt the canonical form of a finite crystallographic root pairing#19645
[Merged by Bors] - feat: roots have non-zero length wrt the canonical form of a finite crystallographic root pairing#19645
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…rystallographic root pairing We also relocate some other unrelated lemmas in order to relax the assumptions on their scalars.
PR summary 1f63783884Import changes for modified filesNo significant changes to the import graph Import changes for all files
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This should allow us to generalise the key result RootPairing.finrank_corootSpan_eq to allow for any integral domain of characteristic zero (rather than just ordered rings). OTOH we need to assume Edit: probably the thing to explore is how far one can get just by assuming RootPairing.pairing takes values in an ordered subring. I'll explore this if I have time. |
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…rystallographic root pairing (#19645) We also relocate some other unrelated lemmas in order to relax the assumptions on their scalars, and add fill out some loosely-related API. The only mathematical result is `RootPairing.rootForm_apply_root_self_ne_zero`.
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Pull request successfully merged into master. Build succeeded: |
We also relocate some other unrelated lemmas in order to relax the assumptions on their scalars, and add fill out some loosely-related API.
The only mathematical result is
RootPairing.rootForm_apply_root_self_ne_zero.