[Merged by Bors] - feat(LinearAlgebra/Projection): add quotientEquivOfIsCompl_comp_mkQ and quotientEquivOfIsTopCompl_comp_mkQ#39613
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PR summary 6e69f7f4a9Import changes for modified filesNo significant changes to the import graph Import changes for all files
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I've updated the PR with these. |
Co-authored-by: Monica Omar <23701951+themathqueen@users.noreply.github.com>
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@ADedecker @themathqueen we should be good to merge this |
Co-authored-by: Monica Omar <23701951+themathqueen@users.noreply.github.com>
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Sorry for the delay, and thanks for your contribution! You can merge after fixing the CI failure. bors d+ |
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Did something stupid (I'm tired). bors cancel |
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✌️ sharky564 can now approve this pull request until 2026-06-17 15:37 UTC (in 2 weeks). To approve and merge, reply with |
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Canceled. Address comments or fix if necessary, and then someone with permission can run |
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bors d+ |
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✌️ sharky564 can now approve this pull request until 2026-06-17 15:38 UTC (in 2 weeks). To approve and merge, reply with |
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bors r+ |
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You forgot to update the name! Can I cancel bors? |
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🔒 Permission denied Existing reviewers: click here to make themathqueen a reviewer |
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bors r- |
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Canceled. Address comments or fix if necessary, and then someone with permission can run |
Co-authored-by: Monica Omar <23701951+themathqueen@users.noreply.github.com>
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bors r+ |
…nd quotientEquivOfIsTopCompl_comp_mkQ (#39613) Adds the lemmas `Submodule.quotientEquivOfIsCompl_comp_mkQ` and `quotientEquivOfIsTopCompl_comp_mkQ` - the composition of `quotientEquivOfIsCompl`/`quotientEquivOfIsTopCompl` with `mkQ` agrees with the linear projection onto `q` along `p`. Additionally the proof of `IsCompl.isTopCompl_iff_continuous_quotientEquivOfIsCompl` is simplified.
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Pull request successfully merged into master. Build succeeded:
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…nd quotientEquivOfIsTopCompl_comp_mkQ (leanprover-community#39613) Adds the lemmas `Submodule.quotientEquivOfIsCompl_comp_mkQ` and `quotientEquivOfIsTopCompl_comp_mkQ` - the composition of `quotientEquivOfIsCompl`/`quotientEquivOfIsTopCompl` with `mkQ` agrees with the linear projection onto `q` along `p`. Additionally the proof of `IsCompl.isTopCompl_iff_continuous_quotientEquivOfIsCompl` is simplified.
…nd quotientEquivOfIsTopCompl_comp_mkQ (leanprover-community#39613) Adds the lemmas `Submodule.quotientEquivOfIsCompl_comp_mkQ` and `quotientEquivOfIsTopCompl_comp_mkQ` - the composition of `quotientEquivOfIsCompl`/`quotientEquivOfIsTopCompl` with `mkQ` agrees with the linear projection onto `q` along `p`. Additionally the proof of `IsCompl.isTopCompl_iff_continuous_quotientEquivOfIsCompl` is simplified.
Adds the lemmas
Submodule.quotientEquivOfIsCompl_comp_mkQandquotientEquivOfIsTopCompl_comp_mkQ- the composition ofquotientEquivOfIsCompl/quotientEquivOfIsTopComplwithmkQagrees with the linear projection ontoqalongp. Additionally the proof ofIsCompl.isTopCompl_iff_continuous_quotientEquivOfIsComplis simplified.This lemma was flagged as missing in the API in the review of #39260 by @themathqueen. Upon review of the lemma, I found it could be further simplified.