[Merged by Bors] - feat: continuous linear maps with a continuous left/right inverseContinuousinverse#34991
[Merged by Bors] - feat: continuous linear maps with a continuous left/right inverseContinuousinverse#34991grunweg wants to merge 14 commits intoleanprover-community:masterfrom
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PR summary 8115783e28Import changes for modified filesNo significant changes to the import graph Import changes for all files
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Thanks for the review comments; I should have addressed them all. |
Co-authored-by: Jireh Loreaux <loreaujy@gmail.com>
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Thanks for the useful and careful review comments. I should have addressed them all. |
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✌️ grunweg can now approve this pull request. To approve and merge a pull request, simply reply with |
Co-authored-by: Jireh Loreaux <loreaujy@gmail.com>
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Thank you for the quick review! Did I say this is great? It makes a lot of a difference when contribution a stack of PRs (like mine). |
…inuousinverse (#34991) Define continuous linear maps which admit a continuous left resp. right inverse, prove their basic properties (closure under products, composition and continuous linear equivalences admitting both inverses) and a sufficient condition in finite dimension. A future PRs will add an equivalent characterisation of maps with a continuous left inverse, and use this to prove that the composition of immersions (resp. submersions) is an immersion (resp. submersion). Part of the path towards immersions, submersions, embedded submanifolds and the regular value theorem.
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Pull request successfully merged into master. Build succeeded: |
…inuousinverse (leanprover-community#34991) Define continuous linear maps which admit a continuous left resp. right inverse, prove their basic properties (closure under products, composition and continuous linear equivalences admitting both inverses) and a sufficient condition in finite dimension. A future PRs will add an equivalent characterisation of maps with a continuous left inverse, and use this to prove that the composition of immersions (resp. submersions) is an immersion (resp. submersion). Part of the path towards immersions, submersions, embedded submanifolds and the regular value theorem.
…inuousinverse (leanprover-community#34991) Define continuous linear maps which admit a continuous left resp. right inverse, prove their basic properties (closure under products, composition and continuous linear equivalences admitting both inverses) and a sufficient condition in finite dimension. A future PRs will add an equivalent characterisation of maps with a continuous left inverse, and use this to prove that the composition of immersions (resp. submersions) is an immersion (resp. submersion). Part of the path towards immersions, submersions, embedded submanifolds and the regular value theorem.
…inuousinverse (leanprover-community#34991) Define continuous linear maps which admit a continuous left resp. right inverse, prove their basic properties (closure under products, composition and continuous linear equivalences admitting both inverses) and a sufficient condition in finite dimension. A future PRs will add an equivalent characterisation of maps with a continuous left inverse, and use this to prove that the composition of immersions (resp. submersions) is an immersion (resp. submersion). Part of the path towards immersions, submersions, embedded submanifolds and the regular value theorem.
Define continuous linear maps which admit a continuous left resp. right inverse,
prove their basic properties (closure under products, composition and continuous linear equivalences admitting both inverses) and a sufficient condition in finite dimension.
A future PRs will add an equivalent characterisation of maps with a continuous left inverse,
and use this to prove that the composition of immersions (resp. submersions) is an immersion (resp. submersion).
Part of the path towards immersions, submersions, embedded submanifolds and the regular value theorem.