[Merged by Bors] - Eisenstein series uniform convergence#10377
[Merged by Bors] - Eisenstein series uniform convergence#10377
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…mposition.lean Co-authored-by: github-actions[bot] <41898282+github-actions[bot]@users.noreply.github.com>
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Mathlib/NumberTheory/ModularForms/EisensteinSeries/UniformConvergence.lean
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Ok I think its ready for another review :) |
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I've edited it a bit myself and made some adjustments which I think make it cleaner. Is it OK with you if I push my version to your branch? You can always revert it again if you prefer your version. |
Yes certainly, thank you! |
…nprover-community/mathlib4 into eisensteinSeries_Uniform_convergence
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The main changes I made were:
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I didn't know we had this norm on tuples, which I think really makes it much cleaner, so thank you! and thanks for the extra doc strings, I usually only add then to defs, but I this is a good idea going forward. The only thing I changed (other than some short golf) was the name |
loefflerd
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Great – let's get this in!
Note to maintainers: the code is now kind of a joint effort, but Chris has carefully read the bits that I wrote, and vice versa, so I think we can count it all as being "reviewed".
maintainer merge
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🚀 Pull request has been placed on the maintainer queue by loefflerd. |
Mathlib/NumberTheory/ModularForms/EisensteinSeries/UniformConvergence.lean
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Modulo Johan's comment LGTM, thanks! bors d+ |
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✌️ CBirkbeck can now approve this pull request. To approve and merge a pull request, simply reply with |
…ergence.lean Co-authored-by: Johan Commelin <johan@commelin.net>
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bors r+ |
We show that the sum defining an Eisenstein Series converges locally uniformly. This is the basis for later proving that they are holomorphic (see #11013 ) and bounded at infinity (see #12456), which combine to show they are modular forms (see #12604). Co-authored-by: Chris Birkbeck <c.birkbeck@uea.ac.uk> Co-authored-by: David Loeffler <d.loeffler.01@cantab.net>
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Pull request successfully merged into master. Build succeeded: |
We show that the sum defining an Eisenstein Series converges locally uniformly. This is the basis for later proving that they are holomorphic (see #11013 ) and bounded at infinity (see #12456), which combine to show they are modular forms (see #12604).