[Merged by Bors] - feat(Analysis/Complex/AbsMax): add two lemmas#18198
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[Merged by Bors] - feat(Analysis/Complex/AbsMax): add two lemmas#18198
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PR summary fb59bc7818Import changes for modified filesNo significant changes to the import graph Import changes for all files
Declarations diff
You can run this locally as follows## summary with just the declaration names:
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## more verbose report:
./scripts/declarations_diff.sh long <optional_commit>The doc-module for |
Ruben-VandeVelde
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Nov 3, 2024
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Ruben-VandeVelde
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Thanks! Some purely cosmetic changes below
j-loreaux
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Nov 4, 2024
Co-authored-by: Jireh Loreaux <loreaujy@gmail.com>
j-loreaux
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Nov 11, 2024
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Thanks! LGTM now, but this isn't quite my corner of the library, so:
maintainer merge
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🚀 Pull request has been placed on the maintainer queue by j-loreaux. |
mathlib-bors bot
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Nov 11, 2024
add two results:
- If `f` is differentiable on the open unit ball `{z : ℂ | ‖z‖ < 1}`, and `‖f‖` attains a maximum
in this open ball, then `f` is constant
- If `f` is a function differentiable on the open unit ball, and there exists an `r < 1` such that
any value of `‖f‖` on the open ball is bounded above by some value on the closed ball of radius `r`,
then `f` is constant.
These lemmas together with #18192 will be used to prove some dimension results for spaces of modular forms.
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Pull request successfully merged into master. Build succeeded: |
Jun2M
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Nov 17, 2024
add two results:
- If `f` is differentiable on the open unit ball `{z : ℂ | ‖z‖ < 1}`, and `‖f‖` attains a maximum
in this open ball, then `f` is constant
- If `f` is a function differentiable on the open unit ball, and there exists an `r < 1` such that
any value of `‖f‖` on the open ball is bounded above by some value on the closed ball of radius `r`,
then `f` is constant.
These lemmas together with #18192 will be used to prove some dimension results for spaces of modular forms.
TobiasLeichtfried
pushed a commit
that referenced
this pull request
Nov 21, 2024
add two results:
- If `f` is differentiable on the open unit ball `{z : ℂ | ‖z‖ < 1}`, and `‖f‖` attains a maximum
in this open ball, then `f` is constant
- If `f` is a function differentiable on the open unit ball, and there exists an `r < 1` such that
any value of `‖f‖` on the open ball is bounded above by some value on the closed ball of radius `r`,
then `f` is constant.
These lemmas together with #18192 will be used to prove some dimension results for spaces of modular forms.
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add two results:
If
fis differentiable on the open unit ball{z : ℂ | ‖z‖ < 1}, and‖f‖attains a maximumin this open ball, then
fis constantIf
fis a function differentiable on the open unit ball, and there exists anr < 1such thatany value of
‖f‖on the open ball is bounded above by some value on the closed ball of radiusr,then
fis constant.These lemmas together with #18192 will be used to prove some dimension results for spaces of modular forms.