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[Merged by Bors] - feat: adds IsSelfAdjoint.algebraMap #10366

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[Merged by Bors] - feat: adds IsSelfAdjoint.algebraMap #10366

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algebraMap R A r is selfadjiont when A is a star R-algebra and r is selfadjoint.

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@j-loreaux j-loreaux added awaiting-review The author would like community review of the PR easy < 20s of review time. See the lifecycle page for guidelines. t-algebra Algebra (groups, rings, fields etc) labels Feb 9, 2024
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eric-wieser approved these changes Feb 9, 2024
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bors d+

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mathlib-bors bot commented Feb 9, 2024

✌️ j-loreaux can now approve this pull request. To approve and merge a pull request, simply reply with bors r+. More detailed instructions are available here.

@leanprover-community-mathlib4-bot leanprover-community-mathlib4-bot added delegated and removed awaiting-review The author would like community review of the PR labels Feb 9, 2024
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bors merge

@github-actions github-actions bot added the ready-to-merge This PR has been sent to bors. label Feb 9, 2024
mathlib-bors bot pushed a commit that referenced this pull request Feb 9, 2024
@j-loreaux
feat: adds IsSelfAdjoint.algebraMap (#10366)
1604555 
`algebraMap R A r` is selfadjiont when `A` is a star `R`-algebra and `r` is selfadjoint.
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mathlib-bors bot commented Feb 9, 2024

Pull request successfully merged into master.

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@mathlib-bors mathlib-bors bot changed the title feat: adds IsSelfAdjoint.algebraMap [Merged by Bors] - feat: adds IsSelfAdjoint.algebraMap Feb 9, 2024
@mathlib-bors mathlib-bors bot closed this Feb 9, 2024
@mathlib-bors mathlib-bors bot deleted the j-loreaux/IsSelfAdjoint.algebraMap branch February 9, 2024 09:55
atarnoam pushed a commit that referenced this pull request Feb 9, 2024
@j-loreaux @atarnoam
feat: adds IsSelfAdjoint.algebraMap (#10366)
1a01d73 
`algebraMap R A r` is selfadjiont when `A` is a star `R`-algebra and `r` is selfadjoint.
dagurtomas pushed a commit that referenced this pull request Mar 22, 2024
@j-loreaux @dagurtomas
feat: adds IsSelfAdjoint.algebraMap (#10366)
851e443 
`algebraMap R A r` is selfadjiont when `A` is a star `R`-algebra and `r` is selfadjoint.
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