[Merged by Bors] - feat: add continuousOn_iUnion#26672
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grunweg wants to merge 2 commits intoleanprover-community:masterfrom
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[Merged by Bors] - feat: add continuousOn_iUnion#26672grunweg wants to merge 2 commits intoleanprover-community:masterfrom
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@vlad902 Would you like to take a look at this PR? |
PR summary 7672327e9cImport changes for modified filesNo significant changes to the import graph Import changes for all files
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This was referenced Jul 3, 2025
Ruben-VandeVelde
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🚀 Pull request has been placed on the maintainer queue by Ruben-VandeVelde. |
vlad902
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bors r+ |
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Thanks everybody for the quick review! |
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Pull request successfully merged into master. Build succeeded: |
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joelriou
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Jul 7, 2025
A function is continuous on a union of open sets iff it is continuous on each individual set. This extends the results in leanprover-community#22684 to arbitrary unions; the `ContMDiffOn` analogue is proven in leanprover-community#26673.
joelriou
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Jul 7, 2025
A function is `C^n` on a union of open sets iff it is continuous on each individual set. The `ContinuousOn` analogue of this is proven in leanprover-community#26672. Part of the path towards the geodesics and the Levi-Civita connection.
callesonne
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Jul 24, 2025
A function is continuous on a union of open sets iff it is continuous on each individual set. This extends the results in leanprover-community#22684 to arbitrary unions; the `ContMDiffOn` analogue is proven in leanprover-community#26673.
callesonne
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Jul 24, 2025
A function is `C^n` on a union of open sets iff it is continuous on each individual set. The `ContinuousOn` analogue of this is proven in leanprover-community#26672. Part of the path towards the geodesics and the Levi-Civita connection.
hrmacbeth
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Jul 28, 2025
A function is continuous on a union of open sets iff it is continuous on each individual set. This extends the results in leanprover-community#22684 to arbitrary unions; the `ContMDiffOn` analogue is proven in leanprover-community#26673.
hrmacbeth
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that referenced
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Jul 28, 2025
A function is `C^n` on a union of open sets iff it is continuous on each individual set. The `ContinuousOn` analogue of this is proven in leanprover-community#26672. Part of the path towards the geodesics and the Levi-Civita connection.
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A function is continuous on a union of open sets iff it is continuous on each individual set.
This extends the results in #22684 to arbitrary unions; the
ContMDiffOnanalogue is proven in #26673.This exposed the naming bikeshed here, which is however independent of this PR.