[Merged by Bors] - feat(Algebra/Category/CoalgebraCat): minor changes#13315
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[Merged by Bors] - feat(Algebra/Category/CoalgebraCat): minor changes#13315
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PR summary 28b5211984Import changesNo significant changes to the import graph Declarations diff
You can run this locally as follows## summary with just the declaration names:
./scripts/no_lost_declarations.sh short <optional_commit>
## more verbose report:
./scripts/no_lost_declarations.sh <optional_commit> |
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101damnations
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Jun 13, 2024
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thanks for the changes - LGTM
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Thanks! bors merge |
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It turns out @101damnations and I had independently written `CoalgebraCat`. She got in first, and I'm happy to use that version but want one more instance.
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Build failed (retrying...): |
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It turns out @101damnations and I had independently written `CoalgebraCat`. She got in first, and I'm happy to use that version but want one more instance.
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Pull request successfully merged into master. Build succeeded: |
AntoineChambert-Loir
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Jun 20, 2024
It turns out @101damnations and I had independently written `CoalgebraCat`. She got in first, and I'm happy to use that version but want one more instance.
grunweg
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Jun 20, 2024
It turns out @101damnations and I had independently written `CoalgebraCat`. She got in first, and I'm happy to use that version but want one more instance.
kbuzzard
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Jun 26, 2024
It turns out @101damnations and I had independently written `CoalgebraCat`. She got in first, and I'm happy to use that version but want one more instance.
mathlib-bors bot
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Aug 14, 2024
Defines Hopf monoids in a braided category. Proves two facts (antipode is an antihomomorphism, morphisms intertwine antipode) that are not yet proved for unbundled Hopf algebras. Once we prove `Hopf_ (ModuleCat R)` is equivalent to `HopfAlgebraCat` (having defined that!), we will get those two facts for free. We should also check later that `Hopf_ C` in a cartesian monoidal category is equivalent `GroupObject_ C` (being defined independently elsewhere). - [x] depends on: #13313 - [x] depends on: #13312 (probably doesn't actually depend, but I don't want to sort out the git history now) - [x] depends on: #13315 Co-authored-by: Scott Morrison <scott.morrison@gmail.com> Co-authored-by: Joël Riou <joel.riou@universite-paris-saclay.fr>
mathlib-bors bot
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Aug 14, 2024
Defines Hopf monoids in a braided category. Proves two facts (antipode is an antihomomorphism, morphisms intertwine antipode) that are not yet proved for unbundled Hopf algebras. Once we prove `Hopf_ (ModuleCat R)` is equivalent to `HopfAlgebraCat` (having defined that!), we will get those two facts for free. We should also check later that `Hopf_ C` in a cartesian monoidal category is equivalent `GroupObject_ C` (being defined independently elsewhere). - [x] depends on: #13313 - [x] depends on: #13312 (probably doesn't actually depend, but I don't want to sort out the git history now) - [x] depends on: #13315 Co-authored-by: Scott Morrison <scott.morrison@gmail.com> Co-authored-by: Joël Riou <joel.riou@universite-paris-saclay.fr>
bjoernkjoshanssen
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Sep 9, 2024
Defines Hopf monoids in a braided category. Proves two facts (antipode is an antihomomorphism, morphisms intertwine antipode) that are not yet proved for unbundled Hopf algebras. Once we prove `Hopf_ (ModuleCat R)` is equivalent to `HopfAlgebraCat` (having defined that!), we will get those two facts for free. We should also check later that `Hopf_ C` in a cartesian monoidal category is equivalent `GroupObject_ C` (being defined independently elsewhere). - [x] depends on: #13313 - [x] depends on: #13312 (probably doesn't actually depend, but I don't want to sort out the git history now) - [x] depends on: #13315 Co-authored-by: Scott Morrison <scott.morrison@gmail.com> Co-authored-by: Joël Riou <joel.riou@universite-paris-saclay.fr>
bjoernkjoshanssen
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Sep 9, 2024
Defines Hopf monoids in a braided category. Proves two facts (antipode is an antihomomorphism, morphisms intertwine antipode) that are not yet proved for unbundled Hopf algebras. Once we prove `Hopf_ (ModuleCat R)` is equivalent to `HopfAlgebraCat` (having defined that!), we will get those two facts for free. We should also check later that `Hopf_ C` in a cartesian monoidal category is equivalent `GroupObject_ C` (being defined independently elsewhere). - [x] depends on: #13313 - [x] depends on: #13312 (probably doesn't actually depend, but I don't want to sort out the git history now) - [x] depends on: #13315 Co-authored-by: Scott Morrison <scott.morrison@gmail.com> Co-authored-by: Joël Riou <joel.riou@universite-paris-saclay.fr>
bjoernkjoshanssen
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Sep 12, 2024
Defines Hopf monoids in a braided category. Proves two facts (antipode is an antihomomorphism, morphisms intertwine antipode) that are not yet proved for unbundled Hopf algebras. Once we prove `Hopf_ (ModuleCat R)` is equivalent to `HopfAlgebraCat` (having defined that!), we will get those two facts for free. We should also check later that `Hopf_ C` in a cartesian monoidal category is equivalent `GroupObject_ C` (being defined independently elsewhere). - [x] depends on: #13313 - [x] depends on: #13312 (probably doesn't actually depend, but I don't want to sort out the git history now) - [x] depends on: #13315 Co-authored-by: Scott Morrison <scott.morrison@gmail.com> Co-authored-by: Joël Riou <joel.riou@universite-paris-saclay.fr>
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It turns out @101damnations and I had independently written
CoalgebraCat. She got in first, and I'm happy to use that version but want one more instance.