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[Merged by Bors] - chore: Delete Algebra.GroupWithZero.Power
#12825
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Move a bunch of `pow` lemmas from `Algebra.Group.Commute.Defs` and `Algebra.GroupPower.Basic` to `Algebra.Group.Defs` and `Algebra.Group.Basic` with little to no changes to their proofs.
After #12736, all lemmas in `Algebra.GroupWithZero.Power` can move to the earlier files where they belong. The changes to their proofs are minimal. It's just a matter of using the new Lean 4 `Nat`- and `Int`-specific lemmas instead of the generic algebraic order ones.
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Ruben-VandeVelde
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May 13, 2024
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lgtm, assuming it builds. Thanks!
maintainer merge
🚀 Pull request has been placed on the maintainer queue by Ruben-VandeVelde. |
bors r+ |
mathlib-bors bot
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May 13, 2024
After #12736, all lemmas in `Algebra.GroupWithZero.Power` can move to the earlier files where they belong. The changes to their proofs are minimal. It's just a matter of using the new Lean 4 `Nat`- and `Int`-specific lemmas instead of the generic algebraic order ones.
Pull request successfully merged into master. Build succeeded: |
Algebra.GroupWithZero.Power
Algebra.GroupWithZero.Power
callesonne
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May 16, 2024
After #12736, all lemmas in `Algebra.GroupWithZero.Power` can move to the earlier files where they belong. The changes to their proofs are minimal. It's just a matter of using the new Lean 4 `Nat`- and `Int`-specific lemmas instead of the generic algebraic order ones.
grunweg
pushed a commit
that referenced
this pull request
May 17, 2024
After #12736, all lemmas in `Algebra.GroupWithZero.Power` can move to the earlier files where they belong. The changes to their proofs are minimal. It's just a matter of using the new Lean 4 `Nat`- and `Int`-specific lemmas instead of the generic algebraic order ones.
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t-algebra
Algebra (groups, rings, fields etc)
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After #12736, all lemmas in
Algebra.GroupWithZero.Power
can move to the earlier files where they belong. The changes to their proofs are minimal. It's just a matter of using the new Lean 4Nat
- andInt
-specific lemmas instead of the generic algebraic order ones.