[Merged by Bors] - feat(RingTheory): krull dimension of a polynomial ring in an infinite number of variables - #41098
Conversation
PR summary bc0d031df7Import changes for modified filesNo significant changes to the import graph Import changes for all files
|
|
This pull request has conflicts, please merge |
432b060 to
b2717ba
Compare
b2717ba to
e3dd444
Compare
e3dd444 to
a1c6ca5
Compare
|
Apart from the naming nitpick, LGTM! |
a1c6ca5 to
8ce61eb
Compare
… number of variables Add a simp lemma that `dim(R[X_1, ...]) = ∞` and also derive an ENat-valued lemma that `dim(R[X_s]) = dim(R) + card(X_s)`. Note that I keep the original lemma for finite index sets as @[simp] since this is likely to be the more common case in practice.
8ce61eb to
bc0d031
Compare
|
Thanks! maintainer merge |
|
🚀 Pull request has been placed on the maintainer queue by robin-carlier. |
… number of variables (#41098) Add a simp lemma that `dim(R[X_1, ...]) = ∞` and also derive an ENat-valued lemma that `dim(R[X_s]) = dim(R) + card(X_s)`. Note that I keep the original lemma for finite index sets as @[simp] since this is likely to be the more common case in practice.
|
Build failed (retrying...): |
… number of variables (#41098) Add a simp lemma that `dim(R[X_1, ...]) = ∞` and also derive an ENat-valued lemma that `dim(R[X_s]) = dim(R) + card(X_s)`. Note that I keep the original lemma for finite index sets as @[simp] since this is likely to be the more common case in practice.
|
Pull request successfully merged into master. Build succeeded: |
Add a simp lemma that
dim(R[X_1, ...]) = ∞and also derive an ENat-valued lemma thatdim(R[X_s]) = dim(R) + card(X_s). Note that I keep the original lemma for finite index sets as @[simp] since this is likely to be the more common case in practice.