[Merged by Bors] - Prove that the diameter of a Euclidean ball is twice its radius.#32824
[Merged by Bors] - Prove that the diameter of a Euclidean ball is twice its radius.#32824Vilin97 wants to merge 24 commits into
Conversation
PR summary 975952b53fImport changes for modified filesNo significant changes to the import graph Import changes for all files
|
🚨 PR Title Needs FormattingPlease update the title to match our commit style conventions. Errors from script: Details on the required title formatThe title should fit the following format:
|
themathqueen
left a comment
There was a problem hiding this comment.
Also, maybe add Aristotle as a co-author since it provided the initial proofs?
|
@themathqueen , just want to say thank you for your review! I learned several things, e.g. that when I the lemma starts with a namespace, it automatically opens it, so I don't have to use |
j-loreaux
left a comment
There was a problem hiding this comment.
please also add a comment to the PR description explaining why the other code is moving within the file. Arguably that should be a separate PR, but I'm not going to force it.
|
I moved the lemmas, removed the import following your suggestion, and instead of moving the lemma in |
|
I've contributed a lot here, so I won't merge it myself. maintainer merge |
|
🚀 Pull request has been placed on the maintainer queue by j-loreaux. |
|
bors r+ |
) feat(Analysis/InnerProductSpace/EuclideanDist): prove that the diameter of a sphere and a ball is twice its radius All lemmas and theorems: `Metric.diam_sphere_eq`, `Metric.diam_closedBall_eq'`, `Metric.diam_ball_eq`. Also, fold a `variable` declaration inside `convexHull_sphere_eq_closedBall`. @Aristotle-Harmonic gave the initial version of the proofs (with many `aesop`s and using v4.24). Leo Mayer and I restructured and cleaned them up. Co-authored-by: Leo Mayer [email protected] and @Aristotle-Harmonic
|
Pull request successfully merged into master. Build succeeded: |
…nprover-community#32824) feat(Analysis/InnerProductSpace/EuclideanDist): prove that the diameter of a sphere and a ball is twice its radius All lemmas and theorems: `Metric.diam_sphere_eq`, `Metric.diam_closedBall_eq'`, `Metric.diam_ball_eq`. Also, fold a `variable` declaration inside `convexHull_sphere_eq_closedBall`. @Aristotle-Harmonic gave the initial version of the proofs (with many `aesop`s and using v4.24). Leo Mayer and I restructured and cleaned them up. Co-authored-by: Leo Mayer [email protected] and @Aristotle-Harmonic
…nprover-community#32824) feat(Analysis/InnerProductSpace/EuclideanDist): prove that the diameter of a sphere and a ball is twice its radius All lemmas and theorems: `Metric.diam_sphere_eq`, `Metric.diam_closedBall_eq'`, `Metric.diam_ball_eq`. Also, fold a `variable` declaration inside `convexHull_sphere_eq_closedBall`. @Aristotle-Harmonic gave the initial version of the proofs (with many `aesop`s and using v4.24). Leo Mayer and I restructured and cleaned them up. Co-authored-by: Leo Mayer [email protected] and @Aristotle-Harmonic
feat(Analysis/InnerProductSpace/EuclideanDist): prove that the diameter of a sphere and a ball is twice its radius
All lemmas and theorems:
Metric.diam_sphere_eq,Metric.diam_closedBall_eq',Metric.diam_ball_eq. Also, fold avariabledeclaration insideconvexHull_sphere_eq_closedBall.@Aristotle-Harmonic gave the initial version of the proofs (with many
aesops and using v4.24). Leo Mayer and I restructured and cleaned them up.Co-authored-by: Leo Mayer [email protected] and @Aristotle-Harmonic