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Thanks @UndoneStudios for the PR, and@hugovk for merging it 🌮🎉.. I'm working now to backport this PR to: 3.10, 3.11.
🐍🍒⛏🤖

GH-102138 is a backport of this pull request to the3.11 branch.

GH-102139 is a backport of this pull request to the3.10 branch.

Just one question: how long will it be before the docs update?

They update once per day, so it should be live tomorrow.

You can see the "Last updated on Feb 22, 2023" at the bottom of the page.

https://docs.python.org/3/library/turtle.html

They update once per day, so it should be live tomorrow.

You can see the "Last updated on Feb 22, 2023" at the bottom of the page.

https://docs.python.org/3/library/turtle.html

About the link you attached, it seems the update is on 3.12, not 3.11. Which I understand mainly as this GitHub repo is for 3.12, not 3.11.

This repo is for all versions, we use different branches for different versions. (More info about the branches athttps://devguide.python.org/versions/)

• So the default branchmain is currently for the upcoming 3.12, with docs athttps://docs.python.org/3.12/library/turtle.html

• There's a3.11 branch for current stable version, with docs athttps://docs.python.org/3/library/turtle.html (andhttps://docs.python.org/3.11/library/turtle.html)

• And then also3.10 with docs athttps://docs.python.org/3.10/library/turtle.html

After I merged your fix tomain = 3.12, I also "backported" it to3.11 and3.10, so we can now see it on 3.10 ("Last updated on Feb 23, 2023") and 3.12 ("Last updated on Feb 22, 2023"), and it should on 3.11 within a few hours (it's still "Last updated on Feb 22, 2023").

Also totally unrelated pointout: forpenrose, in 3.11 docs, the description should be

a periodic tiling with kites and darts

not

aperiodic tiling with kites and darts

"aperiodic" is correct here, seeWikipedia:

APenrose tiling is an example of anaperiodic tiling. Here, a tiling is a covering ofthe plane by non-overlapping polygons or other shapes, andaperiodic means that shifting any tiling with these shapes by any finite distance, without rotation, cannot produce the same tiling.