TMBR: March 2026: Difference between revisions

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* Famous math youtuber [https://www.youtube.com/@twoswap 2swap] made a [https://discord.com/channels/960643023006490684/1362008236118511758/1478973587653136456 couple of videos about Turing Machines] arranged into grids and colored based on their halting status for BB(2,2), BB(3,2), BB(2,3), BB(4,2) and BB(5,2) respectively, then made a [https://www.youtube.com/watch?v=1BI3qItCJ2M two-hour long Youtube video] about the same topic on [https://www.youtube.com/@3cycle their second channel].
* Famous math youtuber [https://www.youtube.com/@twoswap 2swap] made a [https://discord.com/channels/960643023006490684/1362008236118511758/1478973587653136456 couple of videos about Turing Machines] arranged into grids and colored based on their halting status for BB(2,2), BB(3,2), BB(2,3), BB(4,2) and BB(5,2) respectively, then made a [https://www.youtube.com/watch?v=1BI3qItCJ2M two-hour long Youtube video] about the same topic on [https://www.youtube.com/@3cycle their second channel].
== BB Adjacent ==
* [[Fractran]]: In BBf(21), Claude Opus 4.6 gave a proof that all 140 holdouts do not halt. This tentatively proves that BBf(21) = 31,957,632.
* [[Fractran]]: A Cryptid was discovered in BBf(22) with the help of Claude Opus 4.6.


== Holdouts ==
== Holdouts ==

Revision as of 04:31, 23 March 2026

Prev: February 2026 This Month in Beaver Research Next: April 2026

This edition of TMBR is in progress and has not yet been released. Please add any notes you think may be relevant (including in the form a of a TODO with a link to any relevant Discord discussion).

This Month in Beaver Research for March 2026. We celebrated bbchallenge's fourth birthday on 8 March.

TODO: Write a proper introductory paragraph.

Champions

  • Discord user 50_ft_lock found a new BB(13) champion which surpasses Graham's number, reducing the upper bound of Graham-beating TMs to 13 states.

Meta

BB Adjacent

  • Fractran: In BBf(21), Claude Opus 4.6 gave a proof that all 140 holdouts do not halt. This tentatively proves that BBf(21) = 31,957,632.
  • Fractran: A Cryptid was discovered in BBf(22) with the help of Claude Opus 4.6.

Holdouts