@sabiswim: Summer spent in the Monaco hits different 💙
Flattering, minimal, made for poolside moments and salty afternoons. Navy never looked so good. #TikTokMadeMeBuyIt #SwimwearTryOn #NavyBikini #LuxurySwimwear #SabiSwim

Sabiswim
Sabiswim
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Sunday 15 June 2025 07:41:08 GMT
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bernaldosagang123
bernaldo sagang :
hello love ❤️❤️❤️❤️🌹💗💗🌺🌺🌺💗🌹💋❣️❣️🌹🌹❣️
2025-07-12 10:09:48
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bernaldosagang123
bernaldo sagang :
wow beautiful woman 💋💋💗🌺🌺💓❤️🌺🌺🌺💋🌹🌹💘⛵⛵⛵⛵
2025-07-12 10:10:16
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javierperezmerino
javier perez merino :
👍
2025-08-22 05:48:07
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cristi.rus7
Cristi Rus :
❤️
2025-08-16 02:14:52
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heinrichschmitt37
heinrichschmitt37 :
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2025-07-05 12:24:24
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anatoliecazacu227
anatolie 🔥🔥 :
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2025-07-05 08:01:48
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ajak2030
ajak2030 :
🥰🥰🥰
2025-07-04 14:34:43
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hany20643
hany :
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2025-06-15 08:21:09
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aguilar5208
Aguilar :
🥰😳
2026-02-05 03:28:20
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‎ ‎ ‎         Graham's number Graham's number (  or  ) is a famously huge number which Martin Gardner claimed was the
‎ ‎ ‎ Graham's number Graham's number ( or ) is a famously huge number which Martin Gardner claimed was the "largest number ever used in a serious mathematical proof" in 1977. Since it is one of the most famous large numbers, it has become a bit of a yardstick for measuring "hugeness". In the specific context of the Busy Beaver game, we can ask, what is the smallest such that . There is an active search for the smallest TM that runs for over Graham's number steps. Definition See Wikipedia article for more detail Graham's number is . Using the fast-growing hierarchy, . Let be the smallest integer such that . Bounds The current known bounds for are: The lower bound comes from the proof that BB(5) = 47,176,870 and the upper bound from a specific 13-state TM found by 50_ft_lock in March 2026 which runs for steps. History of Graham-beating TMs There is no one authoritative source on the history of TMs beating Graham's number. Most were posted in personal blog posts, Googology pages/comments or on the bbchallenge Discord. They are often unverified and sometimes undocumented. This list is based upon historical accounts listed on Googologogy wiki, a 2017 CS Stack Exchange answer, a 2022 history synthesis by Shawn Ligocki and summary by Pascal Michel. In general, these results are self-reported and we do not know of independent verification for most of them. Most of these were actually proven as bounds for the function, but since they apply to this formulation as well. History of Graham-beating TMs States Date Discoverer Source Verification 91 9 Sep 2010 "res001" Blog Post 72 13 Sep 2010 "res001" Blog Post 64 19 Sep 2010 "res001" Blog Post Summary 25 31 Mar 2013 "Deedlit11" Googology Post 24 27 September 2013 "Wythagoras" Googology Comment 23 7 October 2013 "Wythagoras" Googology Comment 22 5 August 2014 "Wythagoras" Googology Post 19 24 Jul 2016 "Wythagoras" Googology Post 18 24 Jul 2016 "Wythagoras" Googology Post 16 26 Mar 2021 Daniel Nagaj Googology Comment TM Definition Analysis by Shawn Ligocki in 2022 14 17 Aug 2024 "Racheline" Discord Message 13 13 March 2026 "50_ft_lock" Discord Message Navigation menu Create account Log in PageDiscussion ReadView sourceView history Search Search BusyBeaverWiki Main page Recent changes Random page All pages Help about MediaWiki Tools What links here Related changes Special pages Printable version Permanent link Page information This page was last edited on 22 May 2026, at 19:50. Content is available under Creative Commons Attribution unless otherwise noted. Privacy policyAbout BusyBeaverWikiDisclaimers Creative Commons AttributionPowered by MediaWiki Graham's number Graham's number ( or ) is a famously huge number which Martin Gardner claimed was the "largest number ever used in a serious mathematical proof" in 1977. Since it is one of the most famous large numbers, it has become a bit of a yardstick for measuring "hugeness". In the specific context of the Busy Beaver game, we can ask, what is the smallest such that . There is an active search for the smallest TM that runs for over Graham's number steps. Definition See Wikipedia article for more detail Graham's number is . Using the fast-growing hierarchy, . Let be the smallest integer such that . Bounds The current known bounds for are: The lower bound comes from the proof that BB(5) = 47,176,870 and the upper bound from a specific 13-state TM found by 50_ft_lock in March 2026 which runs for steps. History of Graham-beating TMs There is no one authoritative source on the history of TMs beating Graham's number. Most were posted in personal blog posts, Googology pages/comments or on the bbchallenge Discord. They are often unverified and sometimes undocumented. This list is based upon historical accounts listed on Googologogy wiki, a 2017 CS Stack Exchange answer, a 2022 history synthesis by Shawn Ligocki and summary by Pascal Michel. In general, these results are self-reported and we do not know of independent verification for most of #truecrimecommunity #iqmaxx #tcc #sinister

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