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@cunsday02: Boc bat ho! #xuhuongg #trendff #freefire
Cuns
Open In TikTok:
Region: VN
Wednesday 15 July 2026 16:37:39 GMT
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No Watermark .mp4 (
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Comments
Yuie_Jju🤓 :
Lướt mỏi tay luôn Á
2026-07-16 02:23:51
2
ngocc đợiii"-" :
lựu đạn gì v ạ
2026-07-16 02:26:51
0
uh :
tim hoi vd vs ạ
2026-07-16 01:29:06
0
chán đời :
hộ video với ạ
2026-07-16 02:58:54
0
người tình bất ổn 🤩 :
ê muốn đu trend nhưng kh nạp
2026-07-16 03:46:01
1
ᥫᩣ𝙩𝙝𝙪𝙮𝙝𝙖𝙣𝙦 :
hộ 2vd với chủ tus oii
2026-07-16 02:11:10
0
Bảo Yến :
@Bảo Yến:tus oiii hộ vd cho mik vs aa
2026-07-16 06:42:53
0
ᥫᩣÁ𝙣𝙝𝙉𝙝à𝙣㊪ :
@hoài thương ᥫ᭡ @𝄞⨾𓍢ִ໋*Dizzy*𝄞⨾𓍢ִ໋ @!!
2026-07-16 07:39:49
0
Không tìm thấy tài khoản :
Tui cx lm mà k ai tim 🥺
2026-07-16 04:31:36
0
_𝐻𝑢𝑢𝑆𝑢𝑎😾 :
tim giúp mình vd đầu với ạ❤️❤️❤️
2026-07-16 10:30:00
0
To see more videos from user @cunsday02, please go to the Tikwm homepage.
Other Videos
Tired of these yellow demons, no hate #turanbirliği🇹🇷🇦🇿🇺🇿🇰🇿🇰🇬🇹🇲 #ilovechinesepeople #fyp #rampage Graham's number is an unimaginably massive finite integer that held the record in the [Guinness Book of World Records](https://en.wikipedia.org/wiki/Graham%27s_number) as the largest number ever used in a serious mathematical proof. It is so large that the observable universe does not contain enough space to write down its digits, even if each digit were compressed to the smallest possible physical volume. [1, 2, 3] The number was discovered by mathematician Ronald Graham in 1971 while solving a complex problem in a branch of mathematics known as Ramsey theory. [1, 4] ------------------------------ ## How Big is It? (The Physical Mind-Blower) To understand its scale, standard mathematical terms like "trillion," "googol," or even a "googolplex" are entirely useless. [5, 6, 7, 8, 9] * No physical representation: If you tried to write out every digit of Graham's number, the observable universe would run out of room before you made a dent. Even writing a standard "power tower" ($3^{3^{3...}}$) of its digits is physically impossible. [2, 10, 11, 12] * The Black Hole effect: Physicists note that the human brain can only hold a limited amount of information. If your brain were somehow forced to memorize every single digital position of Graham's number, the sheer density of information would cause your head to collapse into a black hole. [13, 14] * The Last Digits: Despite being un-writeable, mathematicians have used modular arithmetic to determine its ending. The final digit of Graham's number is 7. [1, 10, 15] ------------------------------ ## Step-by-Step Construction Because standard math symbols fail, Graham's number is built using Knuth’s up-arrow notation, which serves as a shorthand for hyper-operations (operations beyond exponentiation). The number is built entirely out of the number 3, using a 64-layer process. [1, 2, 16, 17] ## 1. The Basics of Up-Arrows * Single Arrow ($\uparrow$): This is basic exponentiation. $$3 \uparrow 3 = 3^3 = 27$$ * Double Arrow ($\uparrow\uparrow$): This represents a "tower" of exponents. The second number tells you how many 3s are in the tower. $$3 \uparrow\uparrow 3 = 3^{3^3} = 3^{27} = \mathbf{7,625,597,484,987} \text{ (roughly 7.6 trillion)} \quad [0.5.5, 0.5.21]$$ * Triple Arrow ($\uparrow\uparrow\uparrow$): This means a tower of 3s that is 7.6 trillion layers tall. If you wrote this tower out with standard-sized text, it would stretch from the Earth to the Sun. [1, 15, 17, 18, 19] ## 2. Building the 64 Layers [20] Graham's number (G₆₄) is calculated by scaling the number of arrows inside the formula across 64 steps. [1, 16] * Layer 1 (G₁): $3 \uparrow\uparrow\uparrow\uparrow 3$ (Three with four up-arrows). This number already defies physical representation. * Layer 2 (G₂): $3 \uparrow\dots\uparrow 3$, where the number of up-arrows is equal to the value of G₁. * Layer 3 (G₃): $3 \uparrow\dots\uparrow 3$, where the number of up-arrows is equal to the value of G₂. * Layer 64 (G₆₄): This final layer is Graham's number. [1, 10, 13, 15, 16, 21] ------------------------------ ## What Math Problem Does It Solve? Graham didn't invent this number just for fun; it was an upper bound used to solve a specific riddle regarding geometric dimensions. [2, 13] Imagine a hypercube (a cube in many dimensions). If you connect all the corners of this cube with lines, and color every single line either red or blue, can you do it without creating a single-colored, flat four-pointed geometric plane? [22, 23, 24] Graham proved that if the dimension of the cube is high enough, it becomes mathematically impossible to avoid creating that single-colored plane. He couldn't pinpoint the exact dimension where this happens, but he proved that the magic dimension was definitely no larger than G₆₄. [13, 22, 25]
📚 Livraria Bertrand 📍Lisbon, Portugal 🇵🇹 the world’s oldest operating bookshop (circa 1732) #books #bookstore #bookstores #bookshop #bookshopping #BookTok #lisbon #portugal #livraria #lisboa #lisboaportugal #lisbonportugal #bookish #bookworm #bibliophile #booklover #booklove
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