@readingslumped: the most rom-com book to ever rom-rom 🤭 #betterthanthemovies #BookTok #bookish #BookRecommendations #nothinglikethemovies #lynnpainter

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Sunday 20 October 2024 00:53:22 GMT

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Comments

ᴬᵇᵇʸᵍᵃˡᵉ :

Books are a way to live a thousand lives

2024-10-20 00:59:00

13223

Tammy :

And then nothing like the movies is nothing like the movies

2024-10-20 16:58:57

4895

maria (havilliard’s version) :

THE WALL BEHIND YOU IS MAJESTIC

2024-10-20 02:04:55

6368

morgan louviere :

yall.. i’m on page 10… do i really keep going??

2024-10-21 17:26:59

201

Katie C :

I feel like this is Charlie and baileys song though

2026-07-29 00:12:45

0

l0stsignals :

I NEED a show made about this book and nltm 😭

2024-10-21 04:29:24

334

🧣 :

goddd i have this book but i can’t read it till christmas 😭

2024-10-20 00:59:54

281

theonly.ella8 :

Yes! & I don’t understand why ppl r saying NLTM is bad becuz it’s not Rom-Comy but that’s the POINT! It’s literally called NOTHING like the movies! Cuz that one’s more realistic & post honeymoon era

2024-10-21 18:30:12

268

Katarina :

I loves betting on you

2024-11-19 21:33:34

0

𝔟𝔢𝔩𝔩𝔞 🇬🇧🎸🧸🎧 :

i love the wall behind you.

2024-10-20 11:57:45

74

popop1120 :

this book was so cute and cliche that i absolutely ate it up

2024-10-21 20:09:43

61

isa herrera :

I love that book!

2024-10-20 00:58:20

29

meave :

WESLIZ ARE THE CUTEST 😭😭😭

2024-10-21 11:54:05

206

𖤓 :

YOUR WALL IS HEAVENLY OMG

2024-10-21 18:35:01

79

linda📚 :

Commenting to stay on booktok

2024-11-09 09:25:34

6

️ :

NO LITERALLY MY FAVS BTTM AND NLTM ARE MY LIFELINE

2024-10-20 08:20:41

33

SR :

THE WALL!!!

2024-11-22 07:35:26

19

Hellen :

esse livro passa uma sensação de conforto

2024-12-05 10:56:56

51

simona⸆⸉🫶🏻 :

ho bisogno di leggerlo

2024-10-21 14:28:14

7

cadence | booktok ✨💐📖 :

Yesss

2024-10-20 22:15:54

6

Corey_help22 :

Commenting. To stay on booktok

2024-11-23 05:37:55

6

Wuraola :

It’s so perfect 🥰🥺

2024-10-23 07:56:30

8

Isabella :

I so wanna read this book. Should I?

2024-12-16 15:11:37

17

zoe🎀 :

i am so sad that i didn’t like that book as much as i thought i would

2024-10-20 09:28:09

12

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هذا ما قاله #الشيخ_احمد_الوائلي_رحمه_الله بكلمات مؤثرة في ليلة اربعين الإمام الحسين (عليه السلام) #السلام_عليك_يااباعبد_الله_الحسين #محرم_في_السويد🕊️ #عاشوراء_من_السويد🕊️ #اسالكم_الدعاء #ياالله #قناة_من_السويد🕊️ #السويد🇸🇪 #ستوكهولم🇸🇪 #يتبوري🇸🇪 #مالمو🇸🇪 #هلسنبوري🇸🇪 #لوند🇸🇪 #روزنكورد🇸🇪 #ايران🇮🇷 #دنمارك #دنمارك🇩🇰 #danmark #عراق #العراق🇮🇶

هذا ما قاله #الشيخ_احمد_الوائلي_رحمه_الله بكلمات مؤثرة في ليلة اربعين الإمام الحسين (عليه السلام) #السلام_عليك_يااباعبد_الله_الحسين #محرم_في_السويد🕊️ #عاشوراء_من_السويد🕊️ #اسالكم_الدعاء #ياالله #قناة_من_السويد🕊️ #السويد🇸🇪 #ستوكهولم🇸🇪 #يتبوري🇸🇪 #مالمو🇸🇪 #هلسنبوري🇸🇪 #لوند🇸🇪 #روزنكورد🇸🇪 #ايران🇮🇷 #دنمارك #دنمارك🇩🇰 #danmark #عراق #العراق🇮🇶

$My favourite actor Vladislav give 21 hugs . . . Graham’s Number — Full Explanation The Graham number is one of the most famous large numbers in mathematics. It was introduced by the mathematician Ronald Graham while studying a problem in Ramsey Theory. Although it is unimaginably huge, it is a finite number. Step 1: Ordinary Large Numbers Let’s start with numbers we already know: * One thousand = 1,000 * One million = 1,000,000 * One billion = 1,000,000,000 These are large in everyday life, but tiny in mathematics. A googol is: 10^{100} That’s a 1 followed by 100 zeros. A googolplex is: 10^{10^{100}} You could never write all its digits because there isn’t enough space in the observable universe. Yet Graham’s number is vastly larger. ⸻ Step 2: Powers Exponentiation means repeated multiplication. 3^4 = 3 \times 3 \times 3 \times 3 = 81 Each increase in the exponent makes the number grow much faster. ⸻ Step 3: Knuth’s Up-Arrow Notation To describe numbers larger than ordinary exponents, mathematician Donald Knuth created up-arrow notation. One Arrow 3 \uparrow 3 = 3^3 = 27 Two Arrows 3 \uparrow\uparrow 3 means 3^{3^3} which equals 3^{27} This is already over 7 trillion. Visual form: 3\uparrow\uparrow3 ⸻ Step 4: Three Arrows 3 \uparrow\uparrow\uparrow 3 This means: 3 \uparrow\uparrow (3 \uparrow\uparrow 3) Since 3 \uparrow\uparrow 3 = 3^{27}, you get a tower of 3s whose height is 3^{27}. Visual form: 3\uparrow\uparrow\uparrow3 This number is already far larger than a googolplex. ⸻ Step 5: Four Arrows Now consider 3 \uparrow\uparrow\uparrow\uparrow 3 Visual form: 3\uparrow\uparrow\uparrow\uparrow3 This is enormously larger than the previous number. At this point ordinary descriptions become almost meaningless. ⸻ Step 6: The First Graham Number Define: g_1 = 3 \uparrow\uparrow\uparrow\uparrow 3 Even g_1 is so large that no physical process could write down its digits. ⸻ Step 7: Building the Sequence Now the construction becomes much more extreme. The next term is: g_2 = 3 \uparrow^{g_1} 3 This means there are g_1 arrows between the two 3s. Visual form: g_n=3\uparrow^{g_{n-1}}3 Since g_1 is already unimaginably huge, g_2 is incomprehensibly larger. Then: * g_3 = 3 \uparrow^{g_2} 3 * g_4 = 3 \uparrow^{g_3} 3 and so on. ⸻ Step 8: Graham’s Number Continue this process until g_{64}. The final number is: G = g_{64} This is the Graham number. ⸻ How Big Is It? The answer is that there is essentially no meaningful physical comparison. * Number of atoms in the observable universe: roughly 10^{80} * Googol: 10^{100} * Googolplex: 10^{10^{100}} All of these are negligible compared with even g_1. Graham’s number is g_{64}, sixty-three levels beyond that. ⸻ Why Was It Created? Graham’s number appeared as an upper bound in a problem about high-dimensional cubes in Ramsey Theory. Later mathematicians found much smaller upper bounds, but Graham’s number became famous because of its incredible size. ⸻ Is It Infinite? No. Even though it is unimaginably large, Graham’s number is: * finite, * exact, * mathematically well-defined. Infinity is not a number. Graham’s number is. ⸻ The Last Digits Although the full decimal expansion is impossible to write, mathematicians have calculated its ending digits. The last 10 digits are: 2464195387 So Graham’s number ends with: …2464195387 even though the total number of digits is far beyond anything we could ever write down. #kerch #school #russia #tcc #fyp$
My favourite actor Vladislav give 21 hugs . . . Graham’s Number — Full Explanation The Graham number is one of the most famous large numbers in mathematics. It was introduced by the mathematician Ronald Graham while studying a problem in Ramsey Theory. Although it is unimaginably huge, it is a finite number. Step 1: Ordinary Large Numbers Let’s start with numbers we already know: * One thousand = 1,000 * One million = 1,000,000 * One billion = 1,000,000,000 These are large in everyday life, but tiny in mathematics. A googol is: 10^{100} That’s a 1 followed by 100 zeros. A googolplex is: 10^{10^{100}} You could never write all its digits because there isn’t enough space in the observable universe. Yet Graham’s number is vastly larger. ⸻ Step 2: Powers Exponentiation means repeated multiplication. 3^4 = 3 \times 3 \times 3 \times 3 = 81 Each increase in the exponent makes the number grow much faster. ⸻ Step 3: Knuth’s Up-Arrow Notation To describe numbers larger than ordinary exponents, mathematician Donald Knuth created up-arrow notation. One Arrow 3 \uparrow 3 = 3^3 = 27 Two Arrows 3 \uparrow\uparrow 3 means 3^{3^3} which equals 3^{27} This is already over 7 trillion. Visual form: 3\uparrow\uparrow3 ⸻ Step 4: Three Arrows 3 \uparrow\uparrow\uparrow 3 This means: 3 \uparrow\uparrow (3 \uparrow\uparrow 3) Since 3 \uparrow\uparrow 3 = 3^{27}, you get a tower of 3s whose height is 3^{27}. Visual form: 3\uparrow\uparrow\uparrow3 This number is already far larger than a googolplex. ⸻ Step 5: Four Arrows Now consider 3 \uparrow\uparrow\uparrow\uparrow 3 Visual form: 3\uparrow\uparrow\uparrow\uparrow3 This is enormously larger than the previous number. At this point ordinary descriptions become almost meaningless. ⸻ Step 6: The First Graham Number Define: g_1 = 3 \uparrow\uparrow\uparrow\uparrow 3 Even g_1 is so large that no physical process could write down its digits. ⸻ Step 7: Building the Sequence Now the construction becomes much more extreme. The next term is: g_2 = 3 \uparrow^{g_1} 3 This means there are g_1 arrows between the two 3s. Visual form: g_n=3\uparrow^{g_{n-1}}3 Since g_1 is already unimaginably huge, g_2 is incomprehensibly larger. Then: * g_3 = 3 \uparrow^{g_2} 3 * g_4 = 3 \uparrow^{g_3} 3 and so on. ⸻ Step 8: Graham’s Number Continue this process until g_{64}. The final number is: G = g_{64} This is the Graham number. ⸻ How Big Is It? The answer is that there is essentially no meaningful physical comparison. * Number of atoms in the observable universe: roughly 10^{80} * Googol: 10^{100} * Googolplex: 10^{10^{100}} All of these are negligible compared with even g_1. Graham’s number is g_{64}, sixty-three levels beyond that. ⸻ Why Was It Created? Graham’s number appeared as an upper bound in a problem about high-dimensional cubes in Ramsey Theory. Later mathematicians found much smaller upper bounds, but Graham’s number became famous because of its incredible size. ⸻ Is It Infinite? No. Even though it is unimaginably large, Graham’s number is: * finite, * exact, * mathematically well-defined. Infinity is not a number. Graham’s number is. ⸻ The Last Digits Although the full decimal expansion is impossible to write, mathematicians have calculated its ending digits. The last 10 digits are: 2464195387 So Graham’s number ends with: …2464195387 even though the total number of digits is far beyond anything we could ever write down. #kerch #school #russia #tcc #fyp

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