@naeemfogarty:

FOGARTY CHAMP✨

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Wednesday 17 June 2026 18:31:23 GMT

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Comments

♡Lemon♡ :

too hot

2026-06-20 07:33:53

295

Θεοδώρα (Theodora)🇬🇷🇬🇷 :

Dafür sind meine Oberschenkel zu breit 🥲

2026-06-20 07:22:25

73

🦋kurdistan🦋 :

Oh my good

2026-06-20 12:48:25

2

carmen.cami99 :

my calves wouldn't fit in the bottom part 😅

2026-06-20 09:16:36

70

AltAle :

Così hai un doppio strato di jeans sulle cosce, potrei morire dal caldo

2026-06-20 05:50:33

12

Rosa María :

doble de calor 🥵

2026-06-20 10:16:29

29

VolPro :

Why?

2026-06-20 13:21:51

1

lelielache :

Kannst im Sommer vergessen. Zu heiß und zu eng.

2026-06-20 08:33:39

29

Noseelnom :

ufff qué calor

2026-06-20 07:29:30

13

TTbullet_999 :

Tecnologia

2026-06-20 14:17:28

2

Ronnie ronelz :

I have to try this

2026-06-20 14:05:32

1

xNatann :

Wystarczy kupić jortsy i będzie się miało to samo ale luźniejsze

2026-06-20 09:17:21

17

Leines :

auf welche Ideen man kommen kann😂😂😂

2026-06-20 06:38:45

16

Fidelina Maria Grull :

Ahora mismo lo invento ahora vuelvo pa decirle

2026-06-19 21:02:50

5

Sinbo 🦋💖🫰 :

😂😂♥️

2026-06-19 18:49:42

18

𝕿𝖆𝖓𝖎𝖆 𝖔𝖗𝖙𝖊𝖌𝖆🙏📖💞 :

2026-06-19 03:09:42

14

gloria_sabillon4 :

Mañana m pongo el pantalón así😁

2026-06-18 23:55:06

6

M'mawaha :

intelligence

2026-06-18 20:40:01

6

... :

buena. idea🤩

2026-06-19 05:15:27

5

discord12321 :

Doppel so heiß 🤦 was für technologia

2026-06-20 09:07:09

5

miras 😜 :

Co že 😁

2026-06-20 10:20:19

2

CATALEYA 🇵🇱 :

Nic nowego

2026-06-20 14:03:49

1

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$@MochiWasTaken #xyzbca #fyp #viralvideo #dontletthisflop #godzilla Graham's number is an unimaginably massive integer that once held the Guinness World Record for the largest number ever used in a serious mathematical proof. It serves as a gigantic upper bound for a specific puzzle in Ramsey theory and is so huge that the entire observable universe cannot hold it.The Mathematical OriginThe number arose in 1971 from a problem posed by mathematician Ronald Graham regarding hypercubes in higher dimensions. He proved a theorem about whether certain symmetrical structures in multi-dimensional space will inevitably form monochromatic lines. The exact solution to this combinatorial problem remains unknown, but Graham calculated an upper bound to the answer—which came to be known as Graham's number.How Big Is It?Graham's number is vastly larger than a googol or a googolplex. It is so large that the human brain would collapse into a black hole from the information density required to simply remember all of its digits. Furthermore, if every digit were written out with each taking up the space of the smallest possible Planck volume, the digits would physically overflow the bounds of the observable universe.How to Build ItBecause it is too big to write in standard scientific notation, mathematicians use Knuth's up-arrow notation to describe it:One arrow (\(\uparrow \)): Standard exponentiation (e.g., \(3 \uparrow 3 = 3^3 = 27\)).Two arrows (\(\uparrow\uparrow\)): Repeated exponentiation or$
@MochiWasTaken #xyzbca #fyp #viralvideo #dontletthisflop #godzilla Graham's number is an unimaginably massive integer that once held the Guinness World Record for the largest number ever used in a serious mathematical proof. It serves as a gigantic upper bound for a specific puzzle in Ramsey theory and is so huge that the entire observable universe cannot hold it.The Mathematical OriginThe number arose in 1971 from a problem posed by mathematician Ronald Graham regarding hypercubes in higher dimensions. He proved a theorem about whether certain symmetrical structures in multi-dimensional space will inevitably form monochromatic lines. The exact solution to this combinatorial problem remains unknown, but Graham calculated an upper bound to the answer—which came to be known as Graham's number.How Big Is It?Graham's number is vastly larger than a googol or a googolplex. It is so large that the human brain would collapse into a black hole from the information density required to simply remember all of its digits. Furthermore, if every digit were written out with each taking up the space of the smallest possible Planck volume, the digits would physically overflow the bounds of the observable universe.How to Build ItBecause it is too big to write in standard scientific notation, mathematicians use Knuth's up-arrow notation to describe it:One arrow (\(\uparrow \)): Standard exponentiation (e.g., \(3 \uparrow 3 = 3^3 = 27\)).Two arrows (\(\uparrow\uparrow\)): Repeated exponentiation or "tetration" (e.g., \(3 \uparrow\uparrow 3\) is a tower of 3³ which equals 3²⁷ or about 7.6 trillion).Four arrows (\(\uparrow\uparrow\uparrow\uparrow\)): A tower of operations built recursively.Graham's number is constructed in 64 iterative steps. We define the first layer (g₁) as \(3 \uparrow\uparrow\uparrow\uparrow 3\). Then, the number of arrows in the second layer (g₂) is determined by g₁, making \(g_2 = 3 \ \underbrace{\uparrow\dots\uparrow}_{g_1 \text{ arrows}} \ 3\).This recursive process is repeated 64 times to produce the final Graham's number (G = g₆₄).Known Facts About ItDespite its mind-bending size, Graham's number is an exact, finite, whole number. Because of the way it is recursively built, mathematicians have been able to deduce some simple properties about it:It is a multiple of 3.It is even.It ends in the digit 7. In fact, the exact last 500 digits are known.

#fyp #treanding #bpd #police #northumbriapolice

#fyp #treanding #bpd #police #northumbriapolice

Pantun Untuk Pak Walikota #ratudewa #palembang #pendidikan #guru #pempek

Pantun Untuk Pak Walikota #ratudewa #palembang #pendidikan #guru #pempek

It’s a classic with a twist, try out my Biscoff Caramel Slice 🤌🏼 - Biscoff Caramel Slice Base 120g plain flour 60g almond meal 60g brown sugar 125g unsalted butter, melted 1 tsp ground cinnamon Pinch of salt Biscoff Caramel Layer 395g sweetened condensed milk (1 tin) 120g smooth Biscoff spread 80g brown sugar 150g unsalted butter Chocolate Topping 180g dark or milk chocolate 10g neutral oil Crushed biscoff biscuits, for topping Preheat oven to 180°C fan and line a 20cm square tin with baking paper. Mix flour, almond meal, brown sugar, cinnamon, salt, and melted butter until combined. Press into the tin and bake for 15 minutes until golden. Let cool slightly. For the caramel, stir condensed milk, Biscoff, brown sugar, and butter in a saucepan over medium heat for 10–12 minutes until thick and golden. Stir in a pinch of salt. Pour caramel over the base, smooth out, and bake again at 180°C for 10 minutes. Cool until set. Melt chocolate with oil, pour over caramel layer, and cover with crushed biscoff biscuits. Chill to fully set, then slice with a hot knife for clean edges.

It’s a classic with a twist, try out my Biscoff Caramel Slice 🤌🏼 - Biscoff Caramel Slice Base 120g plain flour 60g almond meal 60g brown sugar 125g unsalted butter, melted 1 tsp ground cinnamon Pinch of salt Biscoff Caramel Layer 395g sweetened condensed milk (1 tin) 120g smooth Biscoff spread 80g brown sugar 150g unsalted butter Chocolate Topping 180g dark or milk chocolate 10g neutral oil Crushed biscoff biscuits, for topping Preheat oven to 180°C fan and line a 20cm square tin with baking paper. Mix flour, almond meal, brown sugar, cinnamon, salt, and melted butter until combined. Press into the tin and bake for 15 minutes until golden. Let cool slightly. For the caramel, stir condensed milk, Biscoff, brown sugar, and butter in a saucepan over medium heat for 10–12 minutes until thick and golden. Stir in a pinch of salt. Pour caramel over the base, smooth out, and bake again at 180°C for 10 minutes. Cool until set. Melt chocolate with oil, pour over caramel layer, and cover with crushed biscoff biscuits. Chill to fully set, then slice with a hot knife for clean edges.

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