meg
Region: US
Monday 22 April 2024 22:33:56 GMT
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Batman :
My toxic trait is falling in love with TikTok women
2024-04-22 23:11:08
1159
heb101 :
The deaf part took me out 😭
2024-04-22 22:41:57
305
cease :
24 !!!
2024-04-23 04:01:42
16
Layqwuontavious Jownes the 9th :
Marry me
2024-04-22 22:37:08
141
aspasiawagenhoffer15 :
yes ma'am beautifully done 🫶🏻🫰🏻
2024-04-23 14:59:29
16
YSK-Azazel :
“If it’s kind”😂😂😂
2024-04-22 23:48:49
21
Jair D. :
you look really pretty today 🥰
2024-04-23 01:44:38
16
Kris Pelkey :
I’d be your pet
2024-04-23 05:18:06
18
BlueJay247 :
sorry I keep getting distracted by your eyes are they natural or contacts?
2024-04-23 02:39:44
40
Don Quixote 🍉 :
Unique personality "😶SURE" 🤣 Killed me with that
2024-04-23 05:23:50
144
pawoozie :
"i live in NY, i don't do that". never related to something so much 😂
2024-04-25 00:43:25
25
tsumugi :
Marry me 🙏🧎💍
2024-04-23 10:46:22
3
Kian Duor, Leather Armorer :
I'd always thought like . . . early to mid Twenties. So . . . Yeah? you look you age?
2024-04-22 22:44:45
60
𝙺𝚁𝙸𝚂 :
You look like an ageless ethereal fairy princess 💕👑✨
2024-04-23 02:14:50
5
Luke Roe :
‘If you don’t like country you’re lying to yourself’ made me fall in love with you 🖤
2024-04-22 23:12:24
7
CBLOGIC :
24???
2024-04-23 12:28:02
1
Ez :
We need more avatar content. WHOS YOUR LOVER
2024-04-22 22:40:49
14
yaada349 :
Wait. Why is marriage material a bad thing for you???
2024-04-23 01:23:21
9
Alpaca twice :
I thought you were 29😭
2024-04-23 22:57:51
8
TheSuperiorTitan :
Both Gryffindor and Slytherin are basic. That said I am a Hufflepuff
2024-04-22 22:41:32
5
The Nameless King :
I would have guessed 27, but mainly just because I'm bad at guessing people's age.
2024-04-24 10:21:38
1
Drink W/ Vic 🍻 :
I’ll be your lil pet
2024-04-23 05:57:45
1
Puffles :
Your laugh is so cute what are you talking about 😭
2024-04-22 23:54:32
2
pavle boutros :
Girl why do you look like both jade from victorious and asami from legend of korra
2024-04-22 23:22:09
1
Bailey :
Bangers and mash right here
2024-04-23 16:22:19
1
To see more videos from user @messymegan, please go to the Tikwm
homepage.
3. Graham's number is related to the following problem in Ramsey's theory: Consider n {\ displaystyle n} -dimensional hypercube and connect all pairs of vertices to obtain a complete graph with 2 n {\ displaystyle 2 ^ {n}} vertices. Paint each edge of this graph either red or blue. At what is the smallest value n {\ displaystyle n} does each such coloring necessarily contain a single-color complete subgraph with four vertices, all of which lie in the same plane? Graham and Rothschild proved in 1971 that this problem has a solution. N ∗ {\ displaystyle N ^ {*}}, and showed that 6 ≤ N ∗ ≤ N {\ displaystyle 6\ leqslant N ^ {*}\ leqslant N}, where N {\ displaystyle N} is a specific, precisely defined, very large number. In Knuth's arrow notation language, it can be written as N = F 7 ( 12 ) {\ displaystyle N = F ^ {7} (12)}, where F ( n ) = 2 ↑ n 3 {\ displaystyle F (n) = 2\ uparrow ^ {n} 3}. This number is referred to as the "Little Graham number." The lower bound was improved by Exu in 2003 and Barkley in 2008, which showed that N ∗ {\ displaystyle N ^ {*}} should be at least 13. Then the upper limit was improved to 2 ↑ 3 6 {\ displaystyle 2\ uparrow ^ {3} 6} and then up to 2 ↑ ↑ 2 ↑ ↑ 2 ↑ ↑ 9 {\ displaystyle 2\ uparrow\ uparrow 2\ uparrow 2\ uparrow\ uparrow 9}. Thus, 13 ≤ N ∗ ≤ 2 ↑ ↑ 2 ↑ ↑ 2 ↑ ↑ 9 {\ displaystyle 13\ leqslant N ^ {*}\ leqslant 2\ uparrow\. #usa #israel #morocco #fyp #rampage "
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