@liveforlines: Nature Lover Tattoos

Liveforlines
Liveforlines
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Region: US
Friday 31 May 2024 22:03:31 GMT
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bacon_abigale
Bacon_abigale :
thank you for putting the "please don't steal" whenever I like tattoos on TikTok I'm afraid of stealing it because it's not clear
2024-06-01 04:51:43
3347
x.lex02
Lex<3 :
I’m so confused so if I get the tattoo is it stolen? Like do I have to put who it was from IN the tattoo? How do I not steal it?
2024-06-01 23:44:23
1103
g59_ari_
g59_ari_ :
i don’t wanna steal but i absolutely love second one
2024-06-03 05:23:13
700
iiboogyxmanii
🍄 :
would it be okay if I was to use your first idea or the dog paw and get it tattooed? I’m a big nature lover and these designs are wonderful
2024-06-01 12:31:56
8
thenorthface
thenorthface :
brb getting all of these
2024-06-03 03:58:43
977
tiffanykay1009
Tiffany Kay :
could you do Arizona specific
2024-06-03 05:56:18
3
kristin.becker23
Kristin Becker :
How do you get permission to use one of your tattoos?
2024-06-11 18:50:08
9
melloo017
melloo017 :
Ima steal this
2024-06-01 07:11:14
13
andreaaabar
marlowe :
more forest or mountain designs would be great
2024-06-03 05:40:27
3
lynngrayy
Cianna Lynn :
I would love to purchase one of these these are amazing
2024-06-01 17:57:52
3
kirstielouise25
Kirstie-Louise🐰 :
Where can I purchase one?
2024-05-31 22:24:15
59
diego__g
DIEGO GUDINI 🤠 :
Do some fishing ones that would be great
2024-06-01 01:36:00
143
priyabellaz
Priya | Girl mom🎀 :
I’d love to have the camera one!! I’m a photographer who lives in an ocean town 🥺🥺
2024-06-03 13:39:31
8
takoslovsky
TAKoslovsky :
Your designs are BEAUTIFUL!🤩 Can you design a desert willow tree one?
2024-06-29 15:10:52
1
222birdie
Helena :
I like the paw
2024-06-01 12:41:29
13
stridinstrider
Chris Strider   ` ༽ :
These are incredible! 🫡💯
2024-06-01 05:40:10
6
theeog_5centz
Nickel ⛰️ :
Are you able to draw one that look like realistic lilac?🫶🏼
2024-06-01 05:35:45
6
lol_why_u_here0
Chloe ❤️ :
You said don’t steel but I would much like my firt tattoo to be your design
2024-06-01 19:03:25
9
bro.mo
Alexis :
If I pay you could you draw one personal to me?
2024-06-01 19:33:08
25
sainttvenuss
Venus :
Will in fact be buying some of these off your link. These are amazing
2024-06-01 19:53:02
19
isab3llanicol3
Isabella Bartholomew :
Followed you for a good while and I think I may have found my next tattoo :)
2024-06-03 17:06:31
3
m.m.demers
Marnie :
Would you mind if I used some of these prints to start my patchwork ? I want to make sure I give you full credit!
2024-06-02 16:22:16
3
444..kayyy
kailey🦇 :
these are beautiful
2024-06-01 17:24:05
3
kaybear_5433
🤍🪶Kayla🪶🤍 :
Can we do some hunting ones 🙏
2024-06-03 04:26:47
1
jodii.x0
Jodie |🏴󠁧󠁢󠁷󠁬󠁳󠁿 :
I have had this tattoo for four years now, very similar to the one in this thread.
2026-04-03 17:07:34
0
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tung tung Accelerationist ||  Graham's number (\(g_{64}\)) is one of the largest integers ever used in a serious mathematical proof. It is so massive that the observable universe cannot hold its digits, even if each digit were written down in the smallest possible physical space.1. Origin and PurposeMathematician Ronald Graham introduced this number in 1971. He used it as an upper bound for a problem in Ramsey theory, a branch of combinatorics. The problem asks for the minimum number of dimensions a hypercube must have to guarantee that certain colored line configurations exist among its corners.2. How Large Is It?Cannot be written: You cannot write down its full sequence of digits. The universe would run out of physical particles (atoms) before you finish.Brain collapse: Trying to memorize or hold every digit in your mind would cram too much information into your brain, causing it to collapse into a black hole.Known ending: Even though the full scale is unimaginable, mathematicians know the exact ending. Graham's number ends with the digit 7.3. Knuth's Up-Arrow NotationThis number requires Knuth's up-arrow notation to be written down. It represents extreme, repeated towers of exponents.One arrow (\(\uparrow \)) is regular exponentiation (\(3 \uparrow 3 = 3^3 = 27\)).Two arrows (\(\uparrow\uparrow\)) form a power tower (tetration). For example, \(3 \uparrow\uparrow 3\) is \(3^{3^{3}}\), which equals roughly 7.6 trillion.Three arrows (\(\uparrow\uparrow\uparrow\)) stack that power tower recursively. It creates a tower of 3s that is 7.6 trillion layers tall.Graham's number takes this logic and repeats the process through 64 layers of iteration. #ongezellig #mymyongezellig #accelerationist #accelerationism #fyp
tung tung Accelerationist || Graham's number (\(g_{64}\)) is one of the largest integers ever used in a serious mathematical proof. It is so massive that the observable universe cannot hold its digits, even if each digit were written down in the smallest possible physical space.1. Origin and PurposeMathematician Ronald Graham introduced this number in 1971. He used it as an upper bound for a problem in Ramsey theory, a branch of combinatorics. The problem asks for the minimum number of dimensions a hypercube must have to guarantee that certain colored line configurations exist among its corners.2. How Large Is It?Cannot be written: You cannot write down its full sequence of digits. The universe would run out of physical particles (atoms) before you finish.Brain collapse: Trying to memorize or hold every digit in your mind would cram too much information into your brain, causing it to collapse into a black hole.Known ending: Even though the full scale is unimaginable, mathematicians know the exact ending. Graham's number ends with the digit 7.3. Knuth's Up-Arrow NotationThis number requires Knuth's up-arrow notation to be written down. It represents extreme, repeated towers of exponents.One arrow (\(\uparrow \)) is regular exponentiation (\(3 \uparrow 3 = 3^3 = 27\)).Two arrows (\(\uparrow\uparrow\)) form a power tower (tetration). For example, \(3 \uparrow\uparrow 3\) is \(3^{3^{3}}\), which equals roughly 7.6 trillion.Three arrows (\(\uparrow\uparrow\uparrow\)) stack that power tower recursively. It creates a tower of 3s that is 7.6 trillion layers tall.Graham's number takes this logic and repeats the process through 64 layers of iteration. #ongezellig #mymyongezellig #accelerationist #accelerationism #fyp

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