@skraum_: The man who speak in hand 🖐️ #gaster #undertale #deltarune #edit #fyp

Skraum
Skraum
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Thursday 14 August 2025 02:30:29 GMT
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black.drawing.art
𝐅𝐚𝐫𝐡𝐚𝐧 :
"Beware of the man who speaks in hands"
2025-09-01 23:09:22
17
ch4tt3rune
blair :
oml it's that one mango mustard blud gaster edit but it's actually gaster
2025-08-15 04:46:43
159
nononomrfic
nononomrfic :
2025-08-15 20:46:16
2540
the.egg.head3
The Egg Head :
One room btw💔
2025-08-14 13:03:43
884
tokito1_muichiro0
NOODLE :
2025-08-18 15:44:01
415
stia3322
Stia🔑🌙 :
haven't seen a Gaster edit in a long time
2025-08-16 22:26:21
486
gl1tchisdagoat
☠☆𝚆𝚁𝙴𝙽𝙲𝙷!!!☆☠ :
The man who speaks in bands
2025-08-19 14:52:08
197
ali318073
علي :
2025-08-15 06:35:14
817
jarvis_clipthat
J.A.R.V.I.S :
009 0 screen time 0 fights. 9 million edits
2025-08-21 19:30:42
33
pudis71
Pudis :
Real
2025-08-24 02:21:46
67
_thedeceiverjr_
TheDeceiver :
Beware of the man carried by the fanbase
2025-09-19 20:02:59
7
gasktask
gasktask :
"beware of the blud that speaks in mustard"
2025-08-23 02:09:51
44
professionalassbreaker
Jiggy.Joshy™️ :
Beware the one who speaks in bands
2025-08-26 18:48:34
37
virus_404_01011
SD_U1011 :
2025-08-27 04:19:17
7
determinacion_soul
꧁☬༒JNDI༒☬꧂ :
ta chido bro yo igual ise como uno de esos pero no de undertale
2025-08-23 23:08:40
0
yazzikks
Тренер :
сильнешослабейший перс андертейла
2025-08-20 20:08:43
11
youssef.dhraief
⬜⬜⬜ :
☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎
2025-08-17 18:11:09
26
er1990dav
Er1990dav :
Bro missed
2025-08-19 09:37:23
12
face.edits12_roblox1
👑TEJAS™🇲🇨 :
☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎†★☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎†★☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎†★☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎†★☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎☜︎☼︎✡︎ ✞︎☜︎☼︎✡︎ ✋︎☠︎❄︎☜︎☼︎☜︎❄︎✋︎☠︎☝︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎✍︎⚠︎✍︎☕︎☠︎☜︎︎︎⚠︎☕︎☕︎
2025-08-20 03:42:21
9
uhh_maybe_idk
Zero :
beware of the man who speaks with hands
2025-08-23 15:07:08
10
seanhale447
Sean :
beware the editor who speaks in peak
2025-08-29 02:28:40
6
nezia448
Nezia :
2025-08-30 05:21:32
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fractal zoom pt. 22 The Mandelbrot set is one of the most celebrated and visually striking objects in modern mathematics, serving as the quintessential example of what scientists and artists call a fractal. In simple terms, a fractal is a geometric shape that possesses infinite complexity and a property known as self-similarity, meaning that its overarching patterns tend to echo and repeat themselves across different scales. While familiar shapes like circles or triangles become smooth and featureless when magnified, a fractal defies everyday intuition by revealing brand-new layers of intricate detail at every magnification level. The Mandelbrot set itself arises from a surprisingly basic mathematical rule applied to points on a two-dimensional coordinate plane: each point is put through a repetitive feedback loop of simple arithmetic, and if the resulting numbers remain trapped within a certain limit forever, that point is declared part of the set. Because resolving these equations for millions of individual coordinates requires enormous computational power, modern computers are employed to generate visual renders of the shape. To create a render, a program analyzes each pixel on the screen and assigns colors based on the outcome of the calculation. Typically, the points that belong to the set are painted solid black, while the surrounding exterior points are shaded in vivid color gradients according to how rapidly their numbers spiral away toward infinity. The true magic of this construct reveals itself through zooming in, an interactive process where a viewer digitally magnifies any region along the boundary of the shape. As the magnification increases by thousands, millions, or even trillions of times, the border never blurs or flattens out into a plain line. Instead, zooming uncovers an inexhaustible wilderness of swirling tendrils, geometric spirals, and tiny, imperfect replicas of the original shape nestled deeply inside the larger structure. Through these computational renders, the Mandelbrot set translates a concise mathematical formula into an endless visual landscape, illustrating how limitless beauty and complexity can emerge from utter simplicity. #edit #fyp #viral #fypシ #fractal #zoom #fractals #math  Song: MONTAGEM TOPPGO
fractal zoom pt. 22 The Mandelbrot set is one of the most celebrated and visually striking objects in modern mathematics, serving as the quintessential example of what scientists and artists call a fractal. In simple terms, a fractal is a geometric shape that possesses infinite complexity and a property known as self-similarity, meaning that its overarching patterns tend to echo and repeat themselves across different scales. While familiar shapes like circles or triangles become smooth and featureless when magnified, a fractal defies everyday intuition by revealing brand-new layers of intricate detail at every magnification level. The Mandelbrot set itself arises from a surprisingly basic mathematical rule applied to points on a two-dimensional coordinate plane: each point is put through a repetitive feedback loop of simple arithmetic, and if the resulting numbers remain trapped within a certain limit forever, that point is declared part of the set. Because resolving these equations for millions of individual coordinates requires enormous computational power, modern computers are employed to generate visual renders of the shape. To create a render, a program analyzes each pixel on the screen and assigns colors based on the outcome of the calculation. Typically, the points that belong to the set are painted solid black, while the surrounding exterior points are shaded in vivid color gradients according to how rapidly their numbers spiral away toward infinity. The true magic of this construct reveals itself through zooming in, an interactive process where a viewer digitally magnifies any region along the boundary of the shape. As the magnification increases by thousands, millions, or even trillions of times, the border never blurs or flattens out into a plain line. Instead, zooming uncovers an inexhaustible wilderness of swirling tendrils, geometric spirals, and tiny, imperfect replicas of the original shape nestled deeply inside the larger structure. Through these computational renders, the Mandelbrot set translates a concise mathematical formula into an endless visual landscape, illustrating how limitless beauty and complexity can emerge from utter simplicity. #edit #fyp #viral #fypシ #fractal #zoom #fractals #math Song: MONTAGEM TOPPGO

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