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@gurru.avendao:

Gurru Avendaño
Gurru Avendaño
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Region: CO
Wednesday 09 September 2026 20:38:38 GMT
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Comments

castrillon_26
castrillon 777 :
la niña
2026-09-12 01:20:00
28075
elchin0_20
El🅲🅷🅸🅽🅾👺🔥🇻🇪 :
REAL HASTA LOS PAÑALES 🔥
2026-09-14 21:06:04
3013
3.sualysss
3.sualysss :
yo me compré las gamma blue blue
2026-09-17 02:47:52
0
ezequiel_lopez.1
Ezequiel :
los q saben, saben q son originales
2026-09-14 23:11:01
601
benja_9004
Benja :
Pon el audio de yo me compré unos gama blue blue
2026-09-14 22:41:35
9
cesarcortez2602
Cesar Cortez :
Porque la mandan así?
2026-09-14 22:13:22
1028
xime_at
Ximena AT. 🇵🇪🇪🇸 :
Mi hija igual xd
2026-09-15 07:54:30
618
lafa.23
Fabb 🍀 :
Aura ✨
2026-09-14 15:08:34
3632
jarel247
jarel247 :
EN NUEVA YOL YOL 🗣️🔥
2026-09-14 18:19:48
213
fannyplascenciaro
Fanny Plascencia Rodriguez :
mi hijo 😆
2026-09-15 19:31:07
70
a_l_gb
A.L :
por qué la mandan así que irresponsables son
2026-09-15 16:26:50
35
diegoivan666
diegoivan666 :
por qué la mandan así?
2026-09-15 14:10:31
64
johangomez50
Johan Gomez :
esa niña va s ser la más diva y popular de todo el colegio
2026-09-11 19:58:15
633
fantasma746
𝖆𝖓𝖉𝖗𝖊𝖘 👽 :
la niña si le sabe
2026-09-14 20:02:22
88
emelyeliza99
Ｅｍｅｌｙ Ｖａｓｑｕｅｚ ♡ :
She drippy asf
2026-09-16 14:11:05
4
jersson_999
jersson_999 :
La niña después
2026-09-14 20:27:23
95
jeremy1405
JERO-94 :
+100000 de aura
2026-09-10 23:19:01
359
jana.baquero
J A N A ✨ :
Es lo más top que he visto
2026-09-14 18:31:20
278
alexis1903_13
Alexis salinas :
JAJAJA ahi se ve claramente que fue el papá
2026-09-14 20:02:53
45
luisitokng
luisitoking  :
En esas llantas está mi sueldo 😎
2026-09-15 01:10:55
19
juandavidr0717
juandavidr0717 :
la gama blu
2026-09-13 18:03:10
23
user6531145986392
torres :
están son de hombres de mujeres si ay
2026-09-14 18:18:56
16
axelsavedra19
Panfilo :
Por que la mandan asi?
2026-09-16 03:00:11
8
thechampion4040
𝓬𝓱𝓪𝓹𝓲 :
tenía que poner la de en new york me compré unas gama blue blue
2026-09-12 01:05:02
84
yeyomedina2.0
yeyomedina2.0 :
Isch
2026-09-12 21:05:31
6
To see more videos from user @gurru.avendao, please go to the Tikwm homepage.

Other Videos

oshi no ko #oshinoko #anineedit #primevalspider #wangyyfamous #xyrentxgank
oshi no ko #oshinoko #anineedit #primevalspider #wangyyfamous #xyrentxgank
Ít uống đồ có màu thì còn trắng nhanh nữa 🥲 #trangrangwesmile #kitwesmile
Ít uống đồ có màu thì còn trắng nhanh nữa 🥲 #trangrangwesmile #kitwesmile
я тебя могну //#текстпесни #лучшие #rge #fyp#on #глобальныерекомендации️ #песни #футажи #футажи🔥#lyrics#лучшиепесни
я тебя могну //#текстпесни #лучшие #rge #fyp#on #глобальныерекомендации️ #песни #футажи #футажи🔥#lyrics#лучшиепесни


fractal zoom pt. 21 #edit #fyp #viral #fractal #fypシ 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.
fractal zoom pt. 21 #edit #fyp #viral #fractal #fypシ 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.


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