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The Mandelbrot Set — Numberphile

The Mandelbrot Set — Numberphile

2022年4月9日

numberphile.com

Mandelbrot Set

Mandelbrot Set

已浏览 3819 次2018年1月4日

FacebookSmartit

Numberphile - MANDELBROT PIECES... Full details:...

Numberphile - MANDELBROT PIECES... Full details:...

已浏览 2677 次2021年6月27日

FacebookNumberphile

The Mandelbrot Set and Fibonacci Code are PROOF of the mind of GOD

The Mandelbrot Set and Fibonacci Code are PROOF of the mind of GOD

已浏览 564 次2023年8月25日

$The Mandelbrot Set, discovered in 1980 by mathematician Benoit B. Mandelbrot, is a captivating fractal. Known for its intricate, self-replicating patterns, it has a special place in mathematics and the exploration of natural geometry, earning it the moniker “The Thumbprint of God.” In the realm of natural geometry, the Mandelbrot Set unveils connections between mathematics and the patterns found in nature. Fractals, akin to the Mandelbrot Set, manifest in various natural phenomena such as tree b$

The Mandelbrot Set, discovered in 1980 by mathematician Benoit B. Mandelbrot, is a captivating fractal. Known for its intricate, self-replicating patterns, it has a special place in mathematics and the exploration of natural geometry, earning it the moniker “The Thumbprint of God.” In the realm of natural geometry, the Mandelbrot Set unveils connections between mathematics and the patterns found in nature. Fractals, akin to the Mandelbrot Set, manifest in various natural phenomena such as tree b

已浏览 3080 次8 个月之前

FacebookLight is Consciousness

$https://bit.ly/40iBdKr Usually we see the Mandelbrot set as a flat two dimensional image. What’s exciting is to produce a 3-D animation which shows the values produced by the algorithm that creates the Mandelbrot set. Within the two dimensional plane of complex numbers which include the summation of the standard real numbers and imaginary numbers, we see this fractal. The algorithm that produces this fractal is simple. Starting with zero we multiply a value by itself and then add the location in$

https://bit.ly/40iBdKr Usually we see the Mandelbrot set as a flat two dimensional image. What’s exciting is to produce a 3-D animation which shows the values produced by the algorithm that creates the Mandelbrot set. Within the two dimensional plane of complex numbers which include the summation of the standard real numbers and imaginary numbers, we see this fractal. The algorithm that produces this fractal is simple. Starting with zero we multiply a value by itself and then add the location in

已浏览 6561 次2023年3月28日

FacebookThe Space And Universe

The sacred geometry of Mandelbrot Fractals indeed reflects the presence of a supreme being without any doubt ! -------------------------------------------------------------- Some people commented on the previous Mandelbrot Post that the patterns do not exist in real life, The patterns are merely computer generated . Here's my perspective on it : Just because we can't see air, doesn't mean it's not there. We can't touch "NUMBERS", it's abstract concept. If we'd like to create certain shapes like

The sacred geometry of Mandelbrot Fractals indeed reflects the presence of a supreme being without any doubt ! -------------------------------------------------------------- Some people commented on the previous Mandelbrot Post that the patterns do not exist in real life, The patterns are merely computer generated . Here's my perspective on it : Just because we can't see air, doesn't mean it's not there. We can't touch "NUMBERS", it's abstract concept. If we'd like to create certain shapes like

已浏览 1113 次2023年11月6日

FacebookGeometric Models

Fast Mandelbrot z00m

已浏览 2.1万次2012年12月26日

YouTubeTideEyed_Steve

Visual Comparison of different Mandelbrot Inversion Processes

已浏览 7649 次2023年9月8日

YouTubeStromwender

Mandelbrot halmaz generátor, 1. verzió

已浏览 2298 次2018年12月30日

YouTubeJózsef Smidla

This Julia set fractal is created by repeating the following process with complex (2D) numbers: 1. Shift all points by some fixed value C (complex addition) 2. Halve the angle and square root the radius of all points (complex square root) Complex numbers are geometric, so this visualization shows exactly what the formula z² C → z actually means! Hopefully it’s easy to see how repeating this process creates the self-similarity. #fractal #math #loop #mandelbrot #art

已浏览 1.9万次3 个月之前

TikTokanthony_hall_art

Mandelbrot set inversion revisited

已浏览 4.3万次2017年10月22日

YouTubeArneauxtje

Julia Set Mandelbrot Morph

已浏览 2.2万次2015年6月25日

YouTubeShellfish Games

"Unlocking the Beauty of Mathematics" #shorts #viral #trending #maths #spirograph #mathematics

已浏览 1 次7 个月之前

YouTubeVishal Art

GigaBroccoli: work in progress

已浏览 2万次2009年11月23日

YouTubeCyril Crassin

Perpendicular Mandelbrot Set - Music "When You're In" by Pink Floyd

已浏览 9571 次2 个月之前

YouTubeJens-Peter Christensen

Folding a fractal VISUALIZED

已浏览 827 次3 个月之前

YouTubeAnthony Hall

Julia Set Axis Sweep

已浏览 5万次2016年9月28日

Inverse Multibrot/Mandelbrot morph - powers 6 through -6

已浏览 4.2万次2015年5月17日

YouTubeblimeyspod

Mandelbrot set + Perpendicular Mandelbrot set = ?

已浏览 851 次2023年8月23日

Mandelbrot No. 5- 4k

已浏览 4.6万次2022年7月3日

YouTubeCandy's Games

Cubic Mandelbrot Set Animated 4D

已浏览 731 次2014年5月29日

YouTubeArneauxtje

Partially Inverting the Mandelbrot Set

已浏览 2052 次2014年2月10日

YouTubePeter Radden

Coding the Mandelbrot - C++ Tutorial

已浏览 7万次2014年11月1日

YouTubeIndigo Code

Spiralling - Mandelbrot Fractal Zoom (4k 60fps)

已浏览 5111 次2017年2月16日

YouTubeMaths Town

Generating the Mandelbrot set in C

已浏览 1102 次2022年5月29日

YouTubeTereRenji

Mandelbrot Variation Color Cycling

已浏览 381 次2016年3月4日

Mandelbrot set | changing iteration

已浏览 675 次2019年5月17日

YouTubeHarsh JOON

Burning Mandelbrot

已浏览 1.7万次2021年6月18日

Mandelbrot, Mandelbulb, Mandelstuff

已浏览 343 次2022年9月11日

YouTubeOliver Knill

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