Mandelbrot Hard Julia morphing 250M iterations.

It looks like the big bang of the 1+0i Julia set
Frames size : 1600*900
Video resolution : 1080p, overscaled to 4k to reduce loss of quality from KZbin compression.
Re: -1.870528632164644888890617419269815853071643759159787854747568261705308811047648757207521246425737056641796640123789288772637290970156455039828845124790661688244072590049808669726932987465223381912683943998529099895648751297270502623856131876124209414856254879634599545056999643000004
Im: 0
Zoom: 6.11792991420E245
Iterations: 250000000

[@bensfractals43]

"honey, Fractal universe just uploaded another video"

[@Dinkydau00]

nice video. I like that you zoom in on the spike of the shape. It's like going back to how it started out as. You can see how much detail was created by morphing.

[@jamesr2936]

I look forward to every video this channel posts. Marvelous work as always!

[@StarGarnet03]

This is otherworldly! I wish KZbin didn't kill it with the compression tho

[@axelandersson6314]

How do you go about finding interesting regions to zoom that always end in minibrots? Are there simple algorithm to get them, do you continuously zoom whole watching allowing you to guide the zoom?

[@ginnyjollykidd]

As far as I've seen, all roads lead to Mandelbrot.

[@mal2ksc]

I think everything within range on the real number axis will eventually display a minibrot.

[@axelandersson6314]

@@mal2ksc Still, he has got zooms to complex regions.

[@kylaxial]

@@mal2ksc maybe everything in between 2 and -0.25

[@mal2ksc]

@@kylaxial To be fair, a large chunk of that lies inside the original Megabrot.

[@edoardodardi57]

Incredible how beautyful Math can be!😀👍✌Thank you!🙏

[@justvictorgd]

This is a genius idea of stopping the video from turning into a complete mess by adding multiple levels of colors. First saturation, then brightness, then hue, then the second level of brightness.

[@LinkMountaineer]

These are so neat to look at. Amazing how different parts look so different from adjacent pieces while the whole repeats infinitely many times.

[@The_animated_one]

5:05 X

[@ShacaraRhodes]

fractal zoom soeed 150 000 000

[@vatrweaver5169]

Love the speed.

[@jillsmith3937]

This is trippy

[@apart-timeastronaut6530]

Time to bust out the deemz

[@deliciouscookie5633]

can u beat 1 billion iterations?

[@fractaluniverse6793]

it's on project

[@deliciouscookie5633]

@@fractaluniverse6793 how long do u think it will take?

[@AxoAnimates]

how do you make these?

[@natachabourg3350]

je suis fan!!!!

[@edwardkearney1986]

I really wish someone would explain what it is we're looking at here. e.g Is this just a computer image and are the colours real or "made" by the computer and in theory can you keep on zooming in to infinity? No one I speak to has even heard of the Mandelbrot Set (even a few mathematicians).

[@SC_GMD]

POV: drugs

[@pattig3507]

Pacoima hodge could Julia this

[@MandelbrotSetStudios69420lol]

What is this app?

[@ilovefractals1729]

Sorry for the late reply but it's not an app. It's a desktop app. It's called Kalles Fraktaler.

[@wulphstein]

Too fast.

[@fractaluniverse6793]

you can watch at 0.5 speed (but 15 fps).

[@TariosGD]

3rd

[@TariosGD]

4th

[@felix0854]

nice video. I like that you zoom in on the spike of the shape. It's like going back to how it started out as. You can see how much detail was created by morphing.

[@sshadylukiph36]

Wow. So dreamy! I never expected something like this. Nice job!

[@kirsty_iso]

A square skreeeeen someone