The furthest down into a mandelbrot set is just about the time your CPU fan is worn out and your appartment starts to smell a little bit burnt... and BOOM!(without a sound) the fuses blows and gifts you with pleasant silence.
I'm old and do not enjoy electro/techno sounds AT ALL......but this is freakin' awesome!!! And my 18 mth old granddaughter just squeals with delight when I play it....which is most days!! You have a convert or two down here in NZ....THANKS HEAPS!
Keep in mind that this is a 2D image. It's not a hole or pit because there are no edges or walls. The camera is not moving through this image, it's looking at a smaller and smaller part of it.
As long as you're large enough you're fine, since the black part is contained in a circle of radius 1, and even if you're smaller than the main black body there's always a finite amount of black parts greater or larger than you. In other words, there are infinitely many holes, but only a finite amount can hurt you and they're easy to avoid. Unless you are talking about falling as if this was a tunnel. In some sense, that's correct, since the camera is approaching the XY plane through the Z axis, forming a visual cone. But there's still a limit to how far you can fall like this, so don't worry. ;)
I've watched many Mandelbrot zooms and yours is by far the most visually appealing, with fantastic choices of color and location. Well done and thank you for posting it!
My reaction in a nutshell 0:05 Yay let's start! 0:13 Oh, you start from the little "butt"? Okay.... 0:40 Self-similarity EVERYWHERE! Oh, a bit further from the butt? Okay......... 0:55 This is like finding a soul inside a soul inside a soul....? 0:59 now the neck? Hey wait that's the middle of nothing! It's just shades.....wait.......what the hell... 1:14 WHERE IT COME FROM!? 1:25 The middle of nothing is never nothing............ 2:03 another soul! Yay! It looked like an island somehow.... 2:26 Okay now I understand why "Inception" was cool somehow.... 2:34 Spiral of DOOM...... 2:48 more spirals..... 3:03 wait i just realised.. THIS IS IN HD!? 3:48 two spirals merging...... wow.. I wonder when will I see four of these 4:24 WOW THAT FOUR STUFF.... TOO TRIPPY 4:39 That spraying audio scared the hell out of me! 5:07 Yay the final soul! That.....will never be the last of it..... I just realised, there will be, and can be MORE!! OH NO MY HEAD
is it possible to map this zoom to a 360 youtube vid? across somewhat the Perelman-Hamiltonian Ricci-flow, where the user can look around the 3Sphere as the zoom unfold? even only a shallow zoom, to pan and side scroll would be excellent!
merci honkatatonka, that exactly answer what I wondered then that is one intriguing series! they are able to move around the zoom, and at 'slice points', seamlessly transition from one sequence or fractal to another. it is very elegant code! it compute only the range it will view, in real time, rather than batch the whole thing! experimenting with mapping different surfaces to a perelman-hamiltonian or a fermi-bohr-einstein membrane also produce intriguing distort, if the color return sequence is a floating point. how about feynman or wilber or inayatullah 'loops', or m bussey 'strange knots'... it was a line of thinking about mapping a plane to the interior face of an undulating/variable hyperdimensional surface... I'm trying to find some wall-sun-sun primes and reliably generate *only* those - these points would be pixels at certain fissure along such an undulation which change color with a different pattern. I mean, you can even change the camera that view the 360 mapping... it change from a fixed single perspective to a fisheye lens and so on... a d'fresnel array of cameras that stitch between them, all kinds of interesting camera effect. this can also be used to evaluate a 'coxeter membrane kaleidoscope'. non-standard analysis also suggest the complex or infinitesimal plane is all possible shapes imagine, the random change of the sequence, accompanied by random music sequences from OEIS...
mon librepenseur, that is an intriguing hypothetical - that could allow for the dynamic pastiching of those sets. especially, if we can change the 'out' return color scheme, or super-impose some in different pattern too. I mean... collisions between different shapes mapped with those already look incredible - it has a very different effect on "conway gliders" or divergent branches. indeed, juan is quite gifted in his art et math, wow, thanks for sharing that! its like a virtual tour to those infinity-mirror exhibits and fractal art installations. what I wanted to investigate more, was a coxeter-conway mapping, while undulating the shape that it is mapped to. AC Clarke et Coxeter have a few different theories on what the ring groups etc might look like.depending on our return out params. it could be a different way to sieve vast sets, or more rapidly exclude, taking a cue from eratosthenes though, also from A Robinson for non-standard analysis... je prends conge, merci pour l'sharage mon librepenseur!
How strange when you ponder the complexity and depth of this demonstration (at just a touch over 5 1/2 minutes)to think that you could start running the set just after the big bang and continue straight through out the entire history of the universe and it's eventual heat death until the last star blinks out for all eternity and still the equation would continue to run forever on into the expanding darkness of the infinite night...
Wow. So mesmerizing... Trance music and math were destined for each other. Beautiful melodies, intricate equations, bass, existential number theory.... That's why I want to be a mathematician and a producer/DJ. I don't know if I could make it work, but...we'll see!
What a big computation. Why don't you produce a 4K movie, RUclips compression loss a lot of details, it's a shame on such a nice zoom. Rien empêche de convertir une vidéo 1920x1080 en 3840x2160 avant de l'injecter dans RUclips qui lui accordera 4 fois plus de bande passante, donc de détails.
+Fractal universe Mais si, j'ai fait l'expérience avec des vidéos 720p qui étaient très denses et rendaient très mal sur RUclips, convertie en 1440p ou mieux en 2160p elles devenaient très détaillées. Sur cette vidéo, à partir de 3:00 et encore plus par la suite on voit très bien le bruit de compression.
I am always reminded of the poem The Road Not Taken when I watch these things. At 2:30 we are presented with a spiral disappearing into infinity, and just to the left another similar spiral also disappearing into infinity. As we head down the first I think, "We can just go down here for a bit, and then come back and go down the second. But knowing how way leads on to way, I doubt that we shall ever come back!" (paraphrased)
The interesting thing is that when you see what looks like a band of color... its never just a band of color, infinite detail is hidden within any one of those bands! x3
It's amazing how you can get a whole different experience by zooming into slightly different parts of the set. This is just a testament to how beautiful math really is.
In the future with computers that can compute all this in a matter of seconds (I am sure we will reach that technology within my lifetime considering how fast we are evolving already) I will probably spend weeks of time just exploring the Mandelbrot set and all kinds of Julia sets. They are so beautiful!
It's like... a grey, wet Monday morning, people are trudging their way to work in the rain, their eyes gazing down on the wet pavement. Whilst up above them in the sky the Creator himself is towering over them in a blazing rainbow of light. They walk on, oblivious... That's the only way I can compare this insight into the magnificence of creation being so mundanely accepted into everyday life. " oh yeah, fractals..". Divine creation made visible. Thanks for taking the time...
If you compare the images at 4:00 and 1:51 where the alleged swastikas are, it seems to be the same, just a flipped image. That made me wonder if there was a pattern to this. If you were do something like loop the video back to 1:51 around 4:00 and flip the image seamlessly, then repeat every time you reached the same level of zoom, would it be possible to infinitely extend the zoom?
To add on to that, it seems like the colors become more dull or less saturated or something the further you go in the video, so they're not exact mirrored replicas. Maybe that's a result of technological limitations? Does the zoom loop in a mirrored image once you reach a certain point?
When I was 5-10 yo I used to see the Mandelbrot when I would close my eyes. No color, just darkness. I’d feel like I was falling and have to open my eyes. I never knew what I was seeing until I first saw one on RUclips DECADES later.
very interesting, could you explain why for the most part all these mandelbrot sets appear to zoom into an obvious central point but on occasion they deviate to an unexpected one as if it appears to steer around within the set ?
What I guess is happening is that the person who created this coordinate was "zooming in" on the center of a pattern they found for a while, so we could appreciate it, but not for too long otherwise it would get repetitive.
If there is no way to predict what will happen with massive amounts of iterations, why does every zoom video end with a tiny Mandelbrot set centered perfectly in the screen? How do you know which set of variables to plug in for the coordinates in the boundary area that will result in a perfect, mini-Mandelbrot at the end of the video? I'm starting to think that EVERY point in the bounding space of the Mandelbrot Set is actually fully part of the Set--it's just a matter of doing enough iterations on that particular point to resolve enough detail to see it's inclusion in the set. At lower resolutions, most points are actually outside of the set, but it seems that no matter which part of the boundary area we focus in on, with enough iterations and enough resolution, it ALWAYS ultimately results in a set of points that are "in the set". If this is true, it has some pretty weird implications, both mathematically, and metaphysically...
This is so awesome and beautiful. Can it be done with a relaxing piece of music to match it's visual meditative effect? I think a relaxing piece would enhance its therapeutic effect.
+Kalles Fraktaler Before I watched this video, I thought that this Whould crash ANY computer for homes, but I was wrong, The time it probly took to make this whould be : 2.4323 months.
Here is something I've been wondering about with the smaller iterations of the Mandelbrot sets; so you guys know how you constantly find smaller mandelbrots whilst zooming through the Mandelbrot set, is there any significant difference between the original Mandelbrot set and the smaller versions?
they are exactly the same that's what makes it so unique that you can delve that deep and end up at you and then can continue even deeper and find you again ect ^^
CuffRox The zoomed picture IS the part of the original picture, the same function generates it. Zooming is needed only because of the technical limitations. If you would have a really big screen with 10mill x 10mill pixels, and a proper hardware, you could see the whole picture in one part. I dont know much about fractals, but there is some "enthropy" in the set, thats why it looks so different in different parts. A simple fractal looks way more homogenous. For example an infinite spiral - the line must follow only one rule: walk x units - turn left y degrees - x:=0.99*x. Simple "rules" mean less exciting fractals.
CuffRox The zoomed picture IS the part of the original picture, the same function generates it. Zooming is needed only because of the technical limitations. If you would have a really big screen with 10mill x 10mill pixels, and a proper hardware, you could see the whole picture in one part. I dont know much about fractals, but there is some "enthropy" in the set, thats why it looks so different in different parts. A simple fractal looks way more homogenous. For example an infinite spiral - the line must follow only one rule: walk x units - turn left y degrees - x:=0.99*x. Simple "rules" mean less exciting fractals.
In fact, the entire Mandelbrot set (all parts shown in black), including all the smaller copies, is connected by very thin filaments. This has been proven mathematically but is (almost?) impossible to display. Also, some smaller copies are indeed distorted quite severely, others appear exactly as the original. Not sure though if there is always a distortion, even if we cannot see it.
I love how it turns from the 'classic' shapes to mandala-like designs as you zoom in, then ends up at another classic shape at the end. Is the renderer moving the 'camera' down a curved path or taking it straight down?
Dumb question but what is a fractal? I only heard the word in context to the Fractals of The Mists where you need that Agony Resistance stuff from Guild Wars 2.
2010 meets 2012 haha nice one my gw2 bro. im currently at fractal lvl 45. but an actual fractals in real life would be something like: draw a triangle. take the middle of each sides and connect them to create another triangle. remove that new triangle from the original one. repeat with all remaining triangles.
I got a triple monitor set up and got this video cloned across all screens fullscreen and holy crap it like changes your view or reality after awhile... like, is reality itself like this? are we just a freeze frame in something like this? I really think so
upload a this video losslessly compressed, please!! Just put it behind one or multiple ad waiting pages but just give me the lossless version of it T.T it would look soooo beautiful...
The funny thing is, the mandelbrot set and it's minibrots are kind of like black holes. They consist of points that will never escape no matter how many iterations.
So this is crystal math?
Very good, Ems!
hehe
Zzz
Now you all know what's at the bottom of a Mandelbrot... a pixelated image of a Mandelbrot!!!
The furthest down into a mandelbrot set is just about the time your CPU fan is worn out and your appartment starts to smell a little bit burnt... and BOOM!(without a sound) the fuses blows and gifts you with pleasant silence.
This is of course the point just before the personal secret message for you directly from God appears...
it can go on forever, the computer doesn't have enough space to go further
it was a fkin joke
That's a lot of deditated wam.
don't you love your deditated wam? xD
X473 *dedotated
Ignas Ded additated*
X473 *dedotaded
*deddidotated
I'm old and do not enjoy electro/techno sounds AT ALL......but this is freakin' awesome!!! And my 18 mth old granddaughter just squeals with delight when I play it....which is most days!! You have a convert or two down here in NZ....THANKS HEAPS!
Imagine after death, it's traveling through this for eternity. A universe of color; never ending beauty and wonder
thank you for taking the time to make this video. I can't help but feel this is one of the reasons computers were invented! much appreciates :)
I will watch this again when things stop receding away from me wherever I look.
Imagine falling into this...
YOU WILL NEVER COME BACK
Micah Hopper i will though because IM FUCKING DIGITAL AHHSAAHEAHEBRFJWX NMB
Keep in mind that this is a 2D image. It's not a hole or pit because there are no edges or walls. The camera is not moving through this image, it's looking at a smaller and smaller part of it.
As long as you're large enough you're fine, since the black part is contained in a circle of radius 1, and even if you're smaller than the main black body there's always a finite amount of black parts greater or larger than you. In other words, there are infinitely many holes, but only a finite amount can hurt you and they're easy to avoid.
Unless you are talking about falling as if this was a tunnel. In some sense, that's correct, since the camera is approaching the XY plane through the Z axis, forming a visual cone. But there's still a limit to how far you can fall like this, so don't worry. ;)
I have.
I've watched many Mandelbrot zooms and yours is by far the most visually appealing, with fantastic choices of color and location. Well done and thank you for posting it!
If you have a 24" monitor, then at approximately 3 minutes 47 seconds, the entire Mandelbrot set here is the size of the observable universe.
Can a mandelbrot fractal be expressed on 3 dimensions? It would be cool to experience this in VR
There was a great Boxplorer2 Mandelbox demo on the original DK1 Oculus Rift, and there's another Mandelbox demo in the store.
They are called mandelbulbs
if i fell to a mandelbulb forever then i would feel empty because i fell in vr, also when i felt empty i also feel like i am falling too.
This is my favorite mandelbrot, keep the good work! :D
absolutely awesome, like a journey through hundreds of digital universes. !
Thanks for the time and patience you put into compiling this presentation. My mind struggles to cope with the concept of the infinite!
I’m blown away by the beauty and intricacy of this fractal animation!
My reaction in a nutshell
0:05 Yay let's start!
0:13 Oh, you start from the little "butt"? Okay....
0:40 Self-similarity EVERYWHERE! Oh, a bit further from the butt? Okay.........
0:55 This is like finding a soul inside a soul inside a soul....?
0:59 now the neck? Hey wait that's the middle of nothing! It's just shades.....wait.......what the hell...
1:14 WHERE IT COME FROM!?
1:25 The middle of nothing is never nothing............
2:03 another soul! Yay! It looked like an island somehow....
2:26 Okay now I understand why "Inception" was cool somehow....
2:34 Spiral of DOOM......
2:48 more spirals.....
3:03 wait i just realised.. THIS IS IN HD!?
3:48 two spirals merging...... wow.. I wonder when will I see four of these
4:24 WOW THAT FOUR STUFF.... TOO TRIPPY
4:39 That spraying audio scared the hell out of me!
5:07 Yay the final soul! That.....will never be the last of it..... I just realised, there will be, and can be MORE!! OH NO MY HEAD
lmao thank you for writing this
Larry Panozzo Your day has been made :)
mine as well, thanks mate
those are so accurate lol
FrostMonolith 1:51 wtf a swastika?
I want a screensaver just like this that loops... this is very awesome... thank you for the beautiful show...
is it possible
to map this zoom to a 360 youtube vid?
across somewhat the Perelman-Hamiltonian Ricci-flow,
where the user can look around the 3Sphere as the zoom unfold?
even only a shallow zoom,
to pan and side scroll would be excellent!
John Smith
It's not a 3D video, but it's a a 3D shape.
No, it's the complex plane, as in, well, plane, not sphere. What you are asking for would be something coming from mandlebulb. Have look over there.
merci honkatatonka, that exactly answer what I wondered then
that is one intriguing series!
they are able to move around the zoom, and at 'slice points', seamlessly transition from one sequence or fractal to another. it is very elegant code!
it compute only the range it will view, in real time, rather than batch the whole thing!
experimenting with mapping different surfaces to a perelman-hamiltonian or a fermi-bohr-einstein membrane also produce intriguing distort, if the color return sequence is a floating point.
how about feynman or wilber or inayatullah 'loops',
or m bussey 'strange knots'...
it was a line of thinking about mapping a plane to the interior face of an undulating/variable hyperdimensional surface... I'm trying to find some wall-sun-sun primes and reliably generate *only* those -
these points would be pixels at certain fissure along such an undulation which change color with a different pattern.
I mean, you can even change the camera that view the 360 mapping...
it change from a fixed single perspective to a fisheye lens and so on...
a d'fresnel array of cameras that stitch between them, all kinds of interesting camera effect.
this can also be used to evaluate a 'coxeter membrane kaleidoscope'.
non-standard analysis also suggest the complex or infinitesimal plane is all possible shapes
imagine, the random change of the sequence, accompanied by random music sequences from OEIS...
mon librepenseur, that is an intriguing hypothetical -
that could allow for the dynamic pastiching of those sets.
especially, if we can change the 'out' return color scheme,
or super-impose some in different pattern too.
I mean... collisions between different shapes mapped with those already look incredible -
it has a very different effect on "conway gliders" or divergent branches.
indeed, juan is quite gifted in his art et math,
wow, thanks for sharing that!
its like a virtual tour to those infinity-mirror exhibits and fractal art installations.
what I wanted to investigate more,
was a coxeter-conway mapping, while undulating the shape that it is mapped to.
AC Clarke et Coxeter have a few different theories on what
the ring groups etc might look like.depending on our return out params.
it could be a different way to sieve vast sets, or more rapidly exclude,
taking a cue from eratosthenes
though, also from A Robinson for non-standard analysis...
je prends conge,
merci pour l'sharage mon librepenseur!
that would be insane with vr
How strange when you ponder the complexity and depth of this demonstration (at just a touch over 5 1/2 minutes)to think that you could start running the set just after the big bang and continue straight through out the entire history of the universe and it's eventual heat death until the last star blinks out for all eternity and still the equation would continue to run forever on into the expanding darkness of the infinite night...
Wow. So mesmerizing...
Trance music and math were destined for each other. Beautiful melodies, intricate equations, bass, existential number theory.... That's why I want to be a mathematician and a producer/DJ. I don't know if I could make it work, but...we'll see!
Great choice of music and a fantastic video.i find fractals create beautiful patterns.
Is this the new Doctor Who intro?
2:33 oh god
that was so beautiful to watch, went like "Holy SHIT!"
NC Rikkroden - lol
Precisely.
What a big computation.
Why don't you produce a 4K movie, RUclips compression loss a lot of details, it's a shame on such a nice zoom.
Rien empêche de convertir une vidéo 1920x1080 en 3840x2160 avant de l'injecter dans RUclips qui lui accordera 4 fois plus de bande passante, donc de détails.
+Fractal universe
Mais si, j'ai fait l'expérience avec des vidéos 720p qui étaient très denses et rendaient très mal sur RUclips, convertie en 1440p ou mieux en 2160p elles devenaient très détaillées.
Sur cette vidéo, à partir de 3:00 et encore plus par la suite on voit très bien le bruit de compression.
+Fractal universe
J'utilise Vegas Pro 13 (On le trouve facilement sur torrent)
Epic ! 👍👏
Yann Lby wot in computation
Well i've rendered a single picture of the whole mandelbrot set at 20,000x16,000 it took about 20 minutes for it to render before i could save it.
My new addiction.
This is way more beautiful than what's hanging on the walls at most museums of "modern abstract art."
Wow, this is really good!
I am always reminded of the poem The Road Not Taken when I watch these things. At 2:30 we are presented with a spiral disappearing into infinity, and just to the left another similar spiral also disappearing into infinity. As we head down the first I think, "We can just go down here for a bit, and then come back and go down the second. But knowing how way leads on to way, I doubt that we shall ever come back!" (paraphrased)
I think every moment of life is like that... 😊
That was eyegasmic to watch right now... the way I'm feeling.
I therefore conclude, that Inifinity the eye itself :). The final 10 sec looks like a human eye.
Thanks for posting this!
Nice color choices. Thanks for posting the coordinates.
One of the best zooms I’ve seen!
This Mandelbrot Zoom is so mesmerising to watch.
The music goes perfectly with something as trippy as this.
The interesting thing is that when you see what looks like a band of color... its never just a band of color, infinite detail is hidden within any one of those bands! x3
It's amazing how you can get a whole different experience by zooming into slightly different parts of the set. This is just a testament to how beautiful math really is.
Or How beautiful God si.
for each iteration, this deserves a view
Breathtaking. I am returned to childlike wonder.
This is amazing, holy crap. It'd be cool to see a zooming out version
IMO this is most likely the unseen and unknowable nature of reality. Amazing.
Beyond comprehension.
Incredible video!! Great music choice!!
3:34 = wtf is going on
This has the nicest colours ive seen from mandel yet
This syncs up to Lateralus. It's quite amazing!
In the future with computers that can compute all this in a matter of seconds (I am sure we will reach that technology within my lifetime considering how fast we are evolving already) I will probably spend weeks of time just exploring the Mandelbrot set and all kinds of Julia sets. They are so beautiful!
love this song, cant find this particular remix anywhere ive searched youtube and several other spots
stare at this for ages then quickly focus on something close to you 😎
Nice quality on an awesome zoom!
Stupendous zoom!!!
Imagine this: If you die, you see this forever...... and the music keeps on looping.
And you can travel down wherever you want there, and never get lost..
i recommend 0.75 speed to apreciate more this beauty and don't suffer a massive ear infection because of the music
Who else liked the rainbow tunnel parts?
It was a zoom into a minibrot
Very creative and beautiful!!!!
It's like... a grey, wet Monday morning, people are trudging their way to work in the rain, their eyes gazing down on the wet pavement. Whilst up above them in the sky the Creator himself is towering over them in a blazing rainbow of light. They walk on, oblivious...
That's the only way I can compare this insight into the magnificence of creation being so mundanely accepted into everyday life.
" oh yeah, fractals..". Divine creation made visible. Thanks for taking the time...
If you compare the images at 4:00 and 1:51 where the alleged swastikas are, it seems to be the same, just a flipped image. That made me wonder if there was a pattern to this. If you were do something like loop the video back to 1:51 around 4:00 and flip the image seamlessly, then repeat every time you reached the same level of zoom, would it be possible to infinitely extend the zoom?
To add on to that, it seems like the colors become more dull or less saturated or something the further you go in the video, so they're not exact mirrored replicas. Maybe that's a result of technological limitations? Does the zoom loop in a mirrored image once you reach a certain point?
Doing this with no gravity and a 360 degrees VR headset would be a dream come true...
God I hope I dont have this song on repeat as I die and fall through the spiral tree.
WE MUST GO DEEPER
I always play these at 2x speed.
this is how you find the meaning of the universe
when you watch it and then look at something else everything looks like it's shrinking away
When I was 5-10 yo I used to see the Mandelbrot when I would close my eyes. No color, just darkness. I’d feel like I was falling and have to open my eyes. I never knew what I was seeing until I first saw one on RUclips DECADES later.
Holy hell, this is mind warping when u watch it through Google cardboard.
This was exceptional! Scuse me, I'm dizzy.
Love Mandelbrots!!!!! Terence McKenna talks about these...
How High am I right now.
Make sure to pause once in a while. Everything will still seem to be moving.
STOP HYPNOTIZING ME
very interesting, could you explain why for the most part all these mandelbrot sets appear to zoom into an obvious central point but on occasion they deviate to an unexpected one as if it appears to steer around within the set ?
What I guess is happening is that the person who created this coordinate was "zooming in" on the center of a pattern they found for a while, so we could appreciate it, but not for too long otherwise it would get repetitive.
I am afraid to look at the ordinary objects after watching this
If there is no way to predict what will happen with massive amounts of iterations, why does every zoom video end with a tiny Mandelbrot set centered perfectly in the screen?
How do you know which set of variables to plug in for the coordinates in the boundary area that will result in a perfect, mini-Mandelbrot at the end of the video?
I'm starting to think that EVERY point in the bounding space of the Mandelbrot Set is actually fully part of the Set--it's just a matter of doing enough iterations on that particular point to resolve enough detail to see it's inclusion in the set.
At lower resolutions, most points are actually outside of the set, but it seems that no matter which part of the boundary area we focus in on, with enough iterations and enough resolution, it ALWAYS ultimately results in a set of points that are "in the set".
If this is true, it has some pretty weird implications, both mathematically, and metaphysically...
This is so awesome and beautiful. Can it be done with a relaxing piece of music to match it's visual meditative effect? I think a relaxing piece would enhance its therapeutic effect.
Amazing! Didn't know it was possible
+Kalles Fraktaler Before I watched this video, I thought that this Whould crash ANY computer for homes, but I was wrong, The time it probly took to make this whould be : 2.4323 months.
Do you realize that if he had zoomed in on a pixel higher or lower or to the left/right, the video would be completely different?
We need a 360° version of this
That was a HEAVY region. The 750000000 iterations didn't come into play, until the last part, now did they ? ;-)
Here is something I've been wondering about with the smaller iterations of the Mandelbrot sets; so you guys know how you constantly find smaller mandelbrots whilst zooming through the Mandelbrot set, is there any significant difference between the original Mandelbrot set and the smaller versions?
they are exactly the same that's what makes it so unique that you can delve that deep and end up at you and then can continue even deeper and find you again ect ^^
CuffRox The zoomed picture IS the part of the original picture, the same function generates it. Zooming is needed only because of the technical limitations. If you would have a really big screen with 10mill x 10mill pixels, and a proper hardware, you could see the whole picture in one part.
I dont know much about fractals, but there is some "enthropy" in the set, thats why it looks so different in different parts. A simple fractal looks way more homogenous. For example an infinite spiral - the line must follow only one rule:
walk x units - turn left y degrees - x:=0.99*x.
Simple "rules" mean less exciting fractals.
CuffRox The zoomed picture IS the part of the original picture, the same function generates it. Zooming is needed only because of the technical limitations. If you would have a really big screen with 10mill x 10mill pixels, and a proper hardware, you could see the whole picture in one part.
I dont know much about fractals, but there is some "enthropy" in the set, thats why it looks so different in different parts. A simple fractal looks way more homogenous. For example an infinite spiral - the line must follow only one rule:
walk x units - turn left y degrees - x:=0.99*x.
Simple "rules" mean less exciting fractals.
I believe they are all slightly different and you never in an Infinate zoom find an exact copy of the full set image
In fact, the entire Mandelbrot set (all parts shown in black), including all the smaller copies, is connected by very thin filaments. This has been proven mathematically but is (almost?) impossible to display. Also, some smaller copies are indeed distorted quite severely, others appear exactly as the original. Not sure though if there is always a distortion, even if we cannot see it.
Imagine falling into this... you would never know when the ground is coming.
it would be one hell of a ride
the universe seems small now
Can you please put this (sort of) video on RUclips with 60 FPS?
It would make a huge difference! :-)
how big would the canvas have to be...
Content de savoir que ça vient d'un Français ! :D
Best I’ve watched.
who ever thought small could be so big
after staring at that for a while the letters on the screen start to distort themselves like when im tripping on psilipsybin mushrooms
I love how it turns from the 'classic' shapes to mandala-like designs as you zoom in, then ends up at another classic shape at the end. Is the renderer moving the 'camera' down a curved path or taking it straight down?
i think it zooms on a single co-ordinate, it's in the description.
I love the music and I like cute fox.
My eyes are being wibbly-wobbly.
Dumb question but what is a fractal? I only heard the word in context to the Fractals of The Mists where you need that Agony Resistance stuff from Guild Wars 2.
It's a shape with an infinite perimeter and infinite patterns
Thanks
2010 meets 2012 haha nice one my gw2 bro.
im currently at fractal lvl 45.
but an actual fractals in real life would be something like:
draw a triangle. take the middle of each sides and connect them to create another triangle. remove that new triangle from the original one. repeat with all remaining triangles.
Fractal is a pattern with *fractional* dimension.
TheUglyGnome someone watched 3blue1brown's video ;)
Imagine watching this on like lsd or something it just gives me a head ache idk why
it's magic ! Is what we have already approached you to participate in a psychedelic video?
This is awesome! How long did it take to render the video?
I got a triple monitor set up and got this video cloned across all screens fullscreen and holy crap it like changes your view or reality after awhile... like, is reality itself like this? are we just a freeze frame in something like this? I really think so
pretty sure I had a dream like this once
Waiting for my VR headset... this will be nice with it
upload a this video losslessly compressed, please!! Just put it behind one or multiple ad waiting pages but just give me the lossless version of it T.T it would look soooo beautiful...
Magnificent!
4:55 And after all those light years traveling through wormholes and universes... you always end up falling into a black hole
The funny thing is, the mandelbrot set and it's minibrots are kind of like black holes. They consist of points that will never escape no matter how many iterations.
IT'S THE FINAL FRACTAL!
"Bonus: Minibrot with 250,000 iterations"
well fuck