Mandelbrot Deep Zoom 10^4004 [2560x1440]

Please, download here original video with high quality: mega.nz/#!84cj...
Rendered for 70 hours. I had lot of errors by me, but I solve it. All time: 7 days - montage and visualization.
Soft used: Kalles Fraktaler (rendering) + my own (visual part) + Sony Vegas (montage)
Tracks:
Knife Party - EDM Death Machine (Muzzy's Bootleg Remix)
Strannik - P.S. Margaritas Flight

[@christophergudgeon9902]

*7 days later* oh hey... its a fractal... like the one i started with... *flips table*

[@Avaruusmurkku]

+Christopher Gudgeon THE RIDE NEVER ENDS.

[@SeryZoneX]

:D

[@weirdboi3375]

Christopher Gudgeon kzbin.info/www/bejne/mmXPpYOCrammZrc look at my mandelbrot zoom

[@theNova99]

@@weirdboi3375 they probably wont. this comment is 5 years old.

[@TheRealAximen_3456]

(╯°□°）╯︵ ┻━┻

[@AlexEvett55]

I feel fucking high after watching this.

[@triple_octa]

If you zoom into the tip of a branch, you can see it turn very slowly, see 2:49-3:35.

[@amokaanimationz240]

A very slow swirl

[@bubblelovessans]

wait what

[@katalantra]

@@amokaanimationz240 actually extremely fast if you think about it. you always see the tip of the leg turning... but its the tip you zoom onto, so its actually all twisting at that one spot that is the tip of the leg in every frame... 0.0

[@ckv1985]

7:10

[@ASkinnyWhiteGuy]

THE RIDE NEVER ENDS

[@tungster24]

k

[@vincentsedmplaylists7830]

Imagine, how fucking deep that is.

[@AGR01]

400,000 Iterations?! That's alot! 😲

[@gettuffstudios]

Good roller coaster for your mind if you want to let go

[@phuchaypoody7787]

Look like how the space born

[@randvid4790]

Im making this but inverted path but still little bit same as seryzone's path... im at " 8.26e2693 "

[@SashaPylyp]

e4004 (Trip) 13:52

[@SeryZoneX]

No, this is third deepest zoom, going to mini-mandelbrot. 1st - Kalles Fraktaler 10^10000 2nd - Kalles Fraktaler 10^5008 3rd is this. Okay?

[@sagiksp4979]

SeryZone X Can you send us the youtube links i can't seem to find it

[@SeryZoneX]

שגיא קרמן 1 - kzbin.info/www/bejne/jZjdiJKgp5Wridk 2 - kzbin.info/www/bejne/habNhWmeaq9nm7s 3 - here is.

[@quarkyload7352]

He did not Said "Deepest" zoom ever. He said it is just a Deep Zoom. LOL

[@themandel2017]

1st(doesn't end in any minibrot so it doesn't count) - Kalles Fraktaler e15003 2nd - Kalles Fraktaler e10002 3rd - Kalles Fraktaler e5008 4th - SeryZone X e4004 5th - Kalles Fraktaler e3005 6th - (beyond e1000)

[@wasd2333]

You're seventh. 1st - Kalles Fraktaler Final - e20003 2nd - Kalles Fraktaler 162 - e15003 - No minibrot 3rd - Deepest Zoom of 2016 - e10019 4th - Kalles Fraktaler 68 - e10002 5th - Fractal MathPro - e6044 6th - Kalles Fraktaler 42 - e5008 7th - Your zoom - e4004

[@Yottifferent]

i dont wanna brag but i watched this whole video and didn't get a seizure

[@DCcopter]

Cuz you don't have epilepsy

[@whatshisname3304]

@@DCcopter i did nt have before. weird mandelbrot, freaky

[@zfloyd1627]

Do it on 2x speed, and you will.

[@Yottifferent]

Lol I completely forgot about this comment

[@nikko7345]

this is fun to watch in 2 speed

[@SeryZoneX]

:D

[@Megark107]

You are correct.

[@kimberlyjacobs-bowman1428]

Try it in 720 quality

[@Megark107]

someone better make an 8k one

[@AnhThuNguyen-zz2hm]

22222222 sped

[@mattroberto1141]

this thing is literally bigger than the observable universe which fucking blows my mind

[@dorukayhanwastaken]

it's not actually bigger. it's just infinitely recursive, i.e it repeats itself over and over again no matter how far you go

[@thewhitefalcon8539]

It doesn't have a size.

[@IamGrimalkin]

It's not 50 times, it's 3924 times. If you divide two numbers their exponents subtract.

[@thewhitefalcon8539]

IamGrimalkin And when you take the power of a number, the exponents multiply. (10^80)^50 = 10^4000 not 10^130.

[@IamGrimalkin]

Alex C Oh, you're right. Never mind.

[@alexdamaso5729]

What if this is like being in a black hole🤔🤔🤔😱😱😱🧐🧐🧐🧐

[@SeryZoneX]

I can't say you anything more - you are totally right! Mandelbrot Set reminds a black hole with infinite depth.

[@ChrisOrillia]

STOP THIS. Wait, no, keep going. *teleported out of existence*

[@whatisthis2809]

sharpezor first reply with 10 likes

[@lukelee7942]

You could time travel

[@Oded-Raz]

I think that the true challenge in Mandelbrot exploration it to navigate into the fractal in a way that will display complex and interesting geometry. Going 'very deep' is not much of an achievement by itself, especially if you're zooming into a repetitive, featureless part that offers huge steps between iterations. This zoom hardly scratch the surface of what stunning structures can be found within the set. Infinity has got so much more to offer.

[@Untoldanimations]

Yeah, well those take longer to render. And even if you don't want to go as deep as this video, you yourself can always get a free Mandlebrot renderer and explore for yourself.

[@SeryZoneX]

UntoldAnimations There are vey useful comentaars))) Thank you.

[@rdubeau]

I got the impression those "featureless" balls were densely packed with radiating arms.

[@iqbaltrojan]

nah

[@timerertim]

At one point for the real and imaginary values there isn't a precise enough datatype there anymore.

[@MaxST1994]

The only thing we can be sure about is that we know nothing about universe...

[@TheSentientCloud]

Now THIS is a fractal zoom! ADDED LEVEL OF TRIPPINESS!

[@nyarlathotepsenpai872]

Its 1:20am on a thursday night, this is definitely what I'm supposed to be doing

[@kggygdttd1968]

Do you like ^^56+? A) I don't B) Yes, hmm C) 90 D) yeah or 13?

[@Lightbulbinanimateinsanity96]

No

[@MagentaFaux]

This is a perfect example of just how infinite the Mandelbrot Set is.

[@noahbickett9580]

13:40 = Half way point (In terms of Iterations)

[@williamwilliam4944]

"Who invented the Mandelbrot set?" "Benoit B. Mandelbrot" "What does the B stand for?" "Benoit B. Mandelbrot"

[@Versuffe]

Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit 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b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b.Benoit b. Mandelbrot This was not a very deep zom

[@williamwilliam4944]

@@Versuffe what does the b stand for?

[@RandomHandle-fun2rhymes]

@@williamwilliam4944 the comment you just looked at

[@bluetheblocker8971]

@@williamwilliam4944 it’s means Benoit

[@Avaruusmurkku]

Ah, a Great Old One's pre-school homework.

[@kamilkaya5367]

how do you get that without losing precision?

[@MADAX_YT2024]

the margaritas song is disappeared in this video... i was waatching this last night and then now the second song is gone...

[@SeryZoneX]

Unfortunately, it was removed due to copyrights. Also, you can download full version and watch it in original quality. If download link doesn't works, I'll upload it again.

[@zfloyd1627]

For some perspective on how deep this zoom is, 3:35 is approximately the same depth as DinkyDau's deepest zoom ever.

[@AndrewOfficialMainChannel12]

Watch this in 2x speed

[@SHIN2024_official]

Almost a quingentillion (10^1503) zoom? Quingentillion = 1000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000

[@SnowysSweetsOfficial]

4:28 is the Edge of Infinity zoom.

[@planetmalayah3677]

13:58 What happened if you zoom in that Mandelbrot

[@TheRealAximen_3456]

The Kalles Fraktaler will crash, if your computer is not 10^4004 times more powerful than SeryZone's

[@decapitanfluffy9634]

This is what happens inside your mind when the girl you asked out says yes

[@iqbaltrojan]

Lowest iteration count: 37 at 0:07 for 7 frames (10^3.97 to 10^4.15)

[@IARRCSim]

11:15 to 13:50 looks so different from other parts of Mandelbrot.

[@XBGamerX20]

I suppose because it's inside of those millions of illiterations and this one is not a perfect one

[@whyAAAAA]

​@@XBGamerX20maybe yeah

[@ckv1985]

9:53

[@lucasbachmann]

Did you know there was a mini-mandelbrot there before you started? Obviously there whole rest of the video is the lightning patterns (which stops around 75462) and you didn't seem to take any detours to other points - it had the same center the whole time. I would assume mini-mandelbrots are hard to avoid and maybe you work backwards from the deep zoom out.

[@PeacockButterfly]

This is all the proof I need that the universe is indeed perfect

[@lennyface4379]

I'm not good at math, but I know that this is infinite

[@user-ij8qq7xx4e]

Not trynna to brag but yeah I know that too

[@momiswatchingyou2488]

6:08 every time i look into the middle it looks like my pool

[@paulandkylee6252]

me: *is trying to look for the x button on a mobile ad* where the x button is:

[@agustzvir]

why does this one set look different from the other mandelbrot sets? can someone explain pls

[@michaelbauers8800]

looks exactly like the mandlebrodt set. Uses the formula z^2 + c, and c is in the set if no matter how many iterations you use your result is bounded ( my best attempt to define the set.) What it looks like depends on what your viewpoint is ( x and y limits.) It's fun to write your own program to show these sets as you get some first hand knowledge of how it works that way

[@ffggddss]

Same set; same definition & rule for generating it; but you can choose different color-assignments; and of course, you can zoom in on different parts of the infinitely detailed structure.

[@SamHalls2015]

3:21 This zoom was so fast that it only takes 2 seconds to zoom 2^100 deeper.

[@zfloyd1627]

It's so fast that it looks like it's zooming out.

[@TheRealAximen_3456]

Or zooming at googol times by 6 seconds... (Sorry for my English)

[@SamHalls2015]

@@TheRealAximen_3456 True.

[@quarkyload7352]

3:42 WTF. trįppîy

[@SHIN2024_official]

At Zoom 10^4000, it just looks like there is NOTHING. Just a point.

[@JossWhittle]

great video! Would you mind posting the coordinates used for this zoom? Thanks

[@darrylgibson3575]

Apparently it's a secret 😒

[@Elias_Halloran]

if we associate a meter to the end of the zoom fractals like this are far bigger than the size of the observable universe. nice

[@cabbageboi6365]

This would be like, 10^3977 times larger than the observable universe

[@Elias_Halloran]

@@cabbageboi6365 wow yeah that's right. seems that leaves the first 99 percent of the zoom to be outside the size of the observable universe. 🤨

[@IvanLi-y9p]

In the end, you find another mandelbrot.

[@redcircle.1734]

This is a video of me trying to find the person who asked

[@Losladon]

1:56 This is not flashing lights 30 times faster

[@KingPoochers08]

Honestly, if this was slowed down and modified a bit, this could be the perfect boss battle with a shape.

[@plantsempire]

jsab vibes

[@DaveFash]

@OcVE - The Naked Mandelbrot - a view you have never seen before. Fascinating aspects of the Mandelbrot Baby that no one has ever seen. Revealing the egg-case which surrounds the baby, with waves of colors dictated by loop-counts (ignored by almost all) fractal graphic creators. You will see the Mandelbrot with and without clothes.

[@ckv1985]

？

[@sandralujan680]

There are probably infinite mini mandelbrots scattered in this. Think about it.

[@ShrekPNG]

could you please say, what are the coordinates of the point you are zooming in to?

[@SeryZoneX]

Этому видео уже лет 6, и благо, что координаты где-то остались в сети! Вот они: Действительная часть -1.623366297000201315217666082778954200695869814373171022902880627100738329810141952716041166700216273940150919946342939885676707640615607062603475572997748042279366555384893333363152377038570853173531724598640577675337305906063743320429875295141003570203605276647643852077638914125950748986757617543563870526838448725263550897590382177744638763807215068041747221092174134974916354856418914004923372939678272227385129929719090079260300150979837807863355161553292499670642123221960782867801891537592763346895281777290658244806488460389283719568433032935407876065124960065403835104411451021733658780124332440332561556753545991151473342634265014103607743602522995457048884995277897956174031306691352330429881182983993162294384401860810721440483443401735753407129781884436108622292321743551451212998107727151212312123588741080902746063948533227272184880606575725800570432778493643916922315530660785182708650079324998452889768273757581062922245928102988185811721372554828432130715584655409084121139284407309579605888689031619684899124293500838025730723730263735761233546346071387515744573542965663262318047012466421390975139064134233021337499230525814787034266127798164905282739754916272598910611532109619626870248821235881775036266677233246260016804669333955330915914143443877099110134109642242844868575582621460273993857137827098940998317813148360092977798257800432432886381770672704067016433222085282416879464899525607295944592627688894371051530605564096448356700831246448979691211875525967495611519623139723868220316096611575436309391987324385698238521889509817531425005551783766814120330056500133107008710828457708943302335507399627811699367071129418770934155908793789979752666408024429268908908548641545294983261740337889406229304476887891154018695037568757520311099015605753715052929022361000413783096390705101595183661721058900311408600545278253133605363283373467049521974450840565276079369013941661022737934408718441637695384749905829147444662475179786610405596012711074593388494955556820990002822853824920109323704745738965370577053837883976807871360726007135437858964953021497554177015556500864889442790859821336344320270029242840067665756947100034234579827367652570224513885527565926285693178547481628015314157578397664148567951940844436979665334714207299613233872338545571364588316461829001744027854266484414615396270625082534572371158266020068551729965138967512758696859395255600531357633344577327722600736055539732724051005502075380508446942911711847019020048946096520643622679042780326658017131577415177775205375052443115303008322931474275704691134180250198580113626543693368480767173453676725200499566723668173899792844243161670734849061061563162246427427331219531844770546074433989493130455036599959866200299297286510161423340586190381318350241623870254158786819125275562908830957799972287337027673233056337757977338633664787228635413121265996132410169984096206026985153793397262544678097342818316359552162570628303151322515897801883416614615302084958324274164260520689540754337929304434645151775517876982071653502461494944211873109228674544116710122660133565379920314997749496157935640355495871126020985215719160520263907953444185561506937857829390173598418655606300465686786995322836982440257809565094798120738219732069458634110389078005545047773753930044023553902718549968196762188337396638143418070940784377432011870248346376117463660264774919734286998984266212338025259466993686227414959001065603634843243453339733376497193123927769086062450038273290506183960021884493391321371751268608193469506545381856889348122878300954127533934210952356265632295726731637671565030101135229467930163383242107786593645781159480367372984011171035667300684434417153885037554927566372895613370914851446006374270415491568583533704539353335595006288637243390034770274348679313252226121471022954476401149843555878697237793722252592258849267645069212934811836434837509709512624805776745643071043952524053377474971427029196982412799572072358068161634231149398451669339438956057984209027718080026942382535782867155717368807933680867920306252 Мнимая: 0.022628850263209718828991639540210005836762657549600955991667393658104624073828736336972437782273835475431546201956687062131895529511584581295955723476156476773083198587831568459221421729481808308345679209043635787471608524912050540985279266921536725605321741359057409963561615503534090396048569542171572098096897772202569055163292861883417387388835308017209468199280854649085256205424995915168407346203175238956411714184265878329038126984733773949333816333084532938588491637345877555651275203230192657319761200418051830029290840066042056800247583690077683702442298361640381651926821802069694644291488260502479355611208706675736699857166182902100283713342396799065477013062401765473261856866326749004257376490247537361239290856470044494792898999138526974910091655969982185972653782891086564433761573038358124922914424818092479281648047178125885448090575582381486373675794345786555006515585025295334463980109682069680569250591418245085740838744743173912806240373401715352329301009974890412661302987178247652367325442723036054256412375537684204406285675949439601531872447063702645361570150528524908051109411712817961425994954186873335154722979669494848099755355936826821504539928951465704823805909423906226773489623238142564589164097190682068750655872993974993575282576915746563529843054999591580112789035544417951853189259402890139874771868841512148943978994316429426863327576189912647271379516490191586203638271595927352944500266660760110841075345310508694881237872134412210838975652816842528448586795876638225705676587438866591103422122871507553322610333152093918795979587496599455259159147849548428931942769642444347345178878046777175869540414519862384829164865489721738170512888162208016889073051581609462247174713662138314644325512800142145586999811534725052621038379946251000185105940241001931616655738297440943183741176046996318584851299913677893248872866456361035607146959206990615174056957376720647202050806300217239419120717967659895101802793339770657605506660375265421345044597652648646224332650133843432735602232866581623755936803473464780919488603813566140241004691773910652352210232377109658892578256228083737944416289306539017360745791682293280498248947131228855314298417399621746592643054321312981758030444141991094976236209648922003217562753132533706743568173980342584094843217398452672706644959727366628657812581124361575720851565622066382494814052956504371934638809714266719750183391302145430618964926583498100253308547910043921283552519372394192579701257262915533147510306147618011463266105153488048701182096944827023932129224075452403307093609801931462088912196377777373178104348116564111182818190912636216064485815838380917430107723687235618742979879054915716405074471955035436802693411042876823190365146585104811120955711214961850292017180822205900584454705324977635799064429268583412397878780955313840306541520377734468288933991216492999048462884081107477126663593493312419237275500003631202058076380342158176646559196321970575862822141579023303829174252726082807672644989365623412072337360929915912598673654795620546150745894732653881397252653925300958691659047131360977978985146299180143920278661115316571889820744925799382551082294062683331023318949645047612535294729686281296087725390315623389644768493871690914979494263287642702471310199593498556520572059725060010956926040043387067352884822731045533426944242774919606499849860130047506472948926356997697303056414232977734567037144100434804860498828295508405888324068235747434470133063380487391999410250219655119951997756155907003795530083472655690765731703712258282127401506206720631513960961764117321714734275571262482519823241278439051127104848953004176139368431343313329291260936398428571885136204585457120345581044013795153712352509430913183373509773715795899541150380737345915454430918263398608614292115571441478191867018161102791578164981891682765811332216429750402804875195204425212739515857366319747913138802165483949201847385509316512825808625512257275494376645295758143003029264860255763577295389863860466978103631326023949281471294672382641659

[@TheRealAximen_3456]

@@SeryZoneX Если присмотреться, в этих числах можно увидеть кривые узоры...

[@jiffijoff9780]

Wow, thats impressive👍👍 did you use auto-iteration? What color mapping did you use? "stretched"? Thanks for sharing! 🍀🍻

[@TheRealAximen_3456]

Yes, he used stretched colour mode and, possibly, some colour setup like in MMY3D.

[@Gumball10_YT_OFFICIAL]

Asa me 67 gusta el vídeo

[@SamHalls2015]

This is the fastest Mandelbrot zoom I can find and the 4th deepest.

[@SamHalls2015]

Now the fifth deepest, because a 10^10019 zoom has been uploaded recently.

[@realflow100]

now 6th because one is uploaded thats 10^20,000

[@marianazare-de9ee]

Eqsf o eu e 6:30 ​@@realflow100

[@ron0gamingplayz102]

3:35 your neurons when you forgot to revise for the big test

[@iqbaltrojan]

Nobody: Iteration count at 2:56/2:57 : *_6413_*

[@zfloyd1627]

I am so amazed that you noticed that.

[@chacha1musics]

This Is fin to watch in 1 MIllion speed

[@vincentsolis7485]

When you rub your eyes

[@Ganerrr]

stop zooming on the arms...

[@SoulTheSoul]

no

[@Ленад-е1ш]

Thank you my sun

[@SeryZoneX]

^_^))

[@sarasarah1810]

so after watching alot of fractal videos....and the math that goes along with it....my conclusion....ITS JUST .....PAINT BY NUMBERS!!!!!.....😛😜😋...🐈

[@MinusPi-p9c]

And you zoomed in on perhaps the least interesting part...

[@TheRealAximen_3456]

Кто угодно спешит в школу би лайк:

[@janemartinez8287]

Infinite present fast

[@Farvadude]

ironically, the drop is the worst part of this song. every other part was cool but the drops are disappointing.

[@bricky12098]

Deepest Mandelbrot zoom ever takes for 1000000 years (I think)

[@SeryZoneX]

Mandelbrot set is infinite and have a infinity awesome 'Julia Morphings' to go further. But time of zoom animation every author makes possible for himself =) I like to animate fast deep locations, otherwise animation looks too boring to watch.

[@TheRealAximen_3456]

I think if you make Julia morphing, it doesn't become too boring.

[@MonsterSteam]

This is so cool and complex! Even on full-speed it's very weird!

[@WAHAHAHAHAHAHA-Man]

Are my eyes is killed

[@bokkas.is.everything.to.me.]

0:05 That Look Crazy In 2x Edit: Same Goes To 1:41 Edit 2 2:47 same goes to that Edit 3 3:40 Ok Too Fast My Eyeballs Will Get Destoryed

[@aarongilbertphonetube219]

Dude you are zooming in WAY to fast!

[@supermoris194]

2:50 what its like to go in a particle accelerator.

[@jankuipers]

Like it. What do you think of this one: morphing from 1 to 1,000,000 iterations: kzbin.info/www/bejne/rWfLc3-Id9CCpa8

[@MeditationHD]

Скачал в оригинальном качестве. Я офегел в конце, на сколько мелких частиц фрактал раскололся)))

[@SeryZoneX]

Спасибо) Да, такая глубина - 10^4004 это не 1000! Нарочно сделал в качестве 2560p чтобы увидеть те элементы, но их оказалось больше, чем я думал! Спасибо за скачивание, а если хочешь делать такие же - напиши мне [e-mail].Рендеринг производил в программе Kalles Fraktaler.

[@4098-z9j]

kzbin.info/www/bejne/jWnNd2Ovibt2fa8 вот самое большое увеличение 10^20003

[@ЮрийЕвгеньевич-в6н]

Meditation HD я ничего не понял, что это за шутка?

[@Scoob_hematis]

3:10 not like this

[@realflow100]

messing with iterations allow you to find things you wouldn't normally find in the fractals because it makes everything more complex.

[@ffggddss]

Wow! Wotta great ride - the ultimate digital roller coaster! Gotta be on speed to catch it all !! I take it that "2560x1440" is the original of this, that you give the link to. This one maxes out at 1920x1080. Which is plenty, IMHO.

[@SamHalls2015]

Here is the top 10 deepest Mandelbrot Zooms on KZbin (Updated August 2016): #1: Kalles Fraktaler 162 (Endless Joy) - 2.70e15002 (2^49838) (would be 4.46e30000 (2^99660) if zoomed to the minibrot) (muted due to copyrighted music) #2: The Deepest zoom of 2016 (E10019) - 1.36e10019 (2^33283) #3: Kalles Fraktaler 68 - 1.72e10002 (2^33227) #4: Kalles Fraktaler 42 - 2.75e5008 (2^16638) #5: Mandelbrot Deep Zoom 10^4004 (this video) - 1.99e4004 (2^13302) #6: Kalles Fraktaler 36 - 1.52e3005 (2^9983) #7: Mandelbrot Fractal Zoom (HARDEST 12 000 000 000 ITERATIONS) - 7.22e2939 (2^9766) #8: Mandelbrot Deepest Zoom Julia Morphing - 4.24e2187 (2^7267) #9: Mandelbrot zoom Record personnel (10^2057) - 1.73e2057 (2^6834) #10: Kalles Fraktaler 75 - 3.03e2011 (2^6681) UPDATE: Fractal MathPro extended his 2^9766 zoom to 2^20078, making that #4, so this zoom is now 6th.

[@SeryZoneX]

+Sam Halls ADOC AUTTP EDCP 2.70e15002 - zoom not to minibrot. So, this is #4.

[@SamHalls2015]

+SeryZone X 2.70e15002 is the actual zoom, if you zoom all the way to the minibrot, the zoom would be 4.46e30000. You're right, 2.70e15002 is the zoom not to the minibrot.

[@SamHalls2015]

I understand.

[@pautriyiulia2024]

Sam Halls h

[@Torewana]

It's sad that the second track of this video got removed due to copyright issues.

[@renderjay6035]

You Just Removed The Copyright Claim By Muting The P.S. Margaritas Flight

[@kieferskunk5101]

Also, while I applaud your effort to zoom super-deep into the Mandelbrot, I'm a bit cynical when people go on about how something is "the deepest zoom ever" and talk about breaking world records with these zooms. I could pick any point within the Mandelbrot's space and set any arbitrary level of zoom and precision that I want, and calculate a single frame. It would be relatively trivial to generate a frame (albeit slowly) at 10^100,000, and still get an image that looks like any of these. The only difference would be the bit size of the numbers and the number of iterations to determine an orbit escape. The hard part would be just finding a coordinate that has any interesting to display - this is where gradual changes in zoom level come in handy. But then it's just a matter of "how much time do you have?". I would personally be more impressed at seeing a zoom like this done in real time, or as close to it as possible.

[@smart35400]

за работу спасибо, шикарный ряд! вот думаю как бы татуху захерачить по теме, есть мысли, Серый?

[@SeryZoneX]

Спасибо за отзыв. С моим именем ты угадал =))) Татух себе пока не набивал, так что не знаю. Сам кстати думал об этом...

[@smikkelbeer6352]

Amazing. But how do you record a video with Kalles Fraktaler?

[@SeryZoneX]

@Joss Whittle, here is coordinates: vk.com/wall197307589_75

[@kyrenreturns7120]

3:35 This Is How Getting Electrocuted Feels Like.

[@しぐえる-k5w]

あ な た の お す す め

[@MaxST1994]

NO, GOD, NO!

[@realflow100]

When I first saw this video I didn't think much of it or know anything about fractals. and had no interest in them either. but now Im facinated by fractals and this video is much more interesting now too.

[@user-ij8qq7xx4e]

Yea same! I didnt know anything about fractals and wasnt really into it, now I record them on my channel. theyre amazing and fantastic!

[@Losladon]

1:34 FLASHING LIGHTS!!! Very fast on zoom

[@tauheximus]

A few minutes in, the zoom goes so fast that, in 30fps, it doesn't even look like it's zooming in anymore. Not even on 0.25x speed.

[@SeryZoneX]

***** you can download this video (60fps) if you want to look zooming. 30fps is too few for seeing this on any speed.

[@godzilko]

I thought this was a real fractal video. I'm so high and this kinda messed me up. 🤣

[@paulczerner3286]

What software do you use? And how many CPUs?

[@SeryZoneX]

Paul Czerner Kalles Fraktaler + my own movie maker.AMD FX-8350 4GHz, 8-core CPU.

[@gambitgp5519]

+SeryZone X WE NEED MORE CORES LINUS GET THE XEON E5 AND THE 18 CORES AND STRAP THE FUCK IN

[@SeryZoneX]

hehe))) If Kalles Fraktaler support many-many cores))) This maybe good idea!

[@minec1339]

Crazyness fits the song really well in the beginning

[@RiddhimanSharma-mw6oh]

If you go to any location with a magnification of more than 10^1000 times, where the mini-brot is the main target, at the end it is very difficult to see the texture of the "halo" of the mini-brot. It’s just that the closer you are to the minibrot relative to the screen (when stretching the palette between the minimum and maximum iterations, like you have), the more iterations you need to use, and with a high density of structures in this situation, they are greatly muffled when the palette is stretched. All contrast disappears into the distance to the mini-broth, and the complex structures in the halo are blurred. Although there is a coloring mode where the distance to a certain point is estimated, with it you can fully view all complex structures even with 2^7 repetitions. Or you can just narrow the palette, it’s also possible, only everything will go to the center anyway. But the structures will be a little clearer)

[@TheRealAximen_3456]

You translated my comment :)

[@gluonic]

I used to watch this video over again and over again when i first heard of the mandelbrot set

[@FreeFreePLSTINE]

your not alone man

[@Nelon.tegging]

Это фрактал

[@Your_Local_Dawg]

422th Commenter

[@SeryZoneX]

Oh, I'm so tired from this popularity, LOL

[@lisamariepowell8907]

wow cool

[@maxengine6277]

Wow its so amazing

[@SeryZoneX]

Thanks 😊

[@holgerdruide4786]

THXX1000 Top Arbeit echt Superklasse unendliche Dankbarkeit Licht und Liebe für euch Alle Eins ❤🌏👍

[@o_o-037]

This is why I love space.

[@DerMeister821]

So what was the computation time?

[@SeryZoneX]

72 hours in Kalles Fraktaler.

[@realflow100]

It would of taken me MONTHS on my computer hardware for something like this! Possibly even more than a year.

[@zfloyd1627]

@@realflow100 my computer would not even allow me to go that far (because I use fractal extreme).

[@realflow100]

I use kalles fraktaler. it would work for me. but it would be very slow and take forever.