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Trees Revisited... Revisited by DinkydauSet Trees Revisited... Revisited by DinkydauSet
Mandelbrot set
Computed with Kalles Fraktaler
colored with Mandel Machine

Download for a resolution of 7500×3750 !

The image Trees Revisited that I uploaded 2 years ago shows the evolution of trees in such a way that the overall shape looks like a 3rd power Mandelbrot set. This image shows the same process, evolving a whole "Trees Revisited" morphing instead of only a tree. Therefore this image shows evolution of an evolution.

Because Trees Revisited was already so deep that it was close to the limit of Mandel Machine (and in fact I designed it that way), an evolution of it can only be much deeper still. I looked at Kalles Fraktaler and at which depths the most significant slowdowns take place due to increased accuracy and different data types, but it couldn't go deep enough with enough speed. In January 2018 Claude (who maintains a fork of Kalles Fraktaler that is now the best version of the program) got the use of scaled long double working, allowing for renders up to a depth of E9800, before floatexp, the slowest datatype, needs to be used. So I designed this julia morphing with a depth just below E9800 to get the most out of it. Almost a year later now, the render is done. Without the scaled long double improvement it would have taken about 5 times longer.

I also used a new approach to glitches. There were thousands of glitches at sizes 1×1 up to 6×6, and they were all in areas that did not contain details that would be seen after applying anti-aliasing. I rendered at 30000×15000 and used 4×4 anti-aliasing, so a glitch of 4×4 pixels in size would be reduced to 1 pixel only. I figured that it would be good enough to replace the glitches by their surrounding color. For that I cut the glitches out of the image and used Photoshop's content-aware fill to fill the gaps. Areas of a single pixel (or 2 or 3) that are wrong don't really matter if they're very (and I mean very) close to the true value, which is the case here. Fractal renders are always an approximation anyway, with a finite resolution. This doesn't always work out! I could get away with it here only because the glitches were identified by Kalles Fraktaler as such (otherwise I wouldn't know which pixels to cut out) and because they were in environments without significant details at their size, given the resolution of the image.

Magnification:
5.13704035997 E9346
2^31049.1

Re = -1.24646663915977707838307382215882765167045242234825846948991327343994106663893779160474470447388773804812228340964484304396877672107567009138671461184571621599812739761643663501556020044882337251239649857082971354778089990525086290977547084795243265244404209305803233338221469689538657601169273621772909017030478848888982747984278147778906766841146039782117509524888398380684502762801120859764720803529915651662869628370414746267179025709196260867933834524875583221856055121076365369184743029272368263364199879160604578611002934671373507623999768603831587961871498735977856281075225118375579681012625880414407970688405726453203538853452156227712281984919708729309718587496834962370672720107828282140351086542280640743956976286934833949424052968570328818917857162898414884267446050496077801109675598266594323785917393570842308861387297777334046664789323648671704984184705452286606748726040490880636794332861550884253957493694724066526800433553334572469907969652664522944054013523746493362191169643972564131877260824299174955933488998231767906118806348344024294658511018096019619191803517516858458166927133404486243153246976101708856971595317928892389600326303755386351227552732087053705416400755994835048779439223598027649262404509125871796987919329880328019302166038375660349542023902688068110334238923219889855901776658694293883876886442232101165167219199646577795167572641335389756756595235250904039701115080694922041711091864336157038700691585732338887554153160050871050396947004694675084447187092777753496858148064458339171528734053679861278209100674562815900901172211530681898637339727378367227538017794443726549674460321404925314106781268234146262489433828508684018978857950960744674097024835746341878676783072318126880199132438545753796870660050289002727358404639783713057725193925200896048602088820799301595747179134941302693573770800119692471458838815893294745327906110059867590360618621173650762974157001926506490530210538461227271926641058777280718525176546072557069430576121907612851159749338498057519621862179083158322947508671323094499608666457925475329771714548821887481150341181722219394669544584566057574988769711806323079265072483926163501972966987325803436229019145630290112385188558640652873454649723020888031324541964999874026511698141338056536826149311702780277697388623984238787576638245098014475021676331089995158134779802449589838947875759091204234113954873963670269783199569753881306322964045428383105114690216579093987276023324872443677679123404509038431508471626838262265826988539510939470775695548497642736907040363925984421673624842240521654572416315066270012117976401174383256702973626651921646310917758148508507169097139519463653154457166743254404399723375293959489296078184235986954064058744820050413035746549039806111408110499091223455108598957646041594670682808766737548290350985189324490609986001647833996663375056368307789437366018455681009590187059611656897882369564587537499680457055630706475979101030884916614204671021533898602440868312048819700070595579516186976610055323211578843282808835477454094727754332381717917920186712325202478769308070325115347368886095813659132195749702750864282257176351687021118566877048981470675301298418789014757639090249233563306235219086882115091496811074612944791717231099828058429117031051524846094072959985923788249443598055192979727235994745581253710400158152381968223238383676813764483400392573038514784559760671966254224282475422148196676440472711238999644294849797803723418288544981883843767771988088880410786767271359063455425059839595447392751334555971126931979972806489360247126077925446215564127435786914127338287786533912634679324182956601734572232439259089974484204701437723647674282549744252589210742028942834488822308921533574111935019685816811339997167837255478297276009503225291508509432350859732505436001776618489879746898131345762954055533491781279507648738360944787006100677532874293002468029820522175405614792559638917201286735906292803601523829982316012308964236740992362763416709197263390385043610457657202073229793754413261870929726537768286635688235852541542043037434101477369516561689840695612749973927669415906516120822905572607825688898818573748196745987717136839495768270677809128675348366266064209031969541063614719504223924007691241761022168127402628206056816517649407780396567840116851542581798777757676788175598330287199083288725080883354293071783590352949892576248513057175616312504830683048592667351907147609386045526970628694096575238755357845820304702003393178053771678952355436448061312274560846075612261216259930561487217628823359610341570603969159153978824809302488512565240528090303252641851667426065225939633173649032547057187002524377473987428337218124048491174853044604619351287287523126106441382710497186019624800613449602065098838719439341776755635042362094202532025815965622674003890166107768247332915523168350494951713632234850206544384480649917546423844896058283739736940360641530094894510445870562404272735752654750998241993975778364076901317252173673647016932158055114907761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FractalMonster Featured By Owner Feb 10, 2019
Why have I missed this one until now :omg: :faint:
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