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Description
Mandel machine, mandelbrot set

This is an enormous intricate and symmetrical structure found at at depth of 2^6901.5 in the mandelbrot set. There are two types of trees, there's shape-stacking with fork-shapes going on, and the main structure it itself a tree. I estimate that the pixels in this image have iteration counts around 35 000 000. I rendered this a few weeks ago at larger resolution, but mandel machine crashed and I have not been able to reload the file containing the progress.

Named after the baby monster group which is also an enormous intricate symmetrical structure.

Magnification:
2^6901.591
3.8539742140068607747447368372813 E2077

Coordinates:
Re = 0.4026223242141852148037824724584025835755135011342881027042525627039569502881670946745557412930327115393258794913548834454537746442641230778661250740808696667685167031459830818673342528174897920124209545137508922550549968221550363823064128549715028301461622593069839496780093952808237573205197164572673594064416772605893796305663235635527880132594672201779519565231079208219169990178251347386228988056919160862667394171741551928464324300754658056232719271701044207283382298845257395452425798232763791743779314353854383722879333193167946859425243707261854429090471722384741345982162350257163211439072535377347476863063971161548476045589432821456788895124531684440296396587503362225268140306547818930627963692042601813606866625158984034539104729252270036522838631376204929633117350514392534098621950298874921561848480721715466716034612641357006597673782157926191463771077735121499521415799630479650549024192802530771425233126786755033877940979179549256821540572419329726522803422394291516882903607750877675838298417678464016201757067174161515701977269714418733430534088597594663546370996913330820306039197466323342547246232849027813752870111841998012412400077840383443533115591420661427063968799614034835064533287768378088050419077884398682152379426978057892246066882890819414748458464211672718229513050617638747371353729091501912075437789263019440768014217748069621815249161576890441895414789868155359854876653884160567578413850597585526839599148529091786964892859271522516203113708568784835766360055829328924133199024188688844937378174198793904588311188393798698747503071556711010350663949412136302614381521786902283300674108990630100130448100638953468850976478379826240732566854132975350164428623726436941877225968956042433264823693750422381553726384657388053048021285450658976425595261910844568695172761539871359485880883688256972852102360571149799163601150837375544386512748326612079156006358192675222805435405708616040869538348696626733367203267216061599286266159729225868003852298996109238906739358339973449675179531666048724844664052031271387710787740075700568712301627930122446
Im = 0.3414661267010330639258781735300664742792277354243426548082347808924808079842063432641337745084491842274928006043526205335660078979452366866756969329129441667312564036874357179068281915055443525509599130331320610821012236201307641349065669509178006415633193858304674801753225345910395424302568889690765898697389344506716385444532416760848755811454604769082865518885687677043988923482755514450647501464529277548626228211775326421789838725360483456061933115401603120908257520719931828418717929225819541974242262149693721546436344398096633938554552017842417617179797586236724871081452420464280333125369667508863083941830427529275353658367633700463591140837752713130326658698539827580385561537043307893113743040288109423825683661313727523597674848484087312515923976610370831729746783850452751041682640731573001319728478688445020726240850018852640901126812894024112093280413500010748891409049642255971933031658182432137372842717466247939807168712399315317154441773203170047657667231871264210848409477591021867775954396341273647285869183323193925375356957738345603739082474205799801007250041854109282041356811030974599202640896266028843535401330225609771341865327032085135831902603640939226040984911910075236054433300263457714999659548633581618107640012502951867204419221851370812448359108387310012121047998792211175821507898822472067545566323088233165752919891462234618228444539224969139541397976528218516885487556195557179718372941445119064646137527396209369577296787387634243210140885928439211898265659865402840837723799792668419799443445421585714176943014398043568698898179253868782669987422851258992794036747294932260334459254264688360704250224826019403156200812024463700689508527620855762445523530566725311570637375162222843632726633580544365800704348649164263654725083759306974477081672768736376743801103735815276810809861222374937053298147754358060737309317498277835724639189151138998429279826787118135717747963875281826078928680133524179137446312206008103340479076493412664529374765456320670666843471865606806283972354009907403302001818229385746724505497627613149001435837120422584

Description
Mandel machine, mandelbrot set

This is an enormous intricate and symmetrical structure found at at depth of 2^6901.5 in the mandelbrot set. There are two types of trees, there's shape-stacking with fork-shapes going on, and the main structure it itself a tree. I estimate that the pixels in this image have iteration counts around 35 000 000. I rendered this a few weeks ago at larger resolution, but mandel machine crashed and I have not been able to reload the file containing the progress.

Named after the baby monster group which is also an enormous intricate symmetrical structure.

Magnification:
2^6901.591
3.8539742140068607747447368372813 E2077

Coordinates:
Re = 0.4026223242141852148037824724584025835755135011342881027042525627039569502881670946745557412930327115393258794913548834454537746442641230778661250740808696667685167031459830818673342528174897920124209545137508922550549968221550363823064128549715028301461622593069839496780093952808237573205197164572673594064416772605893796305663235635527880132594672201779519565231079208219169990178251347386228988056919160862667394171741551928464324300754658056232719271701044207283382298845257395452425798232763791743779314353854383722879333193167946859425243707261854429090471722384741345982162350257163211439072535377347476863063971161548476045589432821456788895124531684440296396587503362225268140306547818930627963692042601813606866625158984034539104729252270036522838631376204929633117350514392534098621950298874921561848480721715466716034612641357006597673782157926191463771077735121499521415799630479650549024192802530771425233126786755033877940979179549256821540572419329726522803422394291516882903607750877675838298417678464016201757067174161515701977269714418733430534088597594663546370996913330820306039197466323342547246232849027813752870111841998012412400077840383443533115591420661427063968799614034835064533287768378088050419077884398682152379426978057892246066882890819414748458464211672718229513050617638747371353729091501912075437789263019440768014217748069621815249161576890441895414789868155359854876653884160567578413850597585526839599148529091786964892859271522516203113708568784835766360055829328924133199024188688844937378174198793904588311188393798698747503071556711010350663949412136302614381521786902283300674108990630100130448100638953468850976478379826240732566854132975350164428623726436941877225968956042433264823693750422381553726384657388053048021285450658976425595261910844568695172761539871359485880883688256972852102360571149799163601150837375544386512748326612079156006358192675222805435405708616040869538348696626733367203267216061599286266159729225868003852298996109238906739358339973449675179531666048724844664052031271387710787740075700568712301627930122446
Im = 0.3414661267010330639258781735300664742792277354243426548082347808924808079842063432641337745084491842274928006043526205335660078979452366866756969329129441667312564036874357179068281915055443525509599130331320610821012236201307641349065669509178006415633193858304674801753225345910395424302568889690765898697389344506716385444532416760848755811454604769082865518885687677043988923482755514450647501464529277548626228211775326421789838725360483456061933115401603120908257520719931828418717929225819541974242262149693721546436344398096633938554552017842417617179797586236724871081452420464280333125369667508863083941830427529275353658367633700463591140837752713130326658698539827580385561537043307893113743040288109423825683661313727523597674848484087312515923976610370831729746783850452751041682640731573001319728478688445020726240850018852640901126812894024112093280413500010748891409049642255971933031658182432137372842717466247939807168712399315317154441773203170047657667231871264210848409477591021867775954396341273647285869183323193925375356957738345603739082474205799801007250041854109282041356811030974599202640896266028843535401330225609771341865327032085135831902603640939226040984911910075236054433300263457714999659548633581618107640012502951867204419221851370812448359108387310012121047998792211175821507898822472067545566323088233165752919891462234618228444539224969139541397976528218516885487556195557179718372941445119064646137527396209369577296787387634243210140885928439211898265659865402840837723799792668419799443445421585714176943014398043568698898179253868782669987422851258992794036747294932260334459254264688360704250224826019403156200812024463700689508527620855762445523530566725311570637375162222843632726633580544365800704348649164263654725083759306974477081672768736376743801103735815276810809861222374937053298147754358060737309317498277835724639189151138998429279826787118135717747963875281826078928680133524179137446312206008103340479076493412664529374765456320670666843471865606806283972354009907403302001818229385746724505497627613149001435837120422584