Mandel machine, Mandelbrot set
This is almost the same as my render called "
Hyperbolic tiling". The difference is the center, which is the same tiling as in my render "
Golden ratio tiling" except with lower rotational symmetry. Because of that it looks like the center is fractal just like the boundary of the circle, which really isn't a perfect circle and doesn't have infinite details at the boundary. I'm using the word pistil because it makes sense if you think of the whole shape as a flower and it's a commonly used word to describe the visual effects of fireworks.
Magnification:
2^7617.253
1.0510843298882798169523444081002 E2293
Coordinates:
Re = -1.756926777409492279550453516495033723680351314953727395189360515872146184591843562929235041931276915749278160980520618316430599415871996902596926862598035021255584780359396262195103803279188180322259185975758433064602552132685902087782172582697356951487949384199914512284706456295101378315964083825951399277140166495225573492107519435864376928215101754797308748653099155323500425030804100232823290513357194826032478988024335399553555059523787680797530674239314542520178491082473457728798567782349400912318919243828036374285195579243365772953344885235211753051813457718762395138437180050476967171845639690380658583455353083372775534301195826882333517791763473042135274373592718740018000720183062155195704010973390018010673224099324954835111442266188572316441266040459894934299292069836156852792071813200315054722275250691369880979164998090156561507211115478560688908833456753083822843148546307997091412351630135266660153355692629790064078594879383553672775254706264575937460626838569316088468346974733288361544703649698892850843264649814432705159118966243022567284812703810848844715562856162872856520748213634668861581220325870130603886541537650167217042594516038294334387532303457126404316313231550159909581928441008444958658163637661427913872790716507069731769476848474532298736078261491870844810175383872968567515405365946853881866258288217465275011445309194142950789077998977155694501788868625437827427058005812285388885094168405490589481347140892938973795414545891192610918702819509288350019554894495109091690601423964563105377795745829416332242946985762854712800875229359930903353678210397199994557129511608527215596563504440059650707931148867595481683175219052517369828635831463350676295529660777552794734747388782416425265797098883351061027873525330878674582586487058722043335216597379207002461392277772135758559138843234735929958011467771339756368252200224721587125678488695000487760210982272791728035380801563106665158542750428095039799852806322307303691040766224701292140810580204873023374141703566727495818637103031067711018980246410337736158423371852799649959608489013031423646533202632132991685263289151606681391765583633015189413030464362102303334776599497692335602467538739829390772546834450089401037983416729433916899797741030597623778859450988282809399816528282606217891413870405689
Im = 0.012173908090694117400914028111513437604936625482559659771763603873726107072844590000997222527757260109756238544155095317797354921317153228278646602801899836587359600289016682881969739277575609714449846813696853644277143319225719429734905270796374493631327669643407072832477468553858376876047739549059229204230481890995557454928684116818917908841711930809580148937066867557111019180086617834548977887978389230381994008668952189668076941721155656996853587216549985995146283732270308751394922172099452199294287481776600044862892903707625198583283045151631194396232197999805341440958336510492532791038413636669883706182125475054166319674055903401741567574488169059580037390487211937803611869296397513500367927805634469554154412834663725327959008746404508513996616156743355950106512520914312833980042683411185552292784614388033778872572960139973609853056471012707033829242709152402625408821433086231142255764158455702438284437074860856783948455963538777522738857962954275857605155396741905233595020553286664206996530778976355979938990623304541342875511668340336480606778729158581307764117919712359437172005191933084972399818079793875895747100127857412883243284984000970923858236586020368547296399751434719523317381673131029720890008803599576712279820283079684565687478723527119635759459893274395771355861896747286089960482285411384534991770012119698121174685619532603872711050429867674302097639255794018856402030489206314460304543380553672942947888902882359013096419659488996467077706443046948914298130751558465357797741262545661763075993840567561257396794363966978180169096137311826997567251359682830180332531002061629252001016876335439802268702701679777960015588505049554025306761359276474635256361954287033278240368140980538759139037882235639992358553367969017271540231065027325924915601532942711358713411689737846489809455241130223704148051134163970331548495429008934080625162350233055884855384363589465332810710174309863551304549950748543243947257125762482823942426659182489962761911109890390595838762353265197808152843851994781858437089094822848010596187659549358809691904200907172852285191190012893139287211979315795750430519504253272548520557862971714886649860404808484118785506432557260557624504408997689981016118848811000044606108032201518582330762732325041101472836700449365248807564176832490