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Connected tiled four-armed dragon
13 6 235 (1 Today)
Published: February 15, 2019
Mandelbrot set
Computed with Kalles Fraktaler

colored with Mandel Machine

This is a mix of Dragon (Deep version) and Lattice evolution. Like Dragon (Deep version) it's a 4-armed dragon (if that makes any sense) and like Lattice evolution it's a completely connected tiling. That's unlike 3rd Order Evolution Of Tilings, for example, which is a collection of separated tilings.

The new idea here is to make a 4-armed dragon from a 4-fold rotational symmetric tiling and fill it with more 4-fold rotational symmetric tilings. Because of that there are 4-fold rotational symmetric elements all over the place. In theory the same can be done with 8 but that's far deeper than what can be achieved. Unliked Dragon (Deep version) the dragon here is not as complex. More morphings would have turned some of the 4-fold points into 8-fold, breaking the pattern. Usually the patterns that I make are finite approximations of an ideal that requires infinitely many (repetitons of the same sequence of) morphings, but not this time.

Magnification:
2^10719.5
8.26714980770 E3226

Coordinates:
Re = -1.750347190489936502150776819735342819367436255782331484300992001789621287742573135579208092945218408758780763280360580574824056633225773087486242020418233361418921119794385572917168230986412715575596424807586071857601144586498789781209707703283291920030307007171722623320267868743036128973472578752605753954857111617949118641559530242325275448313837739459120395301538631318212469265652054838570659938041549467772375786270344115736606012230651258611882172657357838590780124486394864463010756600562855953490560654938735186035174061035256198324087494919798049947962104211640548558809262548544812456100991835967089876938741763614656124850000167650473982394977881578418585857253216648784744951398168200618339676767983359419577161370595341652147851470839109642515214198486059688935638295197819683480433262822250357411075490872749710226227028275275098763200460666654239433399513728827328394481149664242852108615882238211715277848699045697115093454372392328234099701152854779178961870915256145169081107953209674990889012087824814571069657468017674806373611939511212778132365276389931660232712896901080076306333598491591705808496339270155561411340251764279642850707010839266972595916359278830687615934957745219391405123614236756462542053219360910274166878165169668220618264264653497220772606553361322912795798676857123703140874679948058428168075874902260517135424930140829510820809625344789347777347238446962557684265038036259756667372400887260527582071003298542706695593813318259904489546305523570494347313368160839100822760106299717475780488298836785815557683031050679151697741961949358950404547320826304689869450149654564720040738862657481883828139424865983192126024864922725137728111263912846113368573564511349905299907393139862019051558922231650831401956571931360720298093834512115070353154172267936561065181614328764498841366027133700743193046385309933194166030515084946867967741538990366233727237347223880889529671670223631576247768101955033507904222491387720504619908744096836569236411446629094733330453770375476328218625057547162090778521536404080951820067532758466314279099165368551373925650357889497061021917554658725840454348285999131719915062586591809383803866603869887182233507104481393250405253639841298034585569088226747319462926263898552577247693366187083721878868639568866907604069220562203066590755358001465888169902173400311652854341093103101390832953938982220586878179073457982559766156595018980286956247107826554171040806025198372746512234663569086867040340002572864648865522574714983643507065720845989371951091861730225442495270356586441755377943658002975390783159280810169525205112449352595938714422732177686360824159173553077542079445311191874665206889635640476747481118689397838462107642481913133347636336564465718916699637510555609150209610924910977702822385364020364593691405185094052828801825056103074915221246243415649640714850882933852566268183697044507381574646648975259317559163297528144384277230812066762808152001155982321658325878031669358656210807146721554077970491327667852821220732469477789879277148549757683098850640174563089692741200698593801071327126727399454852694090709474124272521177666290168915393615420833113805207454967315229489560103196596782655492506397794059905264643931282912628443250779118709047344925726741813594086405656223050249860634616987873682532176496078078386546523434528992516858788653220793296339312362759337426839954872474958003500535484589981658312181249351647128336007220988360615242794984699836076323436450884947934731517289332353412006780731253735985388515554805237675813241347638283357658893245852947893538007349382765238463097612606407397158983887839912870885873888491275348845726081306398253399233092260605375642718130739021163871218130403526664922668973736934062700043769505710019290238958730149139537877081072344101930586423451714973969542936326062753177243810476352106492191412367428317354809271790156551249913729359125200171690563997161967754853165973596845531287558070540550408510500769660645820943645146968272857351112146577696205756092146514943898804690098952942889095340963820507829838703432325576881145582884827204904474077227340529968804241208812808321787556600108394082872693081405643556676127020039456004380488948497580723594555144925570031327752350092402394848607455057427936633442713296696464994014416445851518331478430237221053716838910378932419373531876501682817132536431353452785807684190853286404224391673954571945905214229576793478210441967602240813556588409359073878248059799482686430480780848934487244161822902143667079870763189876156130948608345203596537624320746981222484031374776390948152610380483197726531833044407176585923336180135628597603713468151021325200704835774320911186350183011209632968338000005999978999849999865999977000036000125
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Image size
8000x4500px 75.67 MB
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