Family of worms

Mandel machine, mandelbrot set

I was trying the new mandel machine beta with increased zoom depth and I came up with a new idea to enrich julia morphings with a whole bunch of extra S-shapes. More will follow. Zooming in the center of this will yield another nice shape with 2-fold symmetry, and an even extremer versions of this one lies there too, but it's beyond the current zoom limit of 6000 zooms. It's a huge improvement over the previous limit of 3700 zooms, though!

Magnification:
2^4843.674
1.2335683491499775568704914497882 E1458

Re = -1.768618713349559675925311115371885214486604925857618923922454182861899474150686027437152783952060165923864953626655000397970014224077625470968176776770181133535087832706519305469100730261574084863818480992906534196015996007444610432961147463987356038531174977147808581249147623425361633052997514550540731249332809739138677618881252069588262506300186413478428358146705266201465332384398097789746709159922602547234315926704370303436651133015113251259132252445161239189078266950049367482987016120477892539435184329204852992934538226989777644065396589253236696347451302627872390047331655744087118519129845997620645558709117811784558491429841446802218798880689462390019208138139498047585092363686232108773454854224398248296452607802022022966115044513143774590320918128504245255021790272924676651836986774248733169892129553850593501288650673480027774295501557816381632467918455925379132716717684981510613805184136175998810621314113280150736435305628974756491329936757998576071508334849036764215348843478380386606902186597157594265955970890102571666599036817833698294283051448820997066483024900929680568490720223820770431052950066050031662711152270679392170356604610017337265636430208238157528796275020561140429949940676265757795308372478755035106864643584279792651480820624532770148215776656423407170528788737947118868234373852292144737444165509260501206022312281368403118611671120414568890570694579769196732233132779903697367254260354874375108604177024454332557302846381
Im = 0.001327764426138625681002726578117261162225779125453989720943561653605484495872644389061968501034991037110514846016814244159736608165300907395381444402058817237005656700739282913182341148325732852716675842724054768239051317657286884316466000747842499731326761645909372542089335049113239296336620238540138286101432915772155748294520046244921382724851615416148199346895966643308029141660255044362647652405077112004701497845977050157107720461454814262181270038685446537054469825037767175485428692381695535109414199725932945249583580727358749316462741109824432114373839668490763525481373852892136305775520287584330490135356982488652490047835938269998698763392208339793479737313655577615767769095940170595467416031959538380225326598588979503993465968303452137583325627642569217658254690251181866818849154825020969742132590471479229653958038815719628304122190478773372954918118946344358801930594875216952425008668779269669497520562636846593321991394359080596345351394300383972428217295980906653722093225253443488196590861443860757851994986396506543977379694344264678147326504789003889361658954062769273836142066018878516307787331202061904427232460424745968928323334122401346289857934211043632316320216813273207662007865747078977953812238020491207659806246377147955116828796158209074559376423885498151758024713280981789428475286101786408047325908787441927585434106768001802047185163865624315546365930171847276768842983937020084719153502008289303761139327856158807791273101