So what are we drawing?

I say we draw the Debian spiral

What is this?

Last year it was like lemmy's version of reddit's r/place, but cooler. It's happening again this year, not sure if there will be any changes to it other than there will be less pixels this time.
- How do you do it then?
I was waiting for someone else to comment because I was hoping they would know and I just wanted to say that you really let me down, man.
- i think it’s like the thing from redddddttt where everyone does a pixel at a time thing

What we draw everytime Pinky... Dicks and balls

Pinky and The Brain almost sounds like euphemisms for dick and balls.
I was also going to say dicks and tits. It would be unnatural and reddity otherwise.

2024! = 6460263446214926398052510226199790985387375890482144645958649662683760332267733851014700524912253548340662740320758479550870462950710541210114256001203182619263078629977074321149302129154405032365449154188462564858837516772284331365982120543656814786353914637906013049028747757418468322100672789667066615730603260622636356924703793570147797993547131319496078642460357268197320658715622239390607891890157067706779145414956041673814738203466315647965131970045671578384728387034156940073715727760635796459029118365934356032352238846225237932063700491663741277148122314527601584468737005048850304365143852284226398767699879623342462578604695003134417114511687579285325536111016330996051300430871823003300593014037164050826913277309566027356198779759767471021235541114195745288538647903013893833047467824459181563503369617909095343580165374951232118241306712347773406307741857691232291418296597635490315797583646305781206685022046282766171508495821464150090251539167261484286896838712372481489179238671912921505425770425261838605845665267197913407862278426528965985262820287731333301834025228633658812081367908816946990403092581520368143708743318721729876347356246608416500374753079055650483048841837841272676761906889614021097105058824428338117160941127604244793186458604455458655855760284940836429035363285093069104770759612580379843158660083446728086708133990983975041486268208785796843904663516388627125424952446270411395704547335095407764477860622896995399908272496176968841783028738879544837609111725719047908817535980555841792961912422299256008787099560572736469484472140982528510846150405840394623051150713710139066160430076136827022902435938593216037851285916641113526569137590288035463029188735503390387933570891442115703224772415188779452622347534612940438705275793091930118457661532044066216053077061323375063554502324441642457713740797458137782640263894891437878719137517691674898243217907030052090651895959851365405298671480924162321147046796694677054397147498070712453156890108384584358580265353992385521371145826722799820719004101463058033901430318180130801337514207158854542194919566082406442863543746866656424021960047307368000744354780317387999837309858987677677959957279356172826336630730837323771120357227016914987025978955136473245173531097963984531930577847028441640813733886027143532735999162462242038297685895984915613932408092434650318700698380533398518906470316456602515334125462072418898731409870680787148504689404265007175682907169143845077023595655250658192625492399236394999201807715962383951305372597882305079585087638237380004739008416055980046042118667621966903020005762139041623609677497482146787787738293353337297066592878840807644462089512162439136060854117196665411084506914787670057258645773079736657396686377931128544145435371891020871659295259982415054583878772459479843332097799936729583810631337670102579822411981740356555198768792466787602627645578114690649614212348075407594868695855763666912895052482541865676073732669042067494726792747850583323116032353918882002490065044155978237129773743603155820199223204882116656736747111422652649209273980801098703605759204622910794369264653030236748756291763620302590371784026985332599997367433875265659080040077152601759240871276233406871274350853410219568093767375976127953629845616455683239280615130379286000760813973852900564593812266820187863395431097371783494563671201953944142330268858140344898735585756278188877839171671493534189114189679449554976777562547563108504968274014247805902294529075583416555296085730470356715305956760172527415316186764650735860044943360657786375599873289325712969497717130929173036731039449145274815347613243666977166204109166005976179310579009128539821915882710350325776845339552716966255844588879664165153164153827514210901809995515559486766671101078101531513311801373936292021813735381196243942297450745397435147879414647193078511495554993310622021078013091740934850152455573649186325957660632319869252402791470598653390306887894852248070332628105353063922183216232919901134163999402264720594000857685009006040029523861996386611235492875281695009666270112797583066665057895327219529917476129777724071932350220765394894460623491343073050058216284275288898554404328442029414047970909651638752791209191449425594159523459087717092120743627374610950326654324252695481098366716196320802715867689629315830690741076887639684759622975986646949655510885584694109829985947537285233037538613498658508631226256762725088159265473395847060711299199162105091802668504461157646761834566119728197110872011264553459513684188962639697997320808885412134945451749587992912262128293557070253362395549676231971874917943424068104940911070940868082868088034096112180442971490795781014612598692147147243075823336234834088234839597756376235869995100458920914695331966917746666038260298092121095220423679022285922587343720244626345153811302436933869428379545911580507809347967495313228726046882885223181937169874192323779368275275109949715105777563253843729918009577959954109635038804929138520764601411956695355529840492279367480699758280223801472150926013056644956096265827149090487666820574934221633725217216349569648398577491166685908593117644512856291566656982001106010901794771100669396016835980126069291747128095059661750752642882866976592518192216401684919729155766103509296572269050886762185554798202457779129548800000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000

Wow!

That's an approximation
- No I don't think so! If you are thinking about zeros, see there are 202 multiples of 10 in 2024. Also in thoose tens, 20 od them are 100s and 2 of them are 1000s
  
  So there is at least 202 + 20 + 2 zeroes. Now there is 6*5 = 30 which contains a zero and there are many more such zeroes

MINT VS ARCH

dunno what was drawn last time but i say we make Xenia