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?
There should be a website up then. It's in like a month. More info can be found probably at !canvas@toast.ooo. There's also a matrix group which is how I found out (I don't know the link sorry)
There's a .ooo domain? Wow.
Thank you
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
linuxmemes
Hint: :q!
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