this post was submitted on 17 Jun 2024
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2024! = 64602634462149263980525102261997909853873758904821446459586496626837603322677338510147005249122535483406627403207584795508704629507105412101142560012031826192630786299770743211493021291544050323654491541884625648588375167722843313659821205436568147863539146379060130490287477574184683221006727896670666157306032606226363569247037935701477979935471313194960786424603572681973206587156222393906078918901570677067791454149560416738147382034663156479651319700456715783847283870341569400737157277606357964590291183659343560323522388462252379320637004916637412771481223145276015844687370050488503043651438522842263987676998796233424625786046950031344171145116875792853255361110163309960513004308718230033005930140371640508269132773095660273561987797597674710212355411141957452885386479030138938330474678244591815635033696179090953435801653749512321182413067123477734063077418576912322914182965976354903157975836463057812066850220462827661715084958214641500902515391672614842868968387123724814891792386719129215054257704252618386058456652671979134078622784265289659852628202877313333018340252286336588120813679088169469904030925815203681437087433187217298763473562466084165003747530790556504830488418378412726767619068896140210971050588244283381171609411276042447931864586044554586558557602849408364290353632850930691047707596125803798431586600834467280867081339909839750414862682087857968439046635163886271254249524462704113957045473350954077644778606228969953999082724961769688417830287388795448376091117257190479088175359805558417929619124222992560087870995605727364694844721409825285108461504058403946230511507137101390661604300761368270229024359385932160378512859166411135265691375902880354630291887355033903879335708914421157032247724151887794526223475346129404387052757930919301184576615320440662160530770613233750635545023244416424577137407974581377826402638948914378787191375176916748982432179070300520906518959598513654052986714809241623211470467966946770543971474980707124531568901083845843585802653539923855213711458267227998207190041014630580339014303181801308013375142071588545421949195660824064428635437468666564240219600473073680007443547803173879998373098589876776779599572793561728263366307308373237711203572270169149870259789551364732451735310979639845319305778470284416408137338860271435327359991624622420382976858959849156139324080924346503187006983805333985189064703164566025153341254620724188987314098706807871485046894042650071756829071691438450770235956552506581926254923992363949992018077159623839513053725978823050795850876382373800047390084160559800460421186676219669030200057621390416236096774974821467877877382933533372970665928788408076444620895121624391360608541171966654110845069147876700572586457730797366573966863779311285441454353718910208716592952599824150545838787724594798433320977999367295838106313376701025798224119817403565551987687924667876026276455781146906496142123480754075948686958557636669128950524825418656760737326690420674947267927478505833231160323539188820024900650441559782371297737436031558201992232048821166567367471114226526492092739808010987036057592046229107943692646530302367487562917636203025903717840269853325999973674338752656590800400771526017592408712762334068712743508534102195680937673759761279536298456164556832392806151303792860007608139738529005645938122668201878633954310973717834945636712019539441423302688581403448987355857562781888778391716714935341891141896794495549767775625475631085049682740142478059022945290755834165552960857304703567153059567601725274153161867646507358600449433606577863755998732893257129694977171309291730367310394491452748153476132436669771662041091660059761793105790091285398219158827103503257768453395527169662558445888796641651531641538275142109018099955155594867666711010781015315133118013739362920218137353811962439422974507453974351478794146471930785114955549933106220210780130917409348501524555736491863259576606323198692524027914705986533903068878948522480703326281053530639221832162329199011341639994022647205940008576850090060400295238619963866112354928752816950096662701127975830666650578953272195299174761297777240719323502207653948944606234913430730500582162842752888985544043284420294140479709096516387527912091914494255941595234590877170921207436273746109503266543242526954810983667161963208027158676896293158306907410768876396847596229759866469496555108855846941098299859475372852330375386134986585086312262567627250881592654733958470607112991991621050918026685044611576467618345661197281971108720112645534595136841889626396979973208088854121349454517495879929122621282935570702533623955496762319718749179434240681049409110709408680828680880340961121804429714907957810146125986921471472430758233362348340882348395977563762358699951004589209146953319669177466660382602980921210952204236790222859225873437202446263451538113024369338694283795459115805078093479674953132287260468828852231819371698741923237793682752751099497151057775632538437299180095779599541096350388049291385207646014119566953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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