Number Info

ID 57400
Size 1440 digits / 4784 bits
Value 707146524212550933500939443368081778520153134713033894850433748416563083186750615024486746566092849638378076732605778427365426332705228575200743898851188890285909979788844477553592085662059204103682867486899661229814737565670893272768930505298015104872361828344156269691163539693680960404776098880449584401317180903863473519560644790155041934503887401369458421964169090446881581033140925758890377469426916334837408672295256090716548286809909661124657897996490331033694398101112862692989283185468955326256208667335691087054898654820543750999126729834607532080443890076932111370756507638395343557718467244932811888890696057633605073905790373157654474359767004200266928870576465767903296177487479908207968554910262231081502187943106551635567060531264698489651858635520389302554814815736301920364380522300882606839554206042416576441147198303181550484667709332737223923626339198210618156075660359626173722097987458412012618181580085173122189760099169107167906244917236240081373747803436008617297740625184563063124214333221302947393181243902642684647350797483890470457836192915098480445274504756567522537877642248468434794758346035672082711306052252753969452115294403933921367522419843796122311301541996009506385803500225181305266852002427673739506224982909702484105625599999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999
Progress 2.64%
Completed no
Small factors 863 × 21474546838907<14>
Large cofactor 38157033851371165344050596758045370291924860073144496099461936074655062398968532001094391718761657642650165932755289772661848826779531552774502943831016345259409777378376628100561571315549871825612258116102617688295693834288774643024266151116349026979062933041405512688140951485009478284302904314730555584128799356755048990639554836079815342826936918984168588522647349381030305270329363524430243756261321434119444357088356082331204183020129757473405643229965445892444332977766731613686731963564010630332018986528451234239298315748023676571749809557855121507595751338729279297263277495247332866529336384833485574119406060710085359878929903438979848801263898558185276413122612230769945924039245801762261432272016465042071488560878733590158030144618352535763163023830223140024105008933495725710247249770833428917328924167480864459866419972532322962652059870462734242400240724834142049444380219467875125987458088191775921458628079414467477280099067726461638388208261307795096542414489700514107406826817094722731524005968972614852770675422347314227514148006506383127845194232596264599349398200167168170507845700569508812034532330000026744252653680630265079412979894364603330948941249301799806834803998785670054472503348642637990917153846108820390348109892058698630968840337054136824873609540311717729945192232125719522863583301330610351924526679205795254123568715074474967133634539652486556811482370199374955632063796639683613139 (composite)

Factorization

Format: number = small prime × proven prime<size> × (probable prime)<size> × [composite]<size> × {unknown}<size>

707146524212550933500939443368081778520153134713033894850433748416563083186750615024486746566092849638378076732605778427365426332705228575200743898851188890285909979788844477553592085662059204103682867486899661229814737565670893272768930505298015104872361828344156269691163539693680960404776098880449584401317180903863473519560644790155041934503887401369458421964169090446881581033140925758890377469426916334837408672295256090716548286809909661124657897996490331033694398101112862692989283185468955326256208667335691087054898654820543750999126729834607532080443890076932111370756507638395343557718467244932811888890696057633605073905790373157654474359767004200266928870576465767903296177487479908207968554910262231081502187943106551635567060531264698489651858635520389302554814815736301920364380522300882606839554206042416576441147198303181550484667709332737223923626339198210618156075660359626173722097987458412012618181580085173122189760099169107167906244917236240081373747803436008617297740625184563063124214333221302947393181243902642684647350797483890470457836192915098480445274504756567522537877642248468434794758346035672082711306052252753969452115294403933921367522419843796122311301541996009506385803500225181305266852002427673739506224982909702484105625599999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999 = 863 × 21474546838907<14> × 4884349961596358467381<22> × [7812100719928809567068579908662392802831112808441108494772182433492910773880186503993754482064947553853198267468953683519430989862318993142886028529968756868549814607445660829300595414921667052476548982178498580527847836215580150856509371490917279043281053208157644097871091445358334311426975156175329330561724841865466412701387246320306001635982958598981051323387152075026149310180519064635655214557249947471432229327957035339093223056113375684748216087957487845813306585742940146535744577564911802502541219311618771276827914719361403446830797690103904550154675501671147508628586710462782996870048951756525674804618857943915057468922866747869475798726366123261688594647117483167603678029729042828926327733266582709817445353062146813093429739179235955845840199480216829442259448226655601046526280474153689869034362522439563870464444069253310140701844932747380697078575233295454584071151162494990723549747080091715911521875596723817625557592261110624661483745343219850167942568688478509369103223383256029389229622136996613107114260114213146505157274078037582030314912158866619202001537166853426909488606800211869555302580689900546154233578340185742201729269749202019452804417648213067719575761684493906010022694745207926129525212520973105874086297305400870313720517460468723440059464522000147779358032028977346448167484859042676021999381380496729385505313339330441229998989709781730468700062010943890919<1402>]

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