Number Info

ID 58376
Size 1381 digits / 4585 bits
Value 1091355258301972259216618661609793966982550983328152849796807687403346645582583195868915080651323803084394832292202934216590497511004019899072708037079472323441350797846329395123511171584571052280197298222958640128757211312110636550334587103378402208282611605068950685835938687588507697564378333405397792241985444942649557677095981261769795250566050480465537690827424647071696519739550524836964586134052392110910261462550383933568475880796136945851021319194794595536931513879777065556509723483613625201504119772012815660505971313611429566169010347760756129897967203668259226435316488762777334655507536235489402160421568596580116035381409451213552981370897469935242219918892491528291452586386005162573299830666247034036884643063392135078815619789677866586907889369916143756959405240065572007628763665668407496873542718366376997723268422494457308998408625508060422262788631307901604277480572803641296287386968533124402101027451188768322586679703080356234129298575339947804335261398535528229097447351392242115523834465299600654840434685878572145368738054410097338805160224459038251970320356051122007030844355124111732810816562507923012915651822446373044273961177251253279430417911481525909199435320890995407794995200000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001
Progress 0.00%
Completed no
Small factors
Large cofactor 1091355258301972259216618661609793966982550983328152849796807687403346645582583195868915080651323803084394832292202934216590497511004019899072708037079472323441350797846329395123511171584571052280197298222958640128757211312110636550334587103378402208282611605068950685835938687588507697564378333405397792241985444942649557677095981261769795250566050480465537690827424647071696519739550524836964586134052392110910261462550383933568475880796136945851021319194794595536931513879777065556509723483613625201504119772012815660505971313611429566169010347760756129897967203668259226435316488762777334655507536235489402160421568596580116035381409451213552981370897469935242219918892491528291452586386005162573299830666247034036884643063392135078815619789677866586907889369916143756959405240065572007628763665668407496873542718366376997723268422494457308998408625508060422262788631307901604277480572803641296287386968533124402101027451188768322586679703080356234129298575339947804335261398535528229097447351392242115523834465299600654840434685878572145368738054410097338805160224459038251970320356051122007030844355124111732810816562507923012915651822446373044273961177251253279430417911481525909199435320890995407794995200000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001 (composite)

Factorization

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

1091355258301972259216618661609793966982550983328152849796807687403346645582583195868915080651323803084394832292202934216590497511004019899072708037079472323441350797846329395123511171584571052280197298222958640128757211312110636550334587103378402208282611605068950685835938687588507697564378333405397792241985444942649557677095981261769795250566050480465537690827424647071696519739550524836964586134052392110910261462550383933568475880796136945851021319194794595536931513879777065556509723483613625201504119772012815660505971313611429566169010347760756129897967203668259226435316488762777334655507536235489402160421568596580116035381409451213552981370897469935242219918892491528291452586386005162573299830666247034036884643063392135078815619789677866586907889369916143756959405240065572007628763665668407496873542718366376997723268422494457308998408625508060422262788631307901604277480572803641296287386968533124402101027451188768322586679703080356234129298575339947804335261398535528229097447351392242115523834465299600654840434685878572145368738054410097338805160224459038251970320356051122007030844355124111732810816562507923012915651822446373044273961177251253279430417911481525909199435320890995407794995200000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001 = [1091355258301972259216618661609793966982550983328152849796807687403346645582583195868915080651323803084394832292202934216590497511004019899072708037079472323441350797846329395123511171584571052280197298222958640128757211312110636550334587103378402208282611605068950685835938687588507697564378333405397792241985444942649557677095981261769795250566050480465537690827424647071696519739550524836964586134052392110910261462550383933568475880796136945851021319194794595536931513879777065556509723483613625201504119772012815660505971313611429566169010347760756129897967203668259226435316488762777334655507536235489402160421568596580116035381409451213552981370897469935242219918892491528291452586386005162573299830666247034036884643063392135078815619789677866586907889369916143756959405240065572007628763665668407496873542718366376997723268422494457308998408625508060422262788631307901604277480572803641296287386968533124402101027451188768322586679703080356234129298575339947804335261398535528229097447351392242115523834465299600654840434685878572145368738054410097338805160224459038251970320356051122007030844355124111732810816562507923012915651822446373044273961177251253279430417911481525909199435320890995407794995200000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000001<1381>]

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