Number Info

ID 50845
Size 834 digits / 2771 bits
Value 905173065907705557790896977434681423612623184345168359396871948095528882977863481004665226147678317887249570611929715021376768048531957689409868261097947852380959527801201946978171809535005666404431679013685700860065976393820150527095035410932173914626091889362890799292056509802051725402630588517238027920577459199404650033646008260872072783917344251881082508043906258664227645206477783261414706336106372618793851736031057901804935852396377798903576598750440140150977741393623278767961842165420369779398465841511560253994392532416939043349622783728021994357195484397777180553162884238679158975955562505888654926792095000925433637766906327056909933155386728554613391348641775407278207105335793569820177603570646384751263538055102184098299902505619816448000000000000000000000000000000000000000000000000000000000000000000000000000000001
Progress 100.00%
Completed yes
Small factors
Large cofactor 905173065907705557790896977434681423612623184345168359396871948095528882977863481004665226147678317887249570611929715021376768048531957689409868261097947852380959527801201946978171809535005666404431679013685700860065976393820150527095035410932173914626091889362890799292056509802051725402630588517238027920577459199404650033646008260872072783917344251881082508043906258664227645206477783261414706336106372618793851736031057901804935852396377798903576598750440140150977741393623278767961842165420369779398465841511560253994392532416939043349622783728021994357195484397777180553162884238679158975955562505888654926792095000925433637766906327056909933155386728554613391348641775407278207105335793569820177603570646384751263538055102184098299902505619816448000000000000000000000000000000000000000000000000000000000000000000000000000000001 (proven prime)

Factorization

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

905173065907705557790896977434681423612623184345168359396871948095528882977863481004665226147678317887249570611929715021376768048531957689409868261097947852380959527801201946978171809535005666404431679013685700860065976393820150527095035410932173914626091889362890799292056509802051725402630588517238027920577459199404650033646008260872072783917344251881082508043906258664227645206477783261414706336106372618793851736031057901804935852396377798903576598750440140150977741393623278767961842165420369779398465841511560253994392532416939043349622783728021994357195484397777180553162884238679158975955562505888654926792095000925433637766906327056909933155386728554613391348641775407278207105335793569820177603570646384751263538055102184098299902505619816448000000000000000000000000000000000000000000000000000000000000000000000000000000001 = 905173065907705557790896977434681423612623184345168359396871948095528882977863481004665226147678317887249570611929715021376768048531957689409868261097947852380959527801201946978171809535005666404431679013685700860065976393820150527095035410932173914626091889362890799292056509802051725402630588517238027920577459199404650033646008260872072783917344251881082508043906258664227645206477783261414706336106372618793851736031057901804935852396377798903576598750440140150977741393623278767961842165420369779398465841511560253994392532416939043349622783728021994357195484397777180553162884238679158975955562505888654926792095000925433637766906327056909933155386728554613391348641775407278207105335793569820177603570646384751263538055102184098299902505619816448000000000000000000000000000000000000000000000000000000000000000000000000000000001<834>

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