Number Info

ID 50373
Size 384 digits / 1274 bits
Value 224036584437898718180630001606972273950309160302230621632334037769655003159735975587446578025207437367361739364980769555438187752303519481131160125207021717837238246165223858161168656948535849577701801411396123364984492938003702488722239292464797992262152736057985759798412412620080625355510324948510733764190539482824160082124193538303328256000000000000000000000000000000000000000001
Progress 100.00%
Completed yes
Small factors 601 × 258150204888781<15>
Large cofactor 1444015971988275070058695111740440971809898804686534750546735835523155723589717405111762364282651968827926300006064729354609062443105062053293388860870689087237023013509639468419666197234709527662772570944185848363900763180161458219067002233260931626313825181582246736443916249181786915444500318805547509151784418169708491638759361504668097602883638678551184597595021 (proven prime)

Factorization

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

224036584437898718180630001606972273950309160302230621632334037769655003159735975587446578025207437367361739364980769555438187752303519481131160125207021717837238246165223858161168656948535849577701801411396123364984492938003702488722239292464797992262152736057985759798412412620080625355510324948510733764190539482824160082124193538303328256000000000000000000000000000000000000000001 = 601 × 258150204888781<15> × 1444015971988275070058695111740440971809898804686534750546735835523155723589717405111762364282651968827926300006064729354609062443105062053293388860870689087237023013509639468419666197234709527662772570944185848363900763180161458219067002233260931626313825181582246736443916249181786915444500318805547509151784418169708491638759361504668097602883638678551184597595021<367>

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