F. Factorization
*special; number theory
What is the largest prime factor of \(n\)?
The only line contains an integer \(n\) (\(n = 4167792762229302596005813\) or \(n =\) \(5023266485352224530541666346579718188045725802556947855902702063768930526665237598287495728\) \(2186920039740245544313021979167491414627648054421626450903732301970386214502290904360792618\) \(5591029614599889902115472391135622402044979347133959392884686037208893694733655782993294168\) \(1679738555852317096830120847236770822731988661111203691013036774095229665675217827154840019\) \(9277276899311984129170278649605877582438144407974816241674549565633361834348720814779487433\) \(7933873576016717726298883519261055062303842274145012056670644839715140659887936321934474824\) \(687778512706909988484451300384818197143498259061041\)).