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@AndyNovo
Created March 3, 2019 20:38
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#After reading the Harry Potter books I decided to divide the soul of this ninja{} flag into seven modular factors (horcruxes)
#Can you help me reproduce my soul?
p = 177582047462379389860064780154072556394884091360630019786490116368707795583794861322182482577589801556124391455273781202959900891659223618161706569646698861812265864006382853266589739799925203137378654864603803600722386495771825393537014445108200887636688590632270232750089599241906488918422677390759320866227L
horcruxes = [137836394049847962473600495630981642679485841651021207572607102387976165908810939450525726766202199938820700594244306702607995999585183656921203046170502247315449999758811283590524262075532482971466197604453597922823730266490524363408022814390235946172731881872118642734469051304761100027321958091701879568866L,
123031379103610972056007736889541200778360270541583613733154622212219806110704044969695743330867785176913325232452860574572099118217504478691524987933207932864119733362470199284869725471890756902027643019836422587156563560849094695042307229550727035010481547849560987243570824108657386644598734230720351005902L,
158985108752421053172973838421307156704471303266328026579428738466664942765754754448337412420587460012948408106995047800502325194102800129800986737894467897691784604629227670236035786354108778830140545739109954248371622683547605972007758076815726119035458493226095671563383575270190478834436403420383425361753L,
81332571051168701620817229077022778579239539709031507175457294934010875504930477178822428388142617828272606394976360516258801880217681221195162768162670193619584080540252922528362534155370214409978154401877979132454632188587079549859833527517418920404260256901405821848020579011911544578855220461798329553453L,
141526909375193715414519972095012523948341670950741079304896455003994342557355627354442158591430347862893607873363667932518818323544284980684508284508678198375887726224500788999007822628075650420174187751490734047555356088434959063789904876160275445433679087178859381385181946997155436004837028937834589999875L,
73483494221898554794485274612541386748636211227626233291441390158371497224650217666360264060096985329061216190654254760938234780892165267524039757779454576682156631520256805462524571362512654580337872855974034211944943714235073842177401954951787421745772517774652685865536522123504045252963694558925733103615L,
173042457172010259491723353011281444495960102245624277440007598914257686730527108391785988582573648010008242413351550908554892396321489774886845502392003040618756022364004701581007760062185190240051205901557350531515777703238724257230245029810542587325091236712126556380732502073083748386454089917613010163108L]
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