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The 32nd Mersenne Prime Predicted by Mersenne   By:

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The 32nd Mersenne Prime

Found by

David Slowinski

In honor of Andrew Wiles' proof of the theorem known as "Fermat's Last Theorem" stated 350 years ago but unproven until this week (February, 1993). [Fermat's thoughts on primes did not fare so well, however. A prime number is an integer, which is evenly integer divisible only by itself and 1]

Took 26.562767 minutes to calculate using Maple 4.0 on a 512 MW 4 CPU Cray 2

17413590682008709732516359924590332789077936369050 70309746547355383827215620662576319147974364224616 10635130071368293660728159709054586772369049491142 93477202089620405024218873003497567737597556640892 78997985072561905731032163710847069465291689885445 30722380248547797941846968948877581472117196096521 07130138147783655536756743589920967534065512007429 20360681239094095454312630905781679734461358821352 20353524610720279709899877492086995072413691418815 60320836818547291247759862604646096021625722838827 38939891890104617219312155545932570137995324568811 85759966782043075143856381987226504677899075388614 68405916279603561174627301118740917331778061439712 23252614922823735925880038798335047860320508646260 66228106030298325285057443402167635765093406904801 96180095803280184094325223694430165424132888797257 65977078015107463420339422610156966680337109316418 54487286547810910997434248254117348626588963519580 71198202583404083067839892949256267872332894527439 20695451974122398122772326401174424039150015920937 87068453272796560830989864220128391868730035161189 79733328105184771759373887626138545323433504405579 68728147719056082218388701004398775588702287429465 30418575051799454296988244539725771476245577990875 68311840532564542404798382142088105611584840676822 70135804803925814582255917194501180083402087910902 01151741341480787794203353945535671236405974185773 41530533437375928644726832094617576825344689133550 95195193611021061639224774403676840268042637922883 84560259241858113553094413619389142622037784908890 11749119287428821316926386978988782053759945961262 57390082549938094076265673909726680225699951311621 33247049224144525578564980920446543691294374503324 57284246520706784460400257113730563048967639223060 62042869909296709227303145526569915674670093322671 14372195108256757884528720656782904755249884754650 29241543441663021039063857192586295157948252236025 30350689280639523767130698992934529037106328638198 72944691163805472049670778684198151100849663338987 23181474095955146657578402673091942286859369101215 23015536133402563639843939676056769938563638458759 50692542435479710475001640347820999348297477230564 91827709398045519256966625015313173781769626770203 77287101029586671961216109089204307707804205916886 44002327481890007644122190276903816169772117848784 75215615592748800867862353290479279963365272775487 99661074814442103799549936350809802679181534737404 56829727455985991703972913190899208766852416348400 98448613200217149089464476992542440325825817995393 51326296199115596203086686933265180424549265108321 58990500081881155869516585961458918527331316370465 94841764552061185638691869288364223880832413027931 15953490764478945999012337591676454610491119195215 98682849205163096876491461848666037174669533644881 63827279984129306376051973180885099003265891834703 86550710599935482013852589761264042373007681192514 83875652844785087824903684221672830387932398283314 68433009906646660805546484208036002016010925044301 22771573758672026174787277808130284183413920746980 81047308545669968591961224243953307203190906497059 50439348055708211088679225916191695862956245427849 08171059762809706292717441692619399586903384138523 77624096932228957836288262796062126862203560238519 27699738846805929523818537331743093390051863318830 84555651748777824168123851027625568904965784341927 57390828601299179109834538314755218032073643604599 24435222250775969372046568729308396981678698030511 37431507268423064740380038239391329972870039328288 597... Continue reading book >>




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