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- Mersenne_prime abstract "In mathematics, a Mersenne prime is a prime number of the form . They are named after the French monk Marin Mersenne who studied them in the early 17th century. The first four Mersenne primes are 3, 7, 31 and 127.If n is a composite number then so is 2n − 1. The definition is therefore unchanged when written where p is assumed prime.More generally, numbers of the form without the primality requirement are called Mersenne numbers. Mersenne numbers are sometimes defined to have the additional requirement that n be prime, equivalently that they be pernicious Mersenne numbers, namely those pernicious numbers whose binary representation contains no zeros. The smallest composite pernicious Mersenne number is 211 − 1.As of May 2014, 48 Mersenne primes are known. The largest known prime number (257,885,161 − 1) is a Mersenne prime. Since 1997, all newly found Mersenne primes have been discovered by the “Great Internet Mersenne Prime Search” (GIMPS), a distributed computing project on the Internet.".
- Mersenne_prime wikiPageExternalLink decomp.zip.
- Mersenne_prime wikiPageExternalLink factors.zip.
- Mersenne_prime wikiPageExternalLink mersenne-47.
- Mersenne_prime wikiPageExternalLink Main_Page.
- Mersenne_prime wikiPageExternalLink 2305843009213693951.html.
- Mersenne_prime wikiPageExternalLink page.php?id=4.
- Mersenne_prime wikiPageExternalLink Mersenne8x3qy.pdf.
- Mersenne_prime wikiPageExternalLink report_milestones.
- Mersenne_prime wikiPageExternalLink mersenne.html.
- Mersenne_prime wikiPageExternalLink mersenne.html.
- Mersenne_prime wikiPageExternalLink jansen.ps.
- Mersenne_prime wikiPageExternalLink www.mersenne.org.
- Mersenne_prime wikiPageExternalLink text.
- Mersenne_prime wikiPageExternalLink biblio.htm.
- Mersenne_prime wikiPageID "18908".
- Mersenne_prime wikiPageRevisionID "606813591".
- Mersenne_prime author "Regius, H.".
- Mersenne_prime conNumber "Infinite".
- Mersenne_prime firstTerms "3731127".
- Mersenne_prime hasPhotoCollection Mersenne_prime.
- Mersenne_prime id "p/m063480".
- Mersenne_prime largestKnownTerm "257885161".
- Mersenne_prime namedAfter Marin_Mersenne.
- Mersenne_prime oeis "A000668".
- Mersenne_prime parentsequence "Mersenne numbers".
- Mersenne_prime publicationYear "1536".
- Mersenne_prime termsNumber "48".
- Mersenne_prime title "Mersenne number".
- Mersenne_prime title "Mersenne prime".
- Mersenne_prime urlname "MersenneNumber".
- Mersenne_prime urlname "MersennePrime".
- Mersenne_prime subject Category:Articles_containing_proofs.
- Mersenne_prime subject Category:Classes_of_prime_numbers.
- Mersenne_prime subject Category:Integer_sequences.
- Mersenne_prime subject Category:Unsolved_problems_in_mathematics.
- Mersenne_prime type Abstraction100002137.
- Mersenne_prime type Arrangement107938773.
- Mersenne_prime type Attribute100024264.
- Mersenne_prime type Class107997703.
- Mersenne_prime type ClassesOfPrimeNumbers.
- Mersenne_prime type Collection107951464.
- Mersenne_prime type Condition113920835.
- Mersenne_prime type Difficulty114408086.
- Mersenne_prime type Group100031264.
- Mersenne_prime type IntegerSequences.
- Mersenne_prime type Ordering108456993.
- Mersenne_prime type Problem114410605.
- Mersenne_prime type Sequence108459252.
- Mersenne_prime type Series108457976.
- Mersenne_prime type State100024720.
- Mersenne_prime type UnsolvedProblemsInMathematics.
- Mersenne_prime type Genre.
- Mersenne_prime type MusicGenre.
- Mersenne_prime type TopicalConcept.
- Mersenne_prime type Concept.
- Mersenne_prime comment "In mathematics, a Mersenne prime is a prime number of the form . They are named after the French monk Marin Mersenne who studied them in the early 17th century. The first four Mersenne primes are 3, 7, 31 and 127.If n is a composite number then so is 2n − 1. The definition is therefore unchanged when written where p is assumed prime.More generally, numbers of the form without the primality requirement are called Mersenne numbers.".
- Mersenne_prime label "Liczby Mersenne'a".
- Mersenne_prime label "Mersenne prime".
- Mersenne_prime label "Mersenne-Primzahl".
- Mersenne_prime label "Mersennepriemgetal".
- Mersenne_prime label "Nombre de Mersenne premier".
- Mersenne_prime label "Numero primo di Mersenne".
- Mersenne_prime label "Número primo de Mersenne".
- Mersenne_prime label "Primo de Mersenne".
- Mersenne_prime label "Числа Мерсенна".
- Mersenne_prime label "عدد ميرسين الأولي".
- Mersenne_prime label "メルセンヌ数".
- Mersenne_prime label "梅森素数".
- Mersenne_prime sameAs Mersennovo_prvočíslo.
- Mersenne_prime sameAs Mersenne-Primzahl.
- Mersenne_prime sameAs Πρώτος_Μερσέν.
- Mersenne_prime sameAs Número_primo_de_Mersenne.
- Mersenne_prime sameAs Nombre_de_Mersenne_premier.
- Mersenne_prime sameAs Bilangan_prima_Mersenne.
- Mersenne_prime sameAs Numero_primo_di_Mersenne.
- Mersenne_prime sameAs メルセンヌ数.
- Mersenne_prime sameAs 메르센_소수.
- Mersenne_prime sameAs Mersennepriemgetal.
- Mersenne_prime sameAs Liczby_Mersenne'a.
- Mersenne_prime sameAs Primo_de_Mersenne.
- Mersenne_prime sameAs m.04s4c.
- Mersenne_prime sameAs Q186875.
- Mersenne_prime sameAs Q186875.
- Mersenne_prime sameAs Mersenne_prime.
- Mersenne_prime wasDerivedFrom Mersenne_prime?oldid=606813591.
- Mersenne_prime isPrimaryTopicOf Mersenne_prime.