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- Regular_prime abstract "In number theory, a regular prime is a special kind of prime number, defined by Ernst Kummer in 1850 to prove certain cases of Fermat's Last Theorem. Regular primes may be defined via the divisibility of either class numbers or of Bernoulli numbers.The first few regular odd primes are: 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 41, ... (sequence A007703 in OEIS).".
- Regular_prime wikiPageExternalLink books?id=xXNFmoEaD9QC&pg=PA166.
- Regular_prime wikiPageExternalLink page.php?sort=Regular.
- Regular_prime wikiPageExternalLink 1260541355.
- Regular_prime wikiPageExternalLink S0025-5718-1978-0491465-4.pdf.
- Regular_prime wikiPageExternalLink S0025-5718-1991-1068819-7.pdf.
- Regular_prime wikiPageExternalLink S0025-5718-1992-1134727-7.pdf.
- Regular_prime wikiPageExternalLink S0025-5718-1992-1134717-4.pdf.
- Regular_prime wikiPageExternalLink S0002-9947-1988-0927694-5.pdf.
- Regular_prime wikiPageExternalLink GDZPPN002146738.
- Regular_prime wikiPageExternalLink fltreg.pdf.
- Regular_prime wikiPageExternalLink 5uXvYmWfE.
- Regular_prime wikiPageExternalLink 5usA4OX0j.
- Regular_prime wikiPageExternalLink 5v7C62HjA.
- Regular_prime wikiPageExternalLink 5vaRsEal9.
- Regular_prime wikiPageExternalLink 5vcghCvCT.
- Regular_prime wikiPageExternalLink 5vchHFmRX.
- Regular_prime wikiPageID "323689".
- Regular_prime wikiPageRevisionID "590654715".
- Regular_prime authorlink "Carl Ludwig Siegel".
- Regular_prime first "Carl Ludwig".
- Regular_prime hasPhotoCollection Regular_prime.
- Regular_prime last "Siegel".
- Regular_prime year "1964".
- Regular_prime subject Category:Algebraic_number_theory.
- Regular_prime subject Category:Classes_of_prime_numbers.
- Regular_prime subject Category:Cyclotomic_fields.
- Regular_prime subject Category:Unsolved_problems_in_mathematics.
- Regular_prime type Abstraction100002137.
- Regular_prime type Attribute100024264.
- Regular_prime type Class107997703.
- Regular_prime type ClassesOfPrimeNumbers.
- Regular_prime type Collection107951464.
- Regular_prime type Condition113920835.
- Regular_prime type Difficulty114408086.
- Regular_prime type Group100031264.
- Regular_prime type Problem114410605.
- Regular_prime type State100024720.
- Regular_prime type UnsolvedProblemsInMathematics.
- Regular_prime comment "In number theory, a regular prime is a special kind of prime number, defined by Ernst Kummer in 1850 to prove certain cases of Fermat's Last Theorem. Regular primes may be defined via the divisibility of either class numbers or of Bernoulli numbers.The first few regular odd primes are: 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 41, ... (sequence A007703 in OEIS).".
- Regular_prime label "Nombre premier régulier".
- Regular_prime label "Primo regular".
- Regular_prime label "Regular prime".
- Regular_prime label "Regularne liczby pierwsze".
- Regular_prime label "Regulier priemgetal".
- Regular_prime label "Reguläre Primzahl".
- Regular_prime label "Регулярное простое число".
- Regular_prime label "عدد أولي نظامي".
- Regular_prime label "正則素数".
- Regular_prime label "正則素數".
- Regular_prime sameAs Reguläre_Primzahl.
- Regular_prime sameAs Primo_regular.
- Regular_prime sameAs Nombre_premier_régulier.
- Regular_prime sameAs 正則素数.
- Regular_prime sameAs Regulier_priemgetal.
- Regular_prime sameAs Regularne_liczby_pierwsze.
- Regular_prime sameAs m.01vw25.
- Regular_prime sameAs Q426491.
- Regular_prime sameAs Q426491.
- Regular_prime sameAs Regular_prime.
- Regular_prime wasDerivedFrom Regular_prime?oldid=590654715.
- Regular_prime isPrimaryTopicOf Regular_prime.