Matches in DBpedia 2014 for { <http://dbpedia.org/resource/Polignac's_conjecture> ?p ?o. }
Showing items 1 to 32 of
32
with 100 items per page.
- Polignac's_conjecture abstract "In number theory, Polignac's conjecture was made by Alphonse de Polignac in 1849 and states:For any positive even number n, there are infinitely many prime gaps of size n. In other words: There are infinitely many cases of two consecutive prime numbers with difference n.The conjecture has not yet been proven or disproven for a given value of n. In 2013 an important breakthrough was made by Zhang Yitang who proved that there are infinitely many prime gaps of size n for some value of n < 70,000,000. Later that year, James Maynard announced a related breakthrough which proved that that there are infinitely many prime gaps of some size less than or equal to 600. As of April 14, 2014, one year after Zhang's announcement, according to the Polymath project wiki, N has been reduced to 246. Further, assuming the Elliott–Halberstam conjecture and its generalized form, the Polymath project wiki states that N has been reduced to 12 and 6, respectively.For n = 2, it is the twin prime conjecture. For n = 4, it says there are infinitely many cousin primes (p, p + 4). For n = 6, it says there are infinitely many sexy primes (p, p + 6) with no prime between p and p + 6.Dickson's conjecture generalizes Polignac's conjecture to cover all prime constellations.".
- Polignac's_conjecture wikiPageExternalLink books?id=O6EKAAAAYAAJ.
- Polignac's_conjecture wikiPageID "3348772".
- Polignac's_conjecture wikiPageRevisionID "605097474".
- Polignac's_conjecture hasPhotoCollection Polignac's_conjecture.
- Polignac's_conjecture title "de Polignac's Conjecture".
- Polignac's_conjecture title "k-Tuple Conjecture".
- Polignac's_conjecture urlname "dePolignacsConjecture".
- Polignac's_conjecture urlname "k-TupleConjecture".
- Polignac's_conjecture subject Category:Conjectures_about_prime_numbers.
- Polignac's_conjecture type Abstraction100002137.
- Polignac's_conjecture type Cognition100023271.
- Polignac's_conjecture type Concept105835747.
- Polignac's_conjecture type ConjecturesAboutPrimeNumbers.
- Polignac's_conjecture type Content105809192.
- Polignac's_conjecture type Hypothesis105888929.
- Polignac's_conjecture type Idea105833840.
- Polignac's_conjecture type PsychologicalFeature100023100.
- Polignac's_conjecture type Speculation105891783.
- Polignac's_conjecture comment "In number theory, Polignac's conjecture was made by Alphonse de Polignac in 1849 and states:For any positive even number n, there are infinitely many prime gaps of size n. In other words: There are infinitely many cases of two consecutive prime numbers with difference n.The conjecture has not yet been proven or disproven for a given value of n.".
- Polignac's_conjecture label "Congettura di Polignac".
- Polignac's_conjecture label "Conjecture de De Polignac".
- Polignac's_conjecture label "Polignac's conjecture".
- Polignac's_conjecture label "Гипотеза Полиньяка".
- Polignac's_conjecture sameAs Conjecture_de_De_Polignac.
- Polignac's_conjecture sameAs Congettura_di_Polignac.
- Polignac's_conjecture sameAs m.02p7bfv.
- Polignac's_conjecture sameAs Q1402534.
- Polignac's_conjecture sameAs Q1402534.
- Polignac's_conjecture sameAs Polignac's_conjecture.
- Polignac's_conjecture wasDerivedFrom Polignac's_conjecture?oldid=605097474.
- Polignac's_conjecture isPrimaryTopicOf Polignac's_conjecture.