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- Lemoine's_conjecture abstract "In number theory, Lemoine's conjecture, named after Émile Lemoine, also known as Levy's conjecture, after Hyman Levy, states that all odd integers greater than 5 can be represented as the sum of an odd prime number and an even semiprime. To put it algebraically, 2n + 1 = p + 2q always has a solution in primes p and q (not necessarily distinct) for n > 2. The Lemoine conjecture is similar to but stronger than Goldbach's weak conjecture.For example, 47 = 13 + 2 × 17 = 37 + 2 × 5 = 41 + 2 × 3 = 43 + 2 × 2. (sequence A046927 in OEIS) counts how many different ways 2n + 1 can be represented as p + 2q.According to MathWorld, the conjecture has been verified by Corbitt up to 109.The conjecture was posed by Émile Lemoine in 1895, but in more recent years came to be attributed to Hyman Levy who pondered it in the 1960s.A similar conjecture by Sun in 2008 states that all odd integers greater than 3 can be represented as the sum of an odd prime number and the product of two consecutive integers ( p+x(x+1) ).".
- Lemoine's_conjecture wikiPageExternalLink LevysConjecture.
- Lemoine's_conjecture wikiPageExternalLink 2689513?seq=7).
- Lemoine's_conjecture wikiPageID "12552062".
- Lemoine's_conjecture wikiPageRevisionID "595314637".
- Lemoine's_conjecture hasPhotoCollection Lemoine's_conjecture.
- Lemoine's_conjecture title "Levy's Conjecture".
- Lemoine's_conjecture urlname "LevysConjecture".
- Lemoine's_conjecture subject Category:Additive_number_theory.
- Lemoine's_conjecture subject Category:Conjectures_about_prime_numbers.
- Lemoine's_conjecture type Abstraction100002137.
- Lemoine's_conjecture type Cognition100023271.
- Lemoine's_conjecture type Concept105835747.
- Lemoine's_conjecture type ConjecturesAboutPrimeNumbers.
- Lemoine's_conjecture type Content105809192.
- Lemoine's_conjecture type Hypothesis105888929.
- Lemoine's_conjecture type Idea105833840.
- Lemoine's_conjecture type PsychologicalFeature100023100.
- Lemoine's_conjecture type Speculation105891783.
- Lemoine's_conjecture comment "In number theory, Lemoine's conjecture, named after Émile Lemoine, also known as Levy's conjecture, after Hyman Levy, states that all odd integers greater than 5 can be represented as the sum of an odd prime number and an even semiprime. To put it algebraically, 2n + 1 = p + 2q always has a solution in primes p and q (not necessarily distinct) for n > 2.".
- Lemoine's_conjecture label "Congettura di Levy".
- Lemoine's_conjecture label "Lemoine's conjecture".
- Lemoine's_conjecture label "勒穆瓦纳猜想".
- Lemoine's_conjecture sameAs Congettura_di_Levy.
- Lemoine's_conjecture sameAs m.02wcxsj.
- Lemoine's_conjecture sameAs Q1129629.
- Lemoine's_conjecture sameAs Q1129629.
- Lemoine's_conjecture sameAs Lemoine's_conjecture.
- Lemoine's_conjecture wasDerivedFrom Lemoine's_conjecture?oldid=595314637.
- Lemoine's_conjecture isPrimaryTopicOf Lemoine's_conjecture.