legendre conjecture
2018年12月21日 — detect some special conjectures related to the primes density. Introduction. Legendre's conjecture states that there is a prime number between ... , ,由 EW Weisstein 著作 · 2006 · 被引用 11 次 — Legendre's conjecture asserts that for every n there exists a prime p between n^2 and (n+1)^2 (Hardy and Wright 1979, p. 415; Ribenboim 1996, pp. 397-398). ,2013年9月29日 — We can see from the above table that indeed, the Legendre Conjecture holds true for the cases considered, with at least two prime numbers, p, ... ,由 T Hashimoto 著作 · 2008 · 被引用 1 次 — Given a positive integer , let denote a natural number such that √. √ 1 . Define the multiple-counting function. √. , √ , where is Legendre's function ... ,由 AG Shannon 著作 · 被引用 1 次 — Abstract: This paper considers some aspects of Legendre's conjecture as a ... Twin prime conjecture: Are there infinitely many primes p such that p + 2 is prime? ,Oppermann's conjecture is an unsolved problem in mathematics on the distribution of prime numbers. It is closely related to but stronger than Legendre's ... ,In this paper, we generalize the concept of prime number and define new primes. It allows to apply the new concept to the Legendre conjecture and to prove it. ,由 S Kintali 著作 · 2008 · 被引用 1 次 — Abstract: Legendre's conjecture states that there is a prime number between n^2 and (n+1)^2 for every positive integer n. We consider the ...
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 legendre conjecture 相關參考資料
(PDF) A proof of Legendre's conjecture and Andrica's conjecture
2018年12月21日 — detect some special conjectures related to the primes density. Introduction. Legendre's conjecture states that there is a prime number between ... https://www.researchgate.net Legendre's conjecture - Wikipedia
https://en.wikipedia.org Legendre's Conjecture -- from Wolfram MathWorld
由 EW Weisstein 著作 · 2006 · 被引用 11 次 — Legendre's conjecture asserts that for every n there exists a prime p between n^2 and (n+1)^2 (Hardy and Wright 1979, p. 415; Ribenboim 1996, pp. 397-398)... https://mathworld.wolfram.com Legendre's Conjecture |
2013年9月29日 — We can see from the above table that indeed, the Legendre Conjecture holds true for the cases considered, with at least two prime numbers, p, ... https://blogs.ams.org On a certain relation between Legendre's conjecture ... - arXiv
由 T Hashimoto 著作 · 2008 · 被引用 1 次 — Given a positive integer , let denote a natural number such that √. √ 1 . Define the multiple-counting function. √. , √ , where is Legendre's function ... https://arxiv.org On Legendre's Conjecture - Notes on Number Theory and ...
由 AG Shannon 著作 · 被引用 1 次 — Abstract: This paper considers some aspects of Legendre's conjecture as a ... Twin prime conjecture: Are there infinitely many primes p such that p + 2 is prime? http://nntdm.net Oppermann's conjecture - Wikipedia
Oppermann's conjecture is an unsolved problem in mathematics on the distribution of prime numbers. It is closely related to but stronger than Legendre's ... https://en.wikipedia.org The Concept of Prime Number and the Legendre Conjecture
In this paper, we generalize the concept of prime number and define new primes. It allows to apply the new concept to the Legendre conjecture and to prove it. https://www.scipress.com Towards Proving Legendre's Conjecture
由 S Kintali 著作 · 2008 · 被引用 1 次 — Abstract: Legendre's conjecture states that there is a prime number between n^2 and (n+1)^2 for every positive integer n. We consider the ... https://arxiv.org |