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...

= 1 of de Polignac's conjecture is the twin prime conjecture. A stronger form of the twin prime conjecture, the Hardy–Littlewood conjecture (see below)...

Alphonse de Polignac (1826–1863) was a French mathematician and aristocrat. He is known for Polignac's Conjecture. His father, Jules de Polignac (1780-1847)...

ambassadorship in London. He entered Polytechnique in 1849 and formulated Polignac's conjecture the same year. He married Jeanne Emilie Mirès (called Amelie by...

(2^{p}+1)/3} is prime are true, then the third condition is also true. Polignac's conjecture: for all positive even numbers n {\displaystyle n} , there are infinitely...

conjectured that there are infinitely many twin primes, pairs of primes with difference 2; this is the twin prime conjecture. Polignac's conjecture states...

Polignac's conjecture states that every positive even number k occurs as a prime gap infinitely often. The case k = 2 is the twin prime conjecture. The...

conjecture Kelvin's conjecture Kouchnirenko's conjecture Mertens conjecture Pólya conjecture, 1919 (1958) Ragsdale conjecture Schoenflies conjecture (disproved...

JSTOR 2305816. C. Lin and L. Zhipeng (2005). "On Wilson's theorem and Polignac conjecture". Math. Medley. 6. arXiv:math/0408018. Bibcode:2004math......8018C...

Because no covering set has been found for any k less than 509203, it is conjectured to be the smallest Riesel number. To check if there are k < 509203, the...

asserts that d _ > 0 {\displaystyle {\underline {d}}>0} . Alphonse de Polignac wrote in 1849 that every odd number larger than 3 can be written as the...

the book is the conjecture that there exist infinitely many twin primes, dating back at least to Alphonse de Polignac (who conjectured more generally in...

Robert (2007), Applications of Covering Systems of Integers and Goldbach's Conjecture for Monic Polynomials, PhD dissertation, University of South Carolina...

verified his statement for all numbers in the interval [2, 3 × 106]. His conjecture was completely proved by Chebyshev (1821–1894) in 1852 and so the postulate...

function for first 61 integers 1163 = smallest prime > 342. See Legendre's conjecture. Chen prime. 1164 = number of chains of multisets that partition a normal...

extérieur – ni intérieur du reste". Satie's biographer Robert Orledge has conjectured that Satie had dyslexia, a condition that can make reading music as difficult...

France, Anne Boleyn had been a lady-in-waiting to Queen Claude. There is conjecture that the courts of Claude and Marguerite overlapped and that perhaps Anne...

the Political Good, 1957 The Pure Theory of Politics, 1963 The Art of Conjecture, 1967 "Bertrand de Jouvenel's Common Good Conservatism – Daniel J. Mahoney"...

University on differential equations, at the end stating the Painlevé conjecture about singularities of the n-body problem. In the same year he published...

aggressors, Allied or otherwise. Pétain's motives are a topic of wide conjecture. Winston Churchill had spoken to Reynaud during the impending fall of...

superiors on June 2. June 7 – Christian Goldbach first describes Goldbach's conjecture ("Every even number is the sum of two primes") in a letter to fellow mathematician...

the same day or a few days after their birth, so his date of birth is conjectured to be October 10. His father was Renault Marais, prosecutor at the Grand...

superiors on June 2. June 7 – Christian Goldbach first describes Goldbach's conjecture ("Every even number is the sum of two primes") in a letter to fellow mathematician...

conjecture. Others associate the foundation of the See of Bayonne with the establishment of the Kingdom of Aquitaine (778). That too is a conjecture....