

Littlewood conjecture
Littlewood conjecture In mathematics, the Littlewood conjecture is an open problem (as of 2004 ... in Diophantine approximation, posed by J. E. Littlewood around 1930. It states that for ...
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Talk:Littlewood conjecture
Talk:Littlewood conjecture The article says: for any two real ...
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Second HardyLittlewood conjecture
Second HardyLittlewood conjecture In number theory, the second HardyLittlewood conjecture concerns the number of primes in intervals ... up to and including x then the conjecture states that π(x + y) ≤ ...
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Second conjecture of HardyLittlewood (translated from French)
Second conjecture of HardyLittlewood In théorie of the numbers , second conjecture of HardyLittlewood relate to the number of nombres first ... p such as p ≤ X, the conjecture postulates that ? (X + y) ? (X)? ? (y) ...
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Conjecture
Conjecture In mathematics, a conjecture is a mathematical statement which has been ... able to prove or disprove. Once a conjecture has been proven, it becomes known as ... extremely careful about their use of a conjecture within logical structures. Famous conjectures Until its ... misnamed Fermat's last theorem  this conjecture became a true theorem only after ...
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Conjecture (translated from Italian)
Conjecture In matematica , one conjecture it is an affirmation that it has ... to demonstrate or to refute. When a conjecture comes demonstrated, it becomes one theorem, and ... meantime, a special case was demonstrated of conjecture of Taniyama  Shimura, anch' it, in order ... much time, an open problem; recently this conjecture has been completely tried. Other famous ...
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Twin prime conjecture
Twin prime conjecture The twin prime conjecture is a famous problem in number theory ... numbers is called a twin prime. The conjecture has been researched by many number theorists. Mathematicians believe the conjecture to be true, based only on numerical ... 1849 de Polignac made the more general conjecture that for every natural number k, ...
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John Edensor Littlewood
John Edensor Littlewood John Edensor Littlewood (June 9 1885  September 6 1977) was a British mathematician. Littlewood was born in Rochester in Kent. At ... Hardy. Together they devised the first HardyLittlewood conjecture, a strong form of the twin ...
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Goldbach's conjecture
Goldbach's conjecture In mathematics, Goldbach's conjecture is one of the oldest unsolved problems ... 1] in which he proposed the following conjecture: Every integer greater than 2 can be ... subsequently abandoned. So today, Goldbach's original conjecture would be written: Every integer greater than ... answered with an equivalent version of the conjecture: Every even number greater than 2 ...
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Conjecture of Goldbach (translated from French)
Conjecture of Goldbach conjecture of Goldbach is one of the oldest ... of the numbers and of mathematic . The conjecture is stated as follows: All nombre entirety ... Euler in which it proposed the following conjecture: Any number higher than 5 can be ... answered with the stronger version of the conjecture: Any even number larger than two ...
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