Results 101 to 110 of about 190,233 (141)

Alfréd Rényi, the Density of L-Zeros and the Goldbach Conjecture

Mathematica Pannonica
Alfréd Rényi, the founding director of the Mathematical Institute of the Hungarian Academy of Sciences was the first mathematician who proved a density theorem for the zeros of Dirichlet’s 𝐿-functions with variable moduli.
János Pintz
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A Concise Proof of Goldbach Conjecture

International Journal of Media and Networks
The Goldbach Conjecture, frequently abbreviated as “2 = 1 + 1”, has been a fascinating goal for many mathematicians over centuries. In spite of numberless painstaking attempts by various mathematicians, this question remains unconquerable until recently.
Xin Wang
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Solution to the Goldbach Conjecture

International journal of advanced engineering and management research
Christian Goldbach is an 18th-century mathematician. He proposed his conjecture 263 years ago, in 1742. Although it has existed for a long time, no one has yet been able to prove this conjecture completely.
Le Thanh Duc, Le Thi Thu Thuy
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DIGITALLY RESTRICTED SETS AND THE GOLDBACH CONJECTURE

Bulletin of the Australian Mathematical Society
We show that for any set D of at least two digits in a given base b, almost all even integers taking digits only in D when written in base b satisfy the Goldbach conjecture. More formally, if $\mathcal {A}$ is the set of numbers whose digits base b are
James Cumberbatch
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Natural Equidistant Primes (NEEP) and Cryptographic Coding of the Goldbach's Strong Conjecture

Journal of Current Trends in Computer Science Research
For the first time, this article introduces the notion of natural equidistant-equiranked prime numbers (NEEP) which are the only ones to verify the strong Goldbach conjecture naturally in the set of natural integers.
Bahbouhi Bouchaib
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Goldbach’s Conjecture

1996
Sometimes the most innocent question inspires the greatest effort in mathematics. Christian Goldbach (1690–1764) asked just such a question in 1742. Goldbach was a German mathematician who became professor of mathematics in 1725 in St. Petersburg, Russia. Three years later he traveled to Moscow to tutor Tsar Peter II.
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New Mathematical Rules and Methods for the Strong Conjecture of Goldbach to be Verified

Journal of Robotics and Automation Research
This article emphasizes the most fundamental rules to verify Goldbach's strong conjecture that an even number is the sum of two primes. One rule states that for an even number E to split into two primes there must be two equidistant prime numbers p and p'
Bouchaïb Bahbouhi
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Goldbach conjecture

Seriously!!
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How to Pose the Mathematical Problem of the Goldbach's Strong Conjecture ? A New Idea for a New Solution

Journal of Robotics and Automation Research
The aim of this short paper is to define the real mathematical problem of Goldbach's strong conjecture (GSC), which remains officially unsolved. It attempts to propose a method based on the analysis of remainders of Euclidean division to explain why two ...
Bahbouhi Bouchaib
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Proving Goldbach's Strong Conjecture by Analyzing Gaps Between Prime Numbers and their Digits

Journal of Mathematical Techniques and Computational Mathematics
The main idea of this article lies in the fact that Goldbach's strong conjecture is associated with the progression of natural integers from 0 to infinity, which results in precise gaps between prime numbers.
Bouchaïb Bahbouhi
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