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GRAPH AND GOLDBACH CONJECTURE [PDF]
In this paper, the new direction of proof of Gold Bach conjecture "every even number n greater than 2 can be expressed as a sum of two primes" has been forwarded with the help of some graph theoretic concept which seems to be very easy. This new direction gives the application graph theory in prov- ing the conjectural problem Gold Bach conjecture of ...
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Prime labelings on a 3xn grid graph
It is conjectured that the mxn grid graph has a prime labeling for all positive integers m and n. It is known that for any prime p and any integer n such that 1≤n≤p2, there exists a prime labeling on the pxn grid graph Pm x Pn. Also, it is known that the
Stephen J. Curran, Matt A. Ollis
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This article shows ways in which Excel can be used to explore the Goldbach Conjecture. We first show an elementary approach in which the Goldbach Comet is constructed by means of a table of values.
John Baker
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Abstract The Goldbach conjecture was proposed by the German mathematician Christian Goldbach around the year 1742, to another well-known mathematician of that time Leonard Euler. The conjecture has been found to hold for all numbers up to 4 x 10⁸ but remains unproven until now.
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Goldbach's Conjecture — A Route to the Inconsistency of Arithmetic
Ralf Wüsthofen
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A small convenient proof for an old problem, based on other works previously published at figshare as " Prime numbers , yes there is a pattern " and " Sum of the extremes ( an inequality equals an equality" that fused together at its most simple form gives a satisfying result or an advance or even an evidence that the Goldbach conjecture is true.
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We had taken a unique and a simple approach and tried to solve Goldbach's conjecture, the famously known conjecture which mathematician throughout the centuries are trying to solve it but always get failed. ‘If sum of two primes is not prime or composite or any odd number divisible only by 3, then it must be even’.
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Admin note: withdrawn by arXiv admin because of the use of a pseudonym, in violation of arXiv policy.
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Unifying colors by primes. [PDF]
Li HL, Fang SC, Lin BMT, Kuo W.
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