A Curious Strong Resemblance between the Goldbach Conjecture and Fermat Last Assertion
DOI:
https://doi.org/10.26713/jims.v1i1.11Keywords:
Goldbach, Goldbachian, Wiles, Wilian'sAbstract
The Goldbach conjecture (see [2] or [3] or [4]) states that every even integer $e\geq 4$ is of the form $e=p+q$, where ($p,q$) is a couple of prime(s). The Fermat last assertion [solved by A. Wiles (see [1])] stipulates that when $n$ is an integer $\geq 3$, the equation $x^{n}+y^{n}=z^{n}$ has not solution in integers $\geq 1$. In this paper, via two simple Theorems, we present a curious strong resemblance between the Goldbach conjecture and the Fermat last assertion.
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Nemron, I. A. G. (2009). A Curious Strong Resemblance between the Goldbach Conjecture and Fermat Last Assertion. Journal of Informatics and Mathematical Sciences, 1(1), 75–80. https://doi.org/10.26713/jims.v1i1.11
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