Number Theory

    

The Solution of the Integrality for All Diagonals of a Rectangular Parallelepiped (Euler), and a New Feature of the Complex Three-Dimensional Space.

Authors: Reuven Tint, Michael Tint

In this article, we'll present and solve problem of Euler: there are countless cuboids whose diagonal all the faces and the main diagonal are integer. Discovered a new feature of three-dimensional complex space (with respect to the metric), wherein the sum of the two sides of the triangle is less than or equal to the third, in particular, on that basis is we obtain a concise version of the proof of the Fermat's Last Theorem.

Comments: 12 Pages. Original article is written in Russian

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Submission history

[v1] 2015-09-23 03:35:53

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