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Topic: The non existence of p'th root of any prime number, for (p>2)
prime

Replies: 71   Last Post: Dec 16, 2017 8:46 AM

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 gmbr3359@gmail.com Posts: 41 Registered: 3/18/17
Re: (3,4,5)
Posted: Mar 26, 2017 3:30 AM

yes, isocelen or isocelon or isocelesic,
with the unit isoceles being the regular tetrahedron; now,
it is proven that the tetrahedron is skew tetragon
in three ways.... incidentally, the first three fibonacci#s
give either a)
1x2x1 rectangular box, or, if they are the lengths
of the pairs of edges of the isocelon,
the box around it is the secondr00ts of (5,1,5). however,
I guess that the canonical mode would just be
to use the three pairs of lenghts to be secondr00ts,
which gives secondr00ts for the cicumscribing box, as well

> I got t00 integer-box solutions from small fibnonacci#s, although
> the tetrahedron is itself the canonical boxing, so to say. however,
> I don't see that it holds thereafter, so that
> the edges of the rectangular box -- being three vols
> of its inscribed tetrahedron -- are generally secondr00ts. firstly,
> one could show a spatial l00ns pr00f of the Pythagorean theora,
> and so on

> > if (1,2,3) is representing the three pairs of opposite edges,
> > but being actuallt secondr00ts of 0ne and t00 and three,
> > then the edges of the box are the secondr00ts of (3,4,5) -- yes!

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