First 11 values of A121387 coincide with apparently unrelated new seq
Jonathan Post
jvospost3 at gmail.com
Sat Jun 23 00:33:33 CEST 2007
You're right again, Ray!
I just got back from the last faculty meeting before summer school
starts at the Pasadena high school where I 'm teaching Math this
summer, and probably next Fall (along with Physics and/or Astronomy
and/or Chemistry and/or Biotechnology). I have my textbooks (for
Algebra 1a) classroom, teacher's lounge, and teacher's cafeteria keys.
Thank you, and have a great weekend.
-- Jonathan Vos Post
On 6/22/07, Ray Chandler <rayjchandler at sbcglobal.net> wrote:
> > The open issue being the multiplicity of such
> > solutions. The table I gave in seqfans through n=41
> > shows a number of double solutions, i.e. semiprime
> > Pythagorean triple hypotenuses in two different ways.
> >
> >
> > What is the first triple solution?
> >
> > Perhaps I should make a seq of the first k-tuple
> > solution of semiprime Pythagorean triple hypotenuses.
> > Or pehaps not. Thought and feelings?
> >
>
> See formula (24) in the MathWorld article on Pythagorean Triples -
> http://mathworld.wolfram.com/PythagoreanTriple.html
>
> The number of ways a semiprime can be the hypotenuse of a primitive right triangle is one if the semiprime is of the
> form p^2 and two if the semiprime is of the form p*q with p,q distinct primes. There can be no higher number of ways
> for a semiprime.
>
> You missed one of the ways for 65 - (33,56,65)
> Ray
>
>
>
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