
Re: Scalenifiable design
"The Three Secrets of Scalenifiability"

Geometer's secret about "scalenifiable" ...
Reference to a circle-squaring scalene triangle
where two sides have these unique lengths:
sqrt(2) - one side of the circle's inscribed square.
sqrt(Pi) - one side of the circle's area square.

Geometer's secret about Scalenifiable design ...
In this Cartesian composition, 2 of these triangles overlap
(one green, one yellow) where all 3 sides of one triangle
have sqrt(2) length relationship to the sides of the other.

Geometer's secret about the overlapping triangles ...
Each scalene triangle defines a squared circle. Go figure!
And these nested circles also have sqrt(2) relationship.

Thus, a revelation of "morbus cyclometricus"
that sqrt(2) and sqrt(Pi) indeed unite in Quadrature
and that Quadrature is "tri-scalenifiable". HCIT

"How can we explain Quadrature?" Tri-scalenifiable!
"Thanks! We'll try ... when we're 'out of the box' ".
Rod
