
Re: Ipso Facto Lite design ... with 3 lambdas!
(aka, "the scalene ABCs of squared circles")
Long story not so short:

(re: 3 lambdas which each square their enclosing circle,
with circles identified as "smallest, small, large")

A. Smallest circle: diameter = sqrt(2).
Side of circle's square = sqrt(Pi/2)
= 1.253314137315500251207882642405..

Smallest lambda integration:
Circle's diameter = sqrt(2); focus is isosceles triangle.
1. hypotenuse = sqrt(Pi/2) = side of circle's square.
2. 2(side of triangle) = 2(sqrt(Pi)/2) = sqrt(Pi)
= side of small circle's square.
3. 2(hypotenuse) = 2(sqrt(Pi/2))
= side of large circle's square.

B. Small circle: diameter = 2.
Side of circle's square = sqrt(Pi)
= 1.7724538509055160272981674833411..

Small lambda integration:
Circle's diameter = 2; focus is isosceles triangle.
1. hypotenuse = sqrt(Pi) = side of circle's square.
2. 2(side of triangle) = 2(sqrt(Pi/2))
= side of large circle's square.

C. Large circle: diameter = 2(sqrt(2)).
Side of circle's square = 2(sqrt(Pi/2))
= 2.50662827463100050241576528481..

Large lambda integration:
Circle's diameter = 2(sqrt(2)); focus is isosceles triangle.
1. hypotenuse = 2(sqrt(Pi/2)) = side of circle's square.
2. side of triangle = sqrt(Pi)
= side of small circle's square.
Rod
