C.B. wrote: Sun Jan 04, 2026 3:19 pm
The values of the Pyramid and the Kepler Triangle are optional values. It is not a demonstracion or proof for 3.1446.
You are right. Its not a proof.
When you take what Herodotus said and the measurement of pi by Harry Lear you get many geometric equalities and squaring the circle with perimeter, area and volume you cannot get with another triangle and no squaring the circle with the actual value of pi.
C.B. wrote: Sun Jan 04, 2026 3:19 pm
If we take any other triangle then π would be no more 3.1446.
You have to have a mathematical proof for that where the KT or some particular angle are not the premises.
Its not to demonstrate the value pi. its about proportion, which is PHI, done with the Kepler triangle from what Herodotus said.
Its about geometric equalities and squaring the circle we get with the value of pi = 4/√ɸ (which has been measured by Harry Lear).
C.B. wrote: Sun Jan 04, 2026 3:19 pm
And you still keep ignoring completely my exact derivation that solves all these questions. Why?
I don’t care very much. I’m just curious.
The point was this contact with pi and the physical measurement, and Guido with the pyramid. not any mathematic demonstration.
C.B. wrote: Sun Jan 04, 2026 3:19 pm
PS: the link to the German engineers is just another of Harry Lear’s videos. Nothing about Germans or lasers.
You don’t go to NASA and say ….Look I know of some German Engineers who did it….
Isn’t it?
Its not in the video but in the comment of the video where he said :
"Two German engineers have recently measured the diameter and circumference of an Aluminum circle with their laser beam system in a clean room with constant humidity that can measure to the nearest 1/1000 mm. Their results: Pi = 3.1446... . Using their laser beam system, one can measure the circumference of a 1,000.000 mm diameter circle at 3,144.605... . Therefore Pi = 3,144.605 / 1,000.000 = 3.144605... . All of my math proofs show that the circle can be squared and that Pi = 4 / sqrt Phi."
As i said i don't have more info about this.