why to square the cirlce ?

Yes, you are on the right track. I asked some very wise entities about this problem and first they laughed at me. Then they said that it can be done, but first I'd have to learn to cube the sphere. The problem just went from 2D to 3D. Then they said that in order to do that (cube a sphere) I'd have to move it up another dimension, to 4D. But, in order to solve that I'd have to go to another dimension higher, to 5D, and so on to infinity. They said that once I solved it for infinity then all I'd have to do is unfold it back down the other side to the square. Simple. Then they laughed some more.

Then it got really heavy. They asked me if I'd met the "5 ancient numbers". I said no, who are they and they said that the answer to the problem is within the 5 ancient numbers and those are:

e, i, phi, pi and zero.

This is very important and if others here wold like to weigh in on the 5 ancient numbers, I'd like to hear about it.

Is infinity equal to infinity? Zero is the opposite of infinity.

is there also such a thing as to circle the square?

Squaring the circle is a problem proposed by ancient geometers. It is the challenge of constructing a square with the same area as a given circle by using only a finite number of steps with compass and straightedge. More abstractly and more precisely, it may be taken to ask whether specified axioms of Euclidean geometry concerning the existence of lines and circles entail the existence of such a square.

In 1882, the task was proven to be impossible, as a consequence of the Lindemann–Weierstrass theorem which proves that pi is a transcendental, rather than an algebraic irrational number; that is, it is not the root of any polynomial with rational coefficients. It had been known for some decades before then that the construction would be impossible if pi were transcendental, but pi was not proven transcendental until 1882. Approximate squaring to any given non-perfect accuracy, in contrast, is possible in a finite number of steps, since there are rational numbers arbitrarily close to pi.


[link to en.wikipedia.org]



Give up, move along, nothing to see here...

don't be sorry for your believes er obsessions
it's just that, you know, the satan this and the satan that

I understand you like the guy but it ain't all just about your satan , you know...

why do masons want to do that ?
what is the purpose ?

It´s not impossible to square the circle.

Think you missed the message here. Most people lay back and say Jesus will take care of it, and they do not obtain "knowledge" as most of it is labeled as satanism if you search for light other then the light of a false god, aka Jesus, Buddha etc.

What he is saying by labeling something being of "Satan" people steer clear and stay ignorant. Which is 110% the truth.

sacred geometry

Squaring the circle is a problem proposed by ancient geometers. It is the challenge of constructing a square with the same area as a given circle by using only a finite number of steps with compass and straightedge. More abstractly and more precisely, it may be taken to ask whether specified axioms of Euclidean geometry concerning the existence of lines and circles entail the existence of such a square.

In 1882, the task was proven to be impossible, as a consequence of the Lindemann–Weierstrass theorem which proves that pi is a transcendental, rather than an algebraic irrational number; that is, it is not the root of any polynomial with rational coefficients. It had been known for some decades before then that the construction would be impossible if pi were transcendental, but pi was not proven transcendental until 1882. Approximate squaring to any given non-perfect accuracy, in contrast, is possible in a finite number of steps, since there are rational numbers arbitrarily close to pi.


[link to en.wikipedia.org]

Give up, move along, nothing to see here...

first they laughed at me. Then they said that it can be done, but first I'd have to learn to cube the sphere. The problem just went from 2D to 3D. Then they said that in order to do that (cube a sphere) I'd have to move it up another dimension, to 4D. But, in order to solve that I'd have to go to another dimension higher, to 5D, and so on to infinity. They said that once I solved it for infinity then all I'd have to do is unfold it back down the other side to the square. Simple. Then they laughed some more.

Then it got really heavy. They asked me if I'd met the "5 ancient numbers". I said no, who are they and they said that the answer to the problem is within the 5 ancient numbers and those are:
e, i, phi, pi and zero.

why do masons want to do that ?
what is the purpose ?

why do masons want to do that ?
what is the purpose ?

to me we have a winner here ^

also there's this just for entertainment value:
[link to www.foundalis.com]

additionally

[link to teamikaria.com]