Comments on: Squaring the Circle with Phi

By: Golden Ratio In Design

Golden Ratio In Design — Sun, 10 Oct 2021 13:34:50 +0000

Very nicely explained. The golden ratio is really crucial to create mathematical as well as visually balanced designs. Your steps will definitely help learn others to increase their knowledge. Keep up the good work

By: fernando mancebo

fernando mancebo — Sat, 02 Oct 2021 08:33:19 +0000

Friends I put you web with the square of the circle approximation to six decimal places (0.000005) using the number Phi.
http://fermancebo.com/Squaring_circle_phi.html

By: Necip

Necip — Wed, 07 Oct 2020 16:30:35 +0000

There is an other interesting thing that is symbolic if you look at the ratio of the numbers 16 and 18

16 : 18 = 0.888888888888…

On the left side zero symbolically a circle with an irrational, never-ending (8) circumference.

On the right side we have an endless chain of infinities.

It seems as if the nothingness (0) is facing its opposit of everything (8).

By: PANAGIOTIS STEFANIDES

PANAGIOTIS STEFANIDES — Mon, 05 Oct 2020 07:46:22 +0000

In reply to christopher a ricci.

KEPL;ER / MAGIRUS IS SIMILAR TO , COMPOSIT PART OF AND NOT THE SAME AS PLATO’S MOST BEAUTIFUL TRIANGLE .
REF:
http://www.stefanides.gr/Html/platostriangle.html

By: Gary B Meisner

Gary B Meisner — Sun, 04 Oct 2020 20:56:29 +0000

In reply to Jürgen Beck. I like your "golden cone" concept. Thanks for sharing!

By: Jürgen Beck

Jürgen Beck — Sat, 03 Oct 2020 15:19:23 +0000

Dear Mr. Meisner,

there must be one special cone with the same special proporcions as the great pyramid with
very special features.
I think this special cone is also very interesting, but I haven´t seen it in your very exciting web page..

The base circle has a cirumference of ca. 8, the radio is ca. square root of phi is ca. 1,273239, and the hight is Phi, the angle of the slope is 51,8272°.

There must be other special interesting relationships, which I couldn`t not see til now so quickly.

I would call it the “golden Cone”.

Your sincereley

Jürgen Beck

By: PANAGIOTIS STEFANIDES

PANAGIOTIS STEFANIDES — Thu, 02 Jul 2020 08:26:27 +0000

In reply to christopher a ricci.

My work of giving interpretation of Plato’s MOST BEAUTIFUL TRIANGLE , SPANS MANY MANY YEAR.THIS TRIANGLE AS STATED IN MY CONFERENCES CONTAINS THE MAGIRUS/Kepler one.

Please give me the name of anybody and its copyright date of proving of the problem,!

N.B. PROFESSOR ROGER HERZ-FISCHLER reference
https://books.google.gr/books?id=066T3YLuhA0C&pg=PA81&redir_esc=y&hl=el#v=onepage&q&f=false

By: Panagiotis Stefanides

Panagiotis Stefanides — Thu, 02 Jul 2020 08:15:38 +0000

In reply to fernando mancebo.

Pi value?

check with this calue circle area with a square area,

and another set cor perimeter and circumferencecheck

By: PANAGIOTIS STEFANIDES

PANAGIOTIS STEFANIDES — Thu, 02 Jul 2020 07:46:03 +0000

In reply to Christopher Ricci.

CHRIOSTOPHER, THANK YOU.

RULER AND COMPASS SOLUTION IS THE REQUIREMENT BY CLASSICS:

http://www.stefanides.gr/Html/piquad.html

By: fernando mancebo rodriguez

fernando mancebo rodriguez — Wed, 01 Jul 2020 08:31:42 +0000

I send you my easy way of squaring the circle regarding to Phi with two squares, also compas to find the root of Pi / 2
http://fermancebo.com/Squaring_regarding_Phi.html