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Moeibus Inquiry

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Whatever questions itself,

answers itself.

The question is

can the answer be true

in that it arises

from the question?

If you have to ask

It's too expensive!

 

 

 

 

 

 

 

 

 

 

..

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What is Moeibus?

`Alan

-

Mace Mealer

Harshasatsangh

Monday, September 02, 2002 2:34 PM

Moeibus Inquiry

Whatever questions itself, answers itself. The

question is can the answer be true in that it arises

from the question? If you have to ask It's too

expensive!./join

All paths go

somewhere. No path goes nowhere. Paths, places, sights, perceptions,

and indeed all experiences arise from and exist in and subside back

into the Space of Awareness. Like waves rising are not different than

the ocean, all things arising from Awareness are of the nature of

Awareness. Awareness does not come and go but is always Present. It

is Home. Home is where the Heart Is. Jnanis know the Heart to be the

Finality of Eternal Being. A true devotee relishes in the Truth of

Self-Knowledge, spontaneously arising from within into It Self.

Welcome all to a.Your use of is subject

to the

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on 9/3/02 2:33 AM, Al Larus at alarus wrote:

>

> What is Moeibus?

>

>

> `Alan

 

 

 

A moebius strip is a loop of paper with a half twist in it.(representing

infinity?)

 

 

There was once a king with five sons. In his will he stated that on his

death his kingdom should be divided by his sons into five regions in such a

way that each region should have a common boundary with the other four. Can

the terms of the will be satisfied?

The answer, of course, is negative and easy to show. However it does

illustrate Möbius's interest in topological ideas, an area in which he is

most remembered as a pioneer. In a memoir, presented to the Académie des

Sciences and only discovered after his death, he discussed the properties of

one-sided surfaces including the Möbius strip which he had discovered in

1858. This discovery was made as Möbius worked on a question on the

geometric theory of polyhedra posed by the Paris Academy.

 

Although we know this as a Möbius strip today it was not Möbius who first

described this object, rather by any criterion, either publication date or

date of first discovery, precedence goes to Listing.

 

http://www-groups.dcs.st-and.ac.uk:80/~history/Mathematicians/Mobius.html

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