Is Pi [b]really[/b] squared? (A Physics and Theoretical-Chemistry question.)

I think it is time to draw attention to the epochal paper by Alan Sokal, that appeared in Social Text in 1999, Transgressing the Boundaries: Towards a Transformative Hermeneutics of Quantum Gravity. Alan Sokal is a theoretical physicist who wanted to show how contemporary philosophical ideas can be used in modern theoretical physics:

Is that sort of what you had in mind?
(The full text - with commentaries can be found at http://www.physics.nyu.edu/faculty/sokal/transgress_v2/transgress_v2.html )
[sub] It was of course an elaborate joke. Sokal is mocking the contemporary so-called philosophers - many of which believed for a long time that the article was for real! It is well worth a read![/sub]

Well, the only use that I could find for capital pie was for Unified Field Theory stuff (that last word indicating my level of competence in this field :)).

So, maybe Para doesn’t want to get drawn into whether you can or not (unify, that is). Whatever, it’s certainly mysterious.

** Parameter Π²**,

According to Euclidian geometry, the area of a circle is pi r[sup]2[/sup]. The values for 2 and pi are exact constants, not parameters. Euclidian geometry assumes that space is flat. If space is curved, the area of a circle may be greater or less than pi r [sup]2[/sup] as the curvature is negative or positive respectively. But we don’t say that pi or two changes value. Pi and two are still constants. By all measurements, it appears that our space is flat or very nearly flat.

** Bromley**,

Did you read any of that guy’s theories? They are seriously whacked out theories. Is this guy serious? Check this out:

Now that’s what a genuine Unified Field theory should explain: Why it is we cannot stand eggs on a piano. (It’s them diallel lines, don’t you know.) I don’t know of any other attempt at unified field theory that even addresses this.

Not exactly “classified”, Achernar; at least not in the technical sense.

May I quote myself from a post above?