Re: The Riemann Zeta Pythagorean TOE

From: Bruno Marchal <marchal.domain.name.hidden>
Date: Tue, 11 Apr 2006 18:15:03 +0200

Le 11-avr.-06, à 00:19, John M a écrit :

> Comp? I always considered it the - so far - best ways
> the human mind could invent for reductionist thinking.


I am too busy this week to comment this delicate point. I will explain
later some basic think in computer science which are needed, not only
to get some light on comp in general and the UD (and G), but also to
clarify question about Kolmogorov algorithmic complexity (or Solovay,
Chaitin one(*)). I hope that I will succeed to open your mind with the
idea that comp is not only not reductionist but that comp gives a sort
of vaccine against a very vast set of possible reductionism.
The price is the realization that we don't know what numbers really
are, or what machines are capable of.

But I cannot explain this without saying more on the diagonalization
procedure. Understanding comp needs some amount of understanding
(theoretical) comp...uter science.

A+ B.

(*) cf Jesse:
> I have a vague memory that there was some result showing the
> algorithmic
> complexity of a string shouldn't depend too strongly on the details of
> the
> Turing machine--that it would only differ by some constant amount for
> any
> two different machines, maybe? Does this ring a bell with anyone?

http://iridia.ulb.ac.be/~marchal/


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Received on Tue Apr 11 2006 - 12:16:26 PDT

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