Speculation: definition + incompleteness = multiverses

From: Hal Ruhl <HalRuhl.domain.name.hidden>
Date: Tue, 08 Jun 2004 22:31:25 -0400

I keep trying to get my model simpler.

1) Given that the following definitions are sound:

The Everything: That which contains all.

The Nothing: That which is empty of all.

A Something: A division of the Everything into two subparts.

2) These are unavoidable because at least one must exist

3) They are interdependent so that you can not have one without the whole
set.

4) Notice that "Definition" is the same as establishing a boundary between
what a thing is and another thing that is all that the first thing is not.

5) The Nothing has a logical problem: It can not answer any meaningful
question about itself including the unavoidable one of its own stability.

6) To answer this unavoidable question the Nothing must at some point
"penetrate" the boundary between itself and the Everything in an attempt to
complete itself.

7) However, the boundary is permanent as required by the definitions and a
Nothing remains.

8) Thus the "penetration" process repeats in an always was and always will
be manner.

8) The boundary "penetration" produces a shock wave [a boundary] that moves
into the Everything as the old example of Nothing tries to complete
itself. This divides the Everything into two evolving somethings -
evolving multiverses. Notice that half the multiverses are contracting.

9) Notice that the "Everything" also has a logical problem. Looking at the
same meaningful question of its own stability it contains all possible
answers because just one would constitute a selection i.e. net internal
information which is not an aspect of the "all" content of the
"Everything". Thus the "Everything" is inconsistent.

10) Thus the motion of a shock wave boundary in the Everything must be
consistent with this inconsistency - That is the motion is at least partly
random.

11) Some of these evolving Somethings will admit being modeled as UD's with
true noise.

Hal
Received on Tue Jun 08 2004 - 22:34:08 PDT