Hi John:

My intent is to eventually "back fill" the compacted description with 
additional discussion once I think it is OK.  Perhaps that will 
help.  In that regard I currently want information to be a divisor 
and packets of divisors to be a division of the [A-Inf].  I am trying 
to avoid the central use of the words "information" and 
"meaning".   I redid the compact form along these lines and I put it 
below for easy reference.  I am also attempting to avoid or at least 
minimize appeal to math such as that associated with sets.  I hope 
there will not be much more to revise before I attempt a slightly 
longer discussion.

I am an engineer but I will try to make the added discussion more 
universal if that is the right word.  However, I am looking for a 
lattice upon which to build that discussion.

Interconnection is a main theme since the S(i) are intersected or 
should be [incompleteness] by the Q(i).

Are "aspects" also types of "distinctions"?  Information could be 
called a distinguisher I suppose, but I currently prefer "divisor" as 
in that which lies between, or outlines distinguishables.

Hal Ruhl

At 09:02 AM 2/11/2008, you wrote:

>I lost you 2) - 13): I cannot squeeze the philosophical content into a
>physicalist-logical formalism. The 'terms' are naturally vague to me,
>cannot follow them 'ordered. The words in your perfect schematic are
>(IMO) not adequate for the ideas they are supposed to express: our
>language is inadequate for the (my?) advanced thinking.
>I am for total interconnection, no separable divisions etc. Aspects,
>no distinctions.
>I am not ready to make a conventional scientific system out of the
>inconventional. I am not an 'engineer': I am a dreamer.
>Maybe if I learned your entire vocabulary?....(I cannot - it
>interferes with mine).
>Thanks for your effort, it was counterproductive FOR ME.
>I appreciate your way as your way.
>John M

1) Assume [A-Inf] - a complete, divisible ensemble of divisors and 
its own divisions.

2) [N(i):E(i)] are two component divisions of [A-Inf] where i is an
index [as are j, k, p, r, t, v, and z below] and the N(i) are empty
of any [A-Inf] and the E(i) contain all of [A-Inf].
{[A-Inf] contains itself.}{i ranges from 1 to infinity} {N(i) is the 
ith Nothing and E(i) is the ith Everything.}

3) S(j) are divisions of [A-Inf] that are not empty of [A-Inf].

4) Q(k) are divisions of [A-Inf] that are not empty of [A-Inf].

5) cQ(p) intersect S(p).
   {cQ(p) are compulsatory questions for S(p)}

6) ucQ(r) should intersect S(r) but do not, or should intersect N(r)
but can not.
{ucQ(r) are un-resolvable compulsatory questions}.

7) Duration is a ucQ(t) for N(t) and makes N(t) unstable so it
eventually spontaneously becomes S(t).
   {This ucQ(t) bootstraps time.}

8) Duration can be a ucQ(v) for S(v) and if so makes S(v) unstable so
it eventually spontaneously becomes S(v+1)
   {Progressive resolution of ucQ, evolution.}

9) S(v) can have a simultaneous multiplicity of ucQ(v).

10) S(v+1) is always greater than S(v) regarding its content of [A-Inf].
   {progressive resolution of incompleteness} {Dark energy?} {evolution}

11) S(v+1) need not resolve [intersct with] all ucQ(v) of S(v) and
can have new ucQ(v+1).
   {randomness, developing filters[also 8,9,10,11], creativity, that
is the unexpected, variation.}

12) S(z) can be divisible.

13) Some S(z) divisions can have observer properties [also S
itself??]: Aside from the above the the S(v) to S(v+1) transition can
include shifting intersections among S subdivisions that is
communication, and copying.

Hal Ruhl

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