# Re: No(-)Justification Justifies The Everything Ensemble

```Thank you for this remark, Hal. Indeed, you mentioned very similar
ideas:

"List of all properties: The list of all possible properties
objects can have.  The list can not be empty since there is at least
one object: A Nothing.  A Nothing has at least one property -
emptiness.  The list is most likely at least countably infinite and
is assumed herein to be so.  Any list can be divided into two
sub-lists - the process of defining two objects - a definitional
pair.  The set of all possible subsets of the list is a power set and
therefore uncountably infinite.  Therefore there are uncountably
infinite objects."```
```
But your theories are much more complex than that if my first
impression is correct. Sooner or later, I'll give attention to them in
more detail.

This list really is a rich source of unconventional ideas! Since I'm
new in the list, I am always thankful if someone refers me to
interesting earlier discussions where I can read up on several topics.

Youness

On 16 Sep., 21:50, Hal Ruhl <[EMAIL PROTECTED]> wrote:
> Hi Youness:
>
> I have been posting models based on a list of properties as the
> fundamental for a few years.
>
> Hal Ruhl
>
> At 06:36 PM 9/13/2007, you wrote:
>
> >On 13 Sep., 19:44, Brent Meeker <[EMAIL PROTECTED]> wrote:
> > > Youness Ayaita wrote:
>
> >2nd idea:
> >We don't say that imaginable things are fundamental, but that the
> >properties themselves are. This idea was also expressed by 1Z in his
> >last reply ("We define imaginable things through hypothetical
> >combinations of properties", Z1) and I think it's a very good
> >candidate for a solution. Then, we start from S being the set of all
> >properties (perhaps with the cardinality of the natural numbers). As
> >above, we define {0,1}^S as the ensemble of descriptions. This would
> >have the cardinality of the real numbers and could mathematically be
> >captured by the infinite strings {0,1}^IN (the formal definition of
> >the Schmidhuber ensemble to give an answer for Bruno).

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