Liz,

The computational theory I propose has nothing to do with cellular 
automata. Cellular automata is little more than a simple childish game. I 
played around with them myself back in the 1960's and found little of 
interest. All the hype and theorizing around them is misguided. 

What they are is a very restricted type of emergence phenomenon, but it's 
emergence theory, not cellular automata that is important when it comes to 
understanding reality.

Emergence is the fact that elemental level laws not only govern elemental 
level phenomena but also automatically lead to larger aggregate scale 
phenomena. For example the values and properties of binding energies don't 
just govern how atoms and molecules form but also the emergent properties 
of chemicals, and at an even higher level the properties of everything made 
out of chemicals, and at an even higher level the geography and properties 
of planets, solar systems and galaxies...

So the automatic hierarchies of emergence is a fundamental principle of 
reality. Cellular automata is basically just a kids' game with little real 
world application. One needs to actually look at the real laws of emergence 
in action in the real world to understand reality.

Edgar



On Monday, January 13, 2014 12:37:23 AM UTC-5, Liz R wrote:
>
> On 13 January 2014 17:44, Richard Ruquist <yan...@gmail.com 
> <javascript:>>wrote:
>
>> Liz,
>>
>> CY Compact manifolds are particles of 6d space that precipitate out of 3D 
>> space.
>> Each particle is about 1000 Planck lengths in diameter.
>>
>> OK. That sounds like the extra dimensions of string theory...?
> Do you think they can be identified with Edgar's cellular automata (or 
> whatever he's suggesting) ? 
>
>>
>> On Sun, Jan 12, 2014 at 6:18 PM, LizR <liz...@gmail.com <javascript:>>wrote:
>>
>>>  On 12 Jan 2014, at 15:30, Richard Ruquist wrote:
>>>>
>>>> Bruno: *Those machines are enumerable. There is an enumeration of all 
>>>> of them: m_0, m_1, m_2, m_3, m_4, ...*
>>>>
>>>> Richard: We are in close agreement if the digital machines are each a 
>>>> Calabi-Yau CY Compact Manifold that can be enumerated.
>>>>
>>>> I thought the CY manifold was what the extra dimensions of string 
>>> theory are tied up into? If so, wouldn't making them into "digital 
>>> machines" be a theory closely allied to Edgar's theory of reality being 
>>> computed by some unspecified UTM at each point? (OK, maybe not quite, 
>>> because the CY manifolds aren't prior to space-time, but are just part of 
>>> it... still, it seems kind of similar.)
>>>
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