On Mon, Jan 13, 2014 at 12:37 AM, LizR <lizj...@gmail.com> wrote:

> On 13 January 2014 17:44, Richard Ruquist <yann...@gmail.com> 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) ?
>

Liz, That's a possibility. But I think it is much more likely that the CY
particles can be identified with the monads of Liebniz and/or the
pearls/jewels of Buddhism that reflect all other pearls. However, what
really intrigues me is that the CY particles seem to have very similar
properties to what comp needs like enumeration. Unfortunately for the
world, Bruno turned the task of proving that similarity back to me. Richard

>
>> On Sun, Jan 12, 2014 at 6:18 PM, LizR <lizj...@gmail.com> 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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