Jason,
According to Harvard Professor Yau, each Calabi-Yau compact manifold is
1000 Planck lengths in diameter.
from his book The Shape of Inner Space. To get 10^90 I assumed very close
packing..
 The number of Planck volumes in a cc is about 10^100, in round numbers.
Richard



On Tue, Dec 17, 2013 at 11:11 AM, Jason Resch <[email protected]> wrote:

> Richard,
>
> Interesting, is that correlated to the number of Planck volumes per cc, or
> the Planck area of a sphere containing 1 cc or something else?  How was
> that number determined?
>
> Jason
>
>
> On Tue, Dec 17, 2013 at 1:49 AM, Richard Ruquist <[email protected]>wrote:
>
>> Jason, String theory predicts that there may be as much as 10^90
>> Calabi-Yau compact manifold per cc. Richard
>>
>>
>> On Mon, Dec 16, 2013 at 11:56 PM, Jason Resch <[email protected]>wrote:
>>
>>>
>>>
>>>
>>> On Mon, Dec 16, 2013 at 8:34 PM, Stephen Paul King <
>>> [email protected]> wrote:
>>>
>>>> Hi Liz,
>>>>
>>>>   Yes! Consider a universe with only 16 objects in it.
>>>>
>>>>
>>>>
>>> Our observable universe has less than 10^100 things in it, yet the HTTPS
>>> connection to my mail server relied on prime numbers of many hundreds of
>>> digits, far larger than 10^100.
>>>
>>> If numbers larger than things that can be counted can still have
>>> definite properties, then I would say 17 is still prime even in a universe
>>> with 16, (or for that matter 0) things in it.
>>>
>>> Jason
>>>
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