--- "John G. Rose" <[EMAIL PROTECTED]> wrote:

> > From: Matt Mahoney [mailto:[EMAIL PROTECTED]
> > The simulations can't loop because the simulator needs at least as much
> > memory
> > as the machine being simulated.
> > 
> 
> You're making assumptions when you say that. Outside of a particular
> simulation we don't know the rules. If this universe is simulated the
> simulator's reality could be so drastically and unimaginably different from
> the laws in this universe. Also there could be data busses between
> simulations and the simulations could intersect or, a simulation may break
> the constraints of its contained simulation somehow and tunnel out. 

I am assuming finite memory.  For the universe we observe, the Bekenstein
bound of the Hubble radius is 2pi^2 T^2 c^5/hG = 2.91 x 10^122 bits.  (T = age
of the universe = 13.7 billion years, c = speed of light, h = Planck's
constant, G = gravitational constant).  There is not enough material in the
universe to build a larger memory.  However, a universe up the hierarchy might
be simulated by a Turing machine with infinite memory or by a more powerful
machine such as one with real-valued registers.  In that case the restriction
does not apply.  For example, a real-valued function can contain nested copies
of itself infinitely deep.


-- Matt Mahoney, [EMAIL PROTECTED]

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singularity
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