> On 5 Jun 2020, at 08:09, Philip Thrift <cloudver...@gmail.com> wrote:
> 
> 
> 
> On Thursday, June 4, 2020 at 11:01:20 PM UTC-5, Brent wrote:
> 
> 
> On 6/4/2020 3:39 PM, Lawrence Crowell wrote:
>> 
>> Of course any computation is going to be finite or involve a finite number 
>> of bits. This happens as well with quantum computers, but there is one 
>> difference. Two states can be prepared and entangled so they have a 
>> continuum of probabilities depending upon measurement angle. This is what 
>> separates QM from classical mechanics.
> 
> I've wondered about this.  Of course a lot variables in the theory are 
> continua; not just angle but also position.  Yet none of those can be 
> measured to arbitrary precision.  And the more precisely one is, the less 
> precisely it's conjugate can be...which is what separate QM from classical 
> mechanics.  Holevo's theorem limits what we can know about a state.
> 
> Brent
> 
> 
> 
> I was going to comment here but just to re-quote Max Tegmark's dictum:
> 
> Our challenge as physicists is to discover the infinity-free equations 
> describing it—the true laws of physics.


Kxy = x
Sxyz = xz(yz).

But a degree 4 diophantine polynomial works as well. That is infinity-free. 



> 
>  
> It seems to always be needed to restate to physicists *as Vic Stenger did): 
> 
> Just because a mathematical theory someone came up with to model physical 
> stuff has property X doesn't mean that the physical stuff has property X.

That is valid. But once you bet on YD + CT, the charge are reversed, and it is 
the believer in a material or physical ontology who has to provide some 
evidences. I never found even one evidence for it. Each time people give me 
evidence, hey are easy to refute with the dream argument, especially its 
post-Turing mathematical version.

Bruno 



> 
> 
> 
> @philipthrift
> 
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