On Sunday, August 25, 2019 at 12:38:17 PM UTC-5, Brent wrote:
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>
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> A mathematical structure is a relation between propositions defined by 
> some rules of deduction.  It is static.  It has no "accidental" or as Bruno 
> would say "geographic" features. Two mathematical structures can be 
> isomorphic precisely because of this.  It is impossible that a mathematical 
> and a physical structure be isomorophic.  That is just a loose way of 
> talking that assumes we will abstract away enough of the physical structure 
> so that the remainder can be represented mathematically and then that can 
> be isomorphic to some other mathematical structure.  
>
> Brent
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Once one eliminates Platonism and accepts that mathematics is programming 
<https://codicalist.wordpress.com/2019/08/22/arche-programming/> then all 
of physics (what humans have thought of to model the cosmos) can be found 
in the numerical relativity and quantum simulation programs running on 
computers.

So a program and a "physical structure" are only isomorphic if the universe 
itself is a simulation.

@philipthrift
 

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