On Fri, Jun 22, 2018 at 5:04 AM, Bruno Marchal <[email protected]> wrote:

​> ​
> *A physical computation is required for a physical observer to get a
> result, but that remains true when the physical computation + the observer
> are themselves the product of a computation*
>

If both the physical computation and the observer are the product of some
sort of mystical Platonic computation then why is it the observer’s
responsibility to make the physical computation? And why does the observer
get an erroneous answer if he makes a mistake in that physical calculation?
The biggest question of all, without matter and the laws that govern how it
interacts how does Plato determine the difference between a correct
calculation and a incorrect calculation? I know its against your nature but
when answering these questions please don't start talking about the term
"definition” because that is a human invention that can not magically
conjure things into existence. And you need to explain why out of the
infinite number of possible definitions there is something special about
the particular one that you picked that has nothing to do with physics.

We’ve known for more than a century that with p-adic numbers there are an
infinite number of ways arithmetic could work and all of them are logically
consistent, but they all give radically different answers from the
arithmetic we find most useful in our physical world. For example, in
10-adic arithmetic the numbers 4739 and 5739 differ by only one part in a
thousand and 72,694,473 and 82,694,473 differ by only one part in 10
million. But p-adic arithmetic won’t help you much if you’re trying to
figure out how fast a ball rolling down an inclined plane will go.

​ ​
 John K Clark

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