On Wed, Jun 20, 2018 at 7:36 PM, John Clark <[email protected]> wrote:

> On Wed, Jun 20, 2018 at 1:45 PM, Jason Resch <[email protected]> wrote:
>
> ​>>​
>>> No I'm not disputing that, but computational relations couldn't exist
>>> without computations, and computations couldn't exist without matter that
>>> obeys the laws of physics.
>>>
>>
>> ​>* ​*
>> *Why couldn't it be the other way around?  e.g. that mathematical
>> computations are what give us physics?*
>>
>
>
> If mathematics was more fundamental than physics then Intel would be a
> ridiculously unnecessary company and would have gone  bankrupt decades ago,
> but physics can clearly do things that mathematics can't and so the company
> is thriving
>
>

That doesn't follow.
It could be that:
Number relations -> Platonic computations -> Conscious Computations ->
Appearance of physical realities -> Appearance of physical entities
(including abacuses, computers, and chip companies we use to explore the
number relations)


> ​>​
>> *In other words, why do you place physics on such firmer ground than
>> mathematics?  Are you certain physics is primary, and not mathematics?  If
>> so, I would like to know the reason for this certainty.*
>>
>
> If neither matter nor physics existed but "1+1 =2" did then "1+1 =3" would
> exist too, one of those statement is fiction and one id nonfiction but the
> only difference between the 2 is the way physics treats matter, for example
> 2 merged hydrogen atoms behave differently in a gravitational field than 3
> do.
>

Is "1", "2", and "3" have any meaning, then "1+1 ~= 3".
If you think it can then you're using nonstandard defintions of "1", "3",
"+", or "=".


> The difference between truth and falsehood is that if you treat a
> falsehood as being true the drug you're taking won't work or you car won't
> start or your Turing Machine won't do what it is programmed to do, or in
> other words something will end up biting you in the ass. But without
> physics the consequences for being wrong would be exactly the same as the
> consequences for being right, none at all.
>

You're delving into absurdities (asserting that 1=0) in order to avoid
considering the possibility that arithmetical reality might be being more
fundamental than the reality we see.

You understand that we could be in a matrix type of simulation. Therefore
you must also understand that we cannot use our experiences to reliability
inform us of what the true/fundamental reality really is.  If you accept
the Church-Turing Thesis, then you know no program can ever determine what
machine is executing it.  If you accept multiple-realizability (which I
think you do) you understand that computers can be made of anything, so
long as it preserves the necessary relations.  Am I wrong about any of
these?

Jason

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