On Sat, Oct 17, 2015 at 1:31 PM, Jason Resch <jasonre...@gmail.com> wrote:

​>
>>> ​>>​
>>> ​
>>> Of the 10^500 string theory physics, maybe 1 in a million or fewer are
>>> rich enough to support life.
>>>
>>
>> ​
>> ​>> ​
>> If so then there are 10^494 universes ​
>> rich enough to support life
>> ​, and there is a 100% probability that the universe I live in is one of
>> them.​
>>
>>
>
> ​> ​
> Which implies a high probability that other universes, ruled by different
> laws, exist.
>

​Obviously, except of course the physical law that makes you conclude​ that
there are 10^500 universes in the first place. So what's your point?

​>> ​
>> ​If physical objects like a calculator or your brain *don't* have access
>> to numbers then you know nothing about numbers you only know about
>> simulated numbers.
>>
>
> ​> ​
> If the simulation is accurate, you gain accurate information about that
> which is simulated.
>

​A simulation is never 100% accurate, if they were absolutely identical
there would be no point in doing it because we already have the real one. I
think that when a physical object like your brain adds 2 and 2 it's not a
simulation at all and the 4 it produces is as real as integers get and ​i
s exactly precisely 4. But you think it's just simulation so all you know
is that simulated 2​ and simulated 2 is approximately 4, but its exact
value depends on how good the simulation is.


> ​> ​
>> ​If physical objects like a calculator or your brain *do* have access to
>> actual non-simulated numbers and if numbers are all that's required to make
>> a calculation then physical object should be able to make arbitrarily large
>> calculations instantly with no expenditure of energy.
>>
>
> ​> ​
> Right that's the problem. The computations and their results exist out
> there already. But they don't interact with the atoms of our universe.
>

​
They don't interact with the atoms of our universe
​?! Why the hell not, according to you those very atoms are made of nothing
but numbers! ​


> ​>
>>> ​>> ​
>>> For us to arrange atoms in a way that corresponds to these computations
>>> or results, we need to build physical simulations of those computations.
>>
>>


>> ​>> ​
>> So why can't you?
>
>
> ​> ​
> What kind of mechanism are you proposing is possible to cause atoms to
> arrange themselves into the final result of a long running calculation?
>

​You tell me. ​You're the one who insists that numbers pull the strings on
everything that happens in the physical world not me.

​>
>>> ​>>​
>>> ​
>>> you should by extension believe that P(P(P(P( ... (s_1) ...)))) = s_n
>>> independently of you, me,
>>>
>>
>> ​>> ​
>> Those are some very nice ASCII characters you've typed there, but the
>> truth is ​I don't care if it's independent of you or not because "​P(P(P(P(
>> ... (s_1) ...)))) = s_n"  can't make a calculation nor can any sequence of
>> ASCII characters, but a silicon microprocessor can.
>>
>
> ​> ​
> You are conflating a computation with a physical approximation/simulation
>

​OK,  your physical brain has run a ​approximation/simulation of 2 + 2 so
now you know the answer is approximately 4, but it could be 3.9 or 4.1.

​> ​
> of that computation.


"​P(P(P(P( ... (s_1) ...)))) = s_n"
​ can't perform a calculation or a simulation or even an approximation
because  ​
"​P(P(P(P( ... (s_1) ...)))) = s_n"
​ is just a sequence of ASCII characters. ​

​But a physical microprocessor can do all of those things.​

​> ​
> I give up.
>

​OK.​



> ​> ​
> You clearly aren't interested in learning.


​I'm always willing to learn, but only from those who have something true
and interesting to teach.

 John K Clark

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