Brent: I am no 'skeptic' I just seek some basis WHY to believe?
JM

On Mon, Feb 23, 2015 at 2:46 PM, meekerdb <meeke...@verizon.net> wrote:

>  On 2/23/2015 7:58 AM, Bruno Marchal wrote:
>
>
>  On 23 Feb 2015, at 01:16, meekerdb wrote:
>
>  On 2/22/2015 2:52 PM, LizR wrote:
>
>  On 23 February 2015 at 10:17, meekerdb <meeke...@verizon.net>
>
>  Computationalism is an extraordinary claim.
>
>
>  The claim that what goes on inside brains is at some level
> Turing-emulable seems not necessarily extraordinary - or do you think it
> is?
>
>
> Yes.  It's not crazy or outlandish, but I don't think it's ordinary either.
>
>   It seems like a fairly standard assumption by many scientists and
> philosophers, but I can believe it's wrong - but some reason to do so would
> be nice rather, than just a "statement from authority". as given here.Y
>
>  (If the conclusions Bruno has drawn from that assumption appear
> extraordinary those aren't "claims", just deductions which can presumably
> be shown to be wrong through the application of logic, assuming they are ub
> fact wrong. He's provided a detailed description of his assumptions and
> deductions, so go to it.)
>
>
> I doubt Bruno has made an error of deduction.  But I find his
> interpretation that identifies "provable" = "belief" dubious.
>
>
>
>  I do not identify "believable" with "provable by PA". I say only that if
> we assume computationalism, then the result will apply to all rational
> believer in PA. They can be quite different from PA, like ZF. the results
> apply as long as the machine is consistent, and believes in the axioms of
> PA. It would not work on you, only in the case your arithmetical beliefs
> are inconsistent with the theorems of PA. So, to make your remark here
> relevant, you should give us a theorem of PA that you disbelief.
>
>
> That every number has a unique successor.
>
>
>
>
>
>
>
>  And even the Plationist idea that arithmetic exists in the sense
> necessary to instantiate the world we see is doubtful.
>
>
>  There is no world. But if you agree that 2+2=4 independently of time,
> mass, space (which is the natural understanding of math proposition), and
> if you agree or assume computationalism, then some numbers will behave like
> if they believe in worlds, and will develop physics, etc.
>
>
> What does it mean for a number to believe something?  I earlier said you
> identified "believe" with "provable" but you denied that - although it
> seems to me you use it that way.
>
>  You can say that they are zombies, assuming some magic matter, but it is
> more interesting to look at the physics they develop, and compare with our
> inferred physics.
>
>
>
>
>
>
>> That some things may happen at random isn't.
>>
>
>  Now that *is* an extraordinary claim, in my opinion. What would be a
> suitable underlying means by which the universe might operate, that it
> makes things happen at random? I can imagine things that might appear
> random to us, but are actually the result of deterministic forces operating
> on scales we can't probe - e.g. string vibrations. But genuinely random -
> that seems to me to require extraordinary evidence. So far we only have
> evidence for "apparently random" as far as I know.
>
>  Some backup for the above two extraordinary claims would be welcome.
>
>
>  (1) that brains aren't Turing emulable at any level
>
>
>
> You seem to be saying that to assert a claim is extraordinary is
> equivalent to asserting it's negation.  So if I say claiming there's a
> teapot orbiting Jupiter is extraordinary, you'll ask that I back up that
> extraordinary assertion?  What happened to agnosticism?  I don't think I
> made any extraordinary claim; unless mere doubt of Platonism has become
> extraordinary.
>
>
>  It is better to use "realism" instead of Platonism, which is related,
> but different. Arithmetical realism is believed by all scientists, and
> almost all philosophers. Platonism is a different matter, as it implies
> something like "no more than the numbers, or that the world of ideas".
> Arithmetical realism is in the assumption (in Church thesis notably).
> Platonism is among the counter-intuitive conclusions.
>
>
>
>
>
>  (2) that there is a mechanism by which the universe might generate
> truly, rather than apparently random events.
>
>
> I'm not sure it's possible to have a mechanism that generates truly random
> events.  I think that's like asking for an algorithm that produces truly
> random numbers.  - although it may turn on the meaning of "mechanism".
>
>
>  Well, if you enlarge mechanism by replacing computable function by
> function, then, by Cantor, you get 2^aleph_zero genuine random functions,
> but there is no evidence that this exists in nature
>
>
> There's no evidence in nature that there are infinitely many natural
> numbers either.
>
> Brent
>
>  , other than what is retrievable by (self) duplication and our
> "multiple-preparation" in arithmetic.
>
>  Bruno
>
>
>
> Brent
>
>
>
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>   http://iridia.ulb.ac.be/~marchal/
>
>
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