2012/5/23 Stephen P. King <stephe...@charter.net>

>  On 5/23/2012 4:47 AM, Bruno Marchal wrote:
>
>
>  On 23 May 2012, at 01:22, Stephen P. King wrote:
>
>  On 5/22/2012 6:01 PM, Quentin Anciaux wrote:
>
>
>
> 2012/5/22 Stephen P. King <stephe...@charter.net>
>
>>
>>   No, Bruno, it is not Neutral monism as such cannot assume any
>> particular as primitive, even if it is quantity itself, for to do such is
>> to violate the very notion of neutrality itself. You might like to spend
>> some time reading Spinoza <http://plato.stanford.edu/entries/spinoza/>and 
>> Bertrand Russell's discussions of this. I did not invent this line of
>> reasoning.
>>
>
>  *Neutral monism*, in philosophy <http://en.wikipedia.org/wiki/Philosophy>,
> is the metaphysical <http://en.wikipedia.org/wiki/Metaphysics> view that
> the mental and the physical are two ways of organizing or describing the
> same elements, which are themselves "neutral," that is, neither physical
> nor mental.
>
> I don't see how taking N,+,* as primitive is not neutral monism. It is
> neither physical nor mental.
>
>
>     If mathematical "objects" are not within the category of Mental then
> that is news to philosophers...
>
>
>  If mathematical "objects" are within the category of Mental then that is
> news to mathematicians...
>
>  And it is disastrous for those who want study the mental by defining it
> by the mathematical, as in computer science, cognitive science, artificial
> intelligence, etc;
>
>
>     Are we being intentionally unable to understand the obvious? Do we
> physically interact with mathematical objects? No.
>

Do you physically interact with the physical ? No ! no mind, no
interaction, hence the physical is mental, QED... or what you say is just
plain wrong...

Quentin


> Thus they are not in the physical realm. We interact with mathematical
> objects with our minds, thus they are in the mental realm. Not complicated.
>
>
>
>
>
>
>>
>>
>>
>>
>>  even more perplexing to me; how is it that the Integers are given such
>> special status,
>>
>>
>>  Because of "digital" in digital mechanism. It is not so much an
>> emphasis on numbers, than on finite.
>>
>>
>>      So how do you justify finiteness?  I have been accused of having the
>> "everything disease" whose symptom is "the inability to conceive anything
>> but infinite, ill defined ensembles", but in my defense I must state that
>> what I am conceiving is an over-abundance of very precisely defined
>> ensembles. My disease is the inability to properly articulate a written
>> description.
>>
>>
>>
>>
>> especially when we cast aside all possibility (within our ontology) of
>> the "reality" of the physical world?
>>
>>
>>  Not at all. Only "primitively physical" reality is put in doubt.
>>
>>
>>      Not me. I already came to the conclusion that reality cannot be
>> primitively physical.
>>
>>
> You are unclear on what you posit. You always came back to the "physical
> reality" point, so I don't know what more to say... either you agree
> physical reality is not ontologically primitive or you don't, there's no in
> between position.
>
>
>     We have to start at the physical reality that we individually
> experience, it is, aside from our awareness, the most "real" thing we have
> to stand upon philosophically.
>
>
>  The most "real" things might be consciousness, here and now.  And this
> doesn't make consciousness primitive, but invite us to be methodologically
> skeptical on the physical, as we know since the "dream argument".
>
>
>     The only person that is making it, albeit indirectly by implication,
> is you, Bruno. You think that you are safe because you believe that you
> have isolated mathematics from the physical and from the contingency of
> having to be known by particular individuals, but you have not over come
> the basic flaw of Platonism: if you disconnect the Forms from consciousness
> you forever prevent the act of apprehension. You seem to think that
> property definiteness is an ontological a priori. You are not the first, E.
> Kant had the same delusion.
>
>
>
>
>
>  From there we venture out in our speculations as to our ontology.
> cosmogony and epistemology. is there an alternative?
>
>
>  So you start from physics? This contradicts your neutral monism.
>
>
>     So you do need a diagram to understand a simple idea.
>
>
>
>
>
>
>
>>
>>
>>
>>
>>  Without the physical world to act as a "selection" mechanism for what
>> is "Real",
>>
>>
>>  This contradicts your neutral monism.
>>
>>
>>
>      No, it does not. Please see my discussion of neutral monism above.
>>
>
> Yes it does, reading you, you posit a physical material reality as
> primitive, which is not neutral...
>
>
>     No, I posit the physical and the mental as "real" in the sense that I
> am experiencing them.
>
>
>
>  You can't experience the physical. The physical is inferred from theory,
> even if automated by years of evolution.
>
>
>     We cannot experience anything directly, except for our individual
> consciousness, all else is inferred.
>
>
>
>  Telescoping out to the farthest point of abstraction we have ideas like
> Bruno's.  I guess that I need to draw some diagrams...
>
>
>  Not ideas. Universal truth following a deduction in a theoretical frame.
> It is just a theorem in applied logic: if we are digital machine, then
> physics (whatever inferable from observable)  is derivable from arithmetic.
> Adding anything to it, *cannot* be of any use (cf UDA step 7 and 8).
>
>  You are free to use any philosophy you want to *find* a flaw in the
> reasoning, but a philosophical conviction does not refute it by itself.
>
>  If you think there is a loophole, just show it to us.
>
>
>
>>
>>
>>
>>  why the bias for integers?
>>
>>
>>  Because comp = machine, and machine are supposed to be of the type
>> "finitely describable".
>>
>>
>>      This is true only after the possibility of determining differences
>> is stipulated. One cannot assume a neutral monism that stipulates a
>> non-neutral stance, to do so it a contradiction.
>>
>>   Computationalism is the theory that your consciousness can be emulated
> on a turing machine, a program is a finite object and can be described by
> an integer. I don't see a contradiction.
>
>
>     I am with Penrose in claiming that consciousness is not emulable by a
> finite machine.
>
>
>  This contradicts your statement that your theory is consistent with comp
> (as it is not, as I argue to you). You are making my point. It took time.
>
>
>     You have no idea what "my theory" is.
>
>
>
>
>
>
>
>
>>
>>
>>
>>
>>  This has been a question that I have tried to get answered to no avail.
>>
>>
>>  You don't listen. This has been repeated very often. When you say "yes"
>> to the doctor, you accept that you survive with a computer executing a
>> code. A code is mainly a natural number, up to computable isomorphism. Comp
>> refers to computer science, which study the computable function, which can
>> always be recasted in term of computable function from N to N.
>> And there are no other theory of computability, on reals or whatever, or
>> if you prefer, there are too many, without any Church thesis or genuine
>> universality notion. (Cf Pour-Hel, Blum Shub and Smale, etc.)
>>
>>
>>      I do listen and read as well. Now it is your turn. The entire theory
>> of computation rests upon the ability to distinguish quantity from
>> non-quantity, even to the point of the possibility of the act of making a
>> distinction. When you propose a primitive ground that assumes a prior
>> distinction and negates the prior act that generated the result, you are
>> demanding the belief in fiat acts. This is familiar to me from my childhood
>> days of sitting in the pew of my father's church. It is an act of blind
>> faith, not evidence based science. Please stop pretending otherwise.
>>
>>   "evidence based science" ??
>
>
>     Yes, like not rejecting the physical necessity involved in a
> computation.
>
>
>  There is no physical necessity involved in a computation, no more than
> in an addition or multiplication. You will not find a book on computation
> referring to any physical notion in the definition. This exists only in
> philosophical defense on physicalism. The notion of physical computation is
> complex, and there is no unanimity on whether such notion makes sense or
> not. With comp, it is an open problem, but it does a priori make sense.
>
>
>     Oh my, can you not see that the book on computation itself is physical
> and is thus a case of the necessity of a physical instantiation? You can
> not seriously tell me that the most obvious fact here is not visible to you.
>
>
>
>
>
>  I reject Platonism on these grounds; it is anti-empirical.
>
>
>  As Brent pointed out, it depends on the theory. Comp is platonist, but
> makes precise prediction (indeed, that the whole of physics is given by
> precise theories based on self-reference). This illustrates that platonism
> can be empirical.
>
>
>     What ever.
>
>
>
>
> --
> Onward!
>
> Stephen
>
> "Nature, to be commanded, must be obeyed."
> ~ Francis Bacon
>
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