Re: Realism, nominalism and comp

2011-09-10 Thread Evgenii Rudnyi

On 09.09.2011 23:06 meekerdb said the following:

On 9/9/2011 1:37 PM, Evgenii Rudnyi wrote:

On 09.09.2011 21:58 meekerdb said the following:

On 9/9/2011 11:35 AM, Evgenii Rudnyi wrote:

On 06.09.2011 22:25 meekerdb said the following:

On 9/6/2011 12:43 PM, Evgenii Rudnyi wrote:

I was talking about realism in a sense that universals
exist (I am not sure if this could be generalized for all
things). My first naive/crazy idea was that this could give
some basis to produce qualia related to notation. Neurons
somehow distill universals from things and report them.

On the other hand, if we are to write a program that
should classify objects, then this program should have
some dictionary with categories. That dictionary in some
sense should exist.


Wouldn't those neural net face recognition programs be an
example of this. They start out not knowing anyone's face.
But then with training they learn to recognize Brent and
distinguish him from Evgenii. Each instance of the Brent
image is a little different from the other instances but it
assigned the same classification for purposes of access or
other action. In effect it has invented Brent and Evgenii
as universals. The 'dictionary' then exists as the combined
information of the program and memory. The persistent
patterns in memory are analogous to dictionary entries. The
imaging and actions provide the meaning of these entries.


I like more to take an example with a human being rather than
with a name, so let me consider a term a human being. So,
after all a neural net is some map. It takes some visual,
audio, tactile, etc. inputs, processes them and produces some
token. What happens then? Presumably it puts this token to the
dictionary that produces qualia for the homunculus in the brain
(or whomever, this does not matter at this point). Now I would
say that if that final qualia corresponded to a human being
is the same in all brains, than this is realism. If different,
then this is nominalism.

Evgenii



I don't think that's the distinction between realism and
nominalism in their theory of universals. It's my understanding
that the realist says that there really are human beings in an
objective sense (where objective may really just refer to
intersubjective agreement). While the nominalist says human
being is just name we give to a category created arbitrarily and
we could just as well have defined it as hairless bipeds and
include ostriches and shaved kangaroos.

Brent



Yes, you are right. My interpretation is different from the
conventional difference between realism and nominalism. Here one
says indeed that each person has something that exists in the
objective sense and this something is a human being. Well, it we
treat qualia ontologically, then I guess, this will be close to
realism. Yet one can imagine different scenarios. Under a
conventional definition, qualia human being is tied with a
physical person in the classical sense of the realism. It is
necessary however then to explain how a homunculus in the brain
retrieves that qualia from a physical person (quantum
consciousness?).


I think it is a category error to think of a token being put in a
dictionary as evoking qualia. I think qualia supervene on the
conscious formation (and recall) of symbolic (mostly language)
narration which is put into memory (although possibly only short
term). In the neural net analogy, the perception of a person
activates some part of the network so that some word, e.g. Bob,
gets inserted in the stream of consciousness that it is going into
memory. Bob is retrieved only in the sense that some part of the
network is activated. There is no homunculus.


It well may be, I do not know. Anyway, in my view if we take qualia 
ontologically, this will be some sort of realism.


As for homunculus, I also agree. Yet, frankly speaking I still do not 
understand (even with qualia), how a 3D world that I experience is 
created. Who experiences it? How qualia helps to solve such a question?


Evgenii



Brent


The scenario that I have described is different in a sense that the
 communication takes place through physical processes that we know
but at the end we may still think of qualia in the ontological
sense. Hence one could probably state that this is also the realism
(but definitely in some unconventional sense).

Evgenii





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Re: Realism, nominalism and comp

2011-09-10 Thread Evgenii Rudnyi

On 07.09.2011 13:47 Stephen P. King said the following:

 OTOH, it is incoherent to say that the Universals = 'what the
 nominals have in common' since we cannot prevent nominals that can
 entirely contradict each other. A possible solution to this is to
 consider how communication between observers works out.

Universals = what things of one kind have in common.

Evgenii


On 07.09.2011 13:47 Stephen P. King said the following:

On 9/6/2011 3:23 PM, Evgenii Rudnyi wrote:

Let me try it this way. Could we say that universals exist already
in the 3d person view and they are independent from the 1st person
view?

Evgenii

On 06.09.2011 09:00 Bruno Marchal said the following:


On 05 Sep 2011, at 21:02, Evgenii Rudnyi wrote:


Realism and nominalism in philosophy are related to universals
(I guess that numbers could be probably considered as
universals as well). A simple example:

A is a person; B is a person.

Does A is equal to B? The answer is no, A and B are after all
different persons. Yet then the question would be if something
universal and related to a term person exists in A and B.

Realism says that universals do exist independent from the mind
(so in this sense it has nothing to do with the physical
realism and materialism), nominalism that they are just
notation and do not exist as such.

It seems that this page is consistent with what Prof Hoenen
says

http://en.wikipedia.org/wiki/Problem_of_universals

Well, he has not discussed what idealism has to do with
universals. Please have a look. If I understand your argument
correctly, according to it the universals do exist literally.



I am not sure. UDA shows that we can take elementary arithmetic
as theory of everything (or equivalent). In that theory only 0,
s(0), s(s(0)), ... exist primitively (literally?).

Then you can derive existence of objects, among the numbers,
which have special property (like the prime numbers, the
universal numbers, the Löbian Universal numbers). Do they exist
literally? I don't know what that means. Do they exist
primitively? That makes sense: s(s(0)) exists primitively and is
prime.

Then you have the epistemological existence, defined by the
things the numbers, relatively to each other believes in (this
includes the physical universes, the qualia, persons, etc.). They
does not exist primitively, but their properties are still
independent of the mind of any machines. This is epistemological
realism. Pain exists, in that sense, for example.

All what you have, in the 3-pictures, are the numbers and their
relations and properties. This is enough to explain the
appearances of mind and matter, which exist from the number's
perspective (which can be defined by relation between machines'
beliefs (defined axiomatically) and truth (which is assumed, and
can be approximated from inside).

Now with comp, the primitive object are conventional. You can
take combinators, Turing machines or java programs instead of
the numbers. That will change nothing in the theory of mind and
matter.

Bruno



Hi,

Does the existence of said universals act as a guarantor of the
definiteness of the properties of the universals? As I see it,
existence per say is neutral, it is merely the necessary possibility
to be. We seem to be stuck with thinking that 3p = not-1p. What if 3p
is the invariant over 1p instead? I.e. the objective world is what
all observers hold as mutually non-contradictory, a sort of
intersection of their 1p's. I worry that in our rush to toss out the
subjective and illusory that we are discarding the essential role
that an observer plays in the universe. Is it any wonder why we have
such a 'hard problem' with consciousness because of this?

OTOH, it is incoherent to say that the Universals = 'what the
nominals have in common' since we cannot prevent nominals that can
entirely contradict each other. A possible solution to this is to
consider how communication between observers works out.

Onward!

Stephen



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Re: Realism, nominalism and comp

2011-09-09 Thread Evgenii Rudnyi

On 06.09.2011 22:25 meekerdb said the following:

On 9/6/2011 12:43 PM, Evgenii Rudnyi wrote:

I was talking about realism in a sense that universals exist (I am
not sure if this could be generalized for all things). My first
naive/crazy idea was that this could give some basis to produce
qualia related to notation. Neurons somehow distill universals from
things and report them.

On the other hand, if we are to write a program that should
classify objects, then this program should have some dictionary
with categories. That dictionary in some sense should exist.


Wouldn't those neural net face recognition programs be an example of
 this. They start out not knowing anyone's face. But then with
training they learn to recognize Brent and distinguish him from
Evgenii. Each instance of the Brent image is a little different from
the other instances but it assigned the same classification for
purposes of access or other action. In effect it has invented Brent
and Evgenii as universals. The 'dictionary' then exists as the
combined information of the program and memory. The persistent
patterns in memory are analogous to dictionary entries. The imaging
and actions provide the meaning of these entries.


I like more to take an example with a human being rather than with a 
name, so let me consider a term a human being. So, after all a neural 
net is some map. It takes some visual, audio, tactile, etc. inputs, 
processes them and produces some token. What happens then? Presumably it 
puts this token to the dictionary that produces qualia for the 
homunculus in the brain (or whomever, this does not matter at this 
point). Now I would say that if that final qualia corresponded to a 
human being is the same in all brains, than this is realism. If 
different, then this is nominalism.


Evgenii
--
http://blog.rudnyi.ru



Brent


This was my second naive/crazy thought. It would be interesting to
 look how realism/nominalism is translated into the object-oriented
 programming.

Evgenii




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Re: Realism, nominalism and comp

2011-09-09 Thread meekerdb

On 9/9/2011 11:35 AM, Evgenii Rudnyi wrote:

On 06.09.2011 22:25 meekerdb said the following:

On 9/6/2011 12:43 PM, Evgenii Rudnyi wrote:

I was talking about realism in a sense that universals exist (I am
not sure if this could be generalized for all things). My first
naive/crazy idea was that this could give some basis to produce
qualia related to notation. Neurons somehow distill universals from
things and report them.

On the other hand, if we are to write a program that should
classify objects, then this program should have some dictionary
with categories. That dictionary in some sense should exist.


Wouldn't those neural net face recognition programs be an example of
 this. They start out not knowing anyone's face. But then with
training they learn to recognize Brent and distinguish him from
Evgenii. Each instance of the Brent image is a little different from
the other instances but it assigned the same classification for
purposes of access or other action. In effect it has invented Brent
and Evgenii as universals. The 'dictionary' then exists as the
combined information of the program and memory. The persistent
patterns in memory are analogous to dictionary entries. The imaging
and actions provide the meaning of these entries.


I like more to take an example with a human being rather than with a name, so let me 
consider a term a human being. So, after all a neural net is some map. It takes some 
visual, audio, tactile, etc. inputs, processes them and produces some token. What 
happens then? Presumably it puts this token to the dictionary that produces qualia for 
the homunculus in the brain (or whomever, this does not matter at this point). Now I 
would say that if that final qualia corresponded to a human being is the same in all 
brains, than this is realism. If different, then this is nominalism.


Evgenii



I don't think that's the distinction between realism and nominalism in their theory of 
universals.  It's my understanding that the realist says that there really are human 
beings in an objective sense (where objective may really just refer to intersubjective 
agreement).  While the nominalist says human being is just name we give to a category 
created arbitrarily and we could just as well have defined it as hairless bipeds and 
include ostriches and shaved kangaroos.


Brent

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Re: Realism, nominalism and comp

2011-09-09 Thread Evgenii Rudnyi

On 09.09.2011 21:58 meekerdb said the following:

On 9/9/2011 11:35 AM, Evgenii Rudnyi wrote:

On 06.09.2011 22:25 meekerdb said the following:

On 9/6/2011 12:43 PM, Evgenii Rudnyi wrote:

I was talking about realism in a sense that universals exist (I
am not sure if this could be generalized for all things). My
first naive/crazy idea was that this could give some basis to
produce qualia related to notation. Neurons somehow distill
universals from things and report them.

On the other hand, if we are to write a program that should
classify objects, then this program should have some
dictionary with categories. That dictionary in some sense
should exist.


Wouldn't those neural net face recognition programs be an example
of this. They start out not knowing anyone's face. But then with
training they learn to recognize Brent and distinguish him from
Evgenii. Each instance of the Brent image is a little different
from the other instances but it assigned the same classification
for purposes of access or other action. In effect it has invented
Brent and Evgenii as universals. The 'dictionary' then exists
as the combined information of the program and memory. The
persistent patterns in memory are analogous to dictionary
entries. The imaging and actions provide the meaning of these
entries.


I like more to take an example with a human being rather than with
a name, so let me consider a term a human being. So, after all a
 neural net is some map. It takes some visual, audio, tactile, etc.
 inputs, processes them and produces some token. What happens then?
 Presumably it puts this token to the dictionary that produces
qualia for the homunculus in the brain (or whomever, this does not
matter at this point). Now I would say that if that final qualia
corresponded to a human being is the same in all brains, than
this is realism. If different, then this is nominalism.

Evgenii



I don't think that's the distinction between realism and nominalism
in their theory of universals. It's my understanding that the realist
says that there really are human beings in an objective sense (where
 objective may really just refer to intersubjective agreement).
While the nominalist says human being is just name we give to a
category created arbitrarily and we could just as well have defined
it as hairless bipeds and include ostriches and shaved kangaroos.

Brent



Yes, you are right. My interpretation is different from the conventional 
difference between realism and nominalism. Here one says indeed that 
each person has something that exists in the objective sense and this 
something is a human being. Well, it we treat qualia ontologically, 
then I guess, this will be close to realism. Yet one can imagine 
different scenarios. Under a conventional definition, qualia human 
being is tied with a physical person in the classical sense of the 
realism. It is necessary however then to explain how a homunculus in the 
brain retrieves that qualia from a physical person (quantum 
consciousness?). The scenario that I have described is different in a 
sense that the communication takes place through physical processes that 
we know but at the end we may still think of qualia in the ontological 
sense. Hence one could probably state that this is also the realism (but 
definitely in some unconventional sense).


Evgenii

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Re: Realism, nominalism and comp

2011-09-09 Thread meekerdb

On 9/9/2011 1:37 PM, Evgenii Rudnyi wrote:

On 09.09.2011 21:58 meekerdb said the following:

On 9/9/2011 11:35 AM, Evgenii Rudnyi wrote:

On 06.09.2011 22:25 meekerdb said the following:

On 9/6/2011 12:43 PM, Evgenii Rudnyi wrote:

I was talking about realism in a sense that universals exist (I
am not sure if this could be generalized for all things). My
first naive/crazy idea was that this could give some basis to
produce qualia related to notation. Neurons somehow distill
universals from things and report them.

On the other hand, if we are to write a program that should
classify objects, then this program should have some
dictionary with categories. That dictionary in some sense
should exist.


Wouldn't those neural net face recognition programs be an example
of this. They start out not knowing anyone's face. But then with
training they learn to recognize Brent and distinguish him from
Evgenii. Each instance of the Brent image is a little different
from the other instances but it assigned the same classification
for purposes of access or other action. In effect it has invented
Brent and Evgenii as universals. The 'dictionary' then exists
as the combined information of the program and memory. The
persistent patterns in memory are analogous to dictionary
entries. The imaging and actions provide the meaning of these
entries.


I like more to take an example with a human being rather than with
a name, so let me consider a term a human being. So, after all a
 neural net is some map. It takes some visual, audio, tactile, etc.
 inputs, processes them and produces some token. What happens then?
 Presumably it puts this token to the dictionary that produces
qualia for the homunculus in the brain (or whomever, this does not
matter at this point). Now I would say that if that final qualia
corresponded to a human being is the same in all brains, than
this is realism. If different, then this is nominalism.

Evgenii



I don't think that's the distinction between realism and nominalism
in their theory of universals. It's my understanding that the realist
says that there really are human beings in an objective sense (where
 objective may really just refer to intersubjective agreement).
While the nominalist says human being is just name we give to a
category created arbitrarily and we could just as well have defined
it as hairless bipeds and include ostriches and shaved kangaroos.

Brent



Yes, you are right. My interpretation is different from the conventional difference 
between realism and nominalism. Here one says indeed that each person has something that 
exists in the objective sense and this something is a human being. Well, it we treat 
qualia ontologically, then I guess, this will be close to realism. Yet one can imagine 
different scenarios. Under a conventional definition, qualia human being is tied with 
a physical person in the classical sense of the realism. It is necessary however then to 
explain how a homunculus in the brain retrieves that qualia from a physical person 
(quantum consciousness?). 


I think it is a category error to think of a token being put in a dictionary as evoking 
qualia.  I think qualia supervene on the conscious formation (and recall) of symbolic 
(mostly language) narration which is put into memory (although possibly only short term).  
In the neural net analogy, the perception of a person activates some part of the network 
so that some word, e.g. Bob, gets inserted in the stream of consciousness that it is 
going into memory.  Bob is retrieved only in the sense that some part of the network is 
activated.  There is no homunculus.


Brent

The scenario that I have described is different in a sense that the communication takes 
place through physical processes that we know but at the end we may still think of 
qualia in the ontological sense. Hence one could probably state that this is also the 
realism (but definitely in some unconventional sense).


Evgenii



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Re: Realism, nominalism and comp

2011-09-07 Thread Stephen P. King

On 9/6/2011 3:23 PM, Evgenii Rudnyi wrote:
Let me try it this way. Could we say that universals exist already in 
the 3d person view and they are independent from the 1st person view?


Evgenii

On 06.09.2011 09:00 Bruno Marchal said the following:


On 05 Sep 2011, at 21:02, Evgenii Rudnyi wrote:


Realism and nominalism in philosophy are related to universals (I
guess that numbers could be probably considered as universals as
well). A simple example:

A is a person; B is a person.

Does A is equal to B? The answer is no, A and B are after all
different persons. Yet then the question would be if something
universal and related to a term person exists in A and B.

Realism says that universals do exist independent from the mind (so
in this sense it has nothing to do with the physical realism and
materialism), nominalism that they are just notation and do not
exist as such.

It seems that this page is consistent with what Prof Hoenen says

http://en.wikipedia.org/wiki/Problem_of_universals

Well, he has not discussed what idealism has to do with universals.
 Please have a look. If I understand your argument correctly,
according to it the universals do exist literally.



I am not sure. UDA shows that we can take elementary arithmetic as
theory of everything (or equivalent). In that theory only 0, s(0),
s(s(0)), ... exist primitively (literally?).

Then you can derive existence of objects, among the numbers, which
have special property (like the prime numbers, the universal numbers,
the Löbian Universal numbers). Do they exist literally? I don't know
what that means. Do they exist primitively? That makes sense: s(s(0))
exists primitively and is prime.

Then you have the epistemological existence, defined by the things
the numbers, relatively to each other believes in (this includes the
 physical universes, the qualia, persons, etc.). They does not exist
 primitively, but their properties are still independent of the mind
of any machines. This is epistemological realism. Pain exists, in
that sense, for example.

All what you have, in the 3-pictures, are the numbers and their
relations and properties. This is enough to explain the appearances
of mind and matter, which exist from the number's perspective (which
can be defined by relation between machines' beliefs (defined
axiomatically) and truth (which is assumed, and can be approximated
from inside).

Now with comp, the primitive object are conventional. You can take
combinators, Turing machines or java programs instead of the
numbers. That will change nothing in the theory of mind and matter.

Bruno



Hi,

Does the existence of said universals act as a guarantor of the 
definiteness of the properties of the universals? As I see it, existence 
per say is neutral, it is merely the necessary possibility to be. We 
seem to be stuck with thinking that 3p = not-1p. What if 3p is the 
invariant over 1p instead? I.e. the objective world is what all 
observers hold as mutually non-contradictory, a sort of intersection of 
their 1p's. I worry that in our rush to toss out the subjective and 
illusory that we are discarding the essential role that an observer 
plays in the universe. Is it any wonder why we have such a 'hard 
problem' with consciousness because of this?


  OTOH, it is incoherent to say that the Universals = 'what the 
nominals have in common' since we cannot prevent nominals that can 
entirely contradict each other. A possible solution to this is to 
consider how communication between observers works out.


Onward!

Stephen

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Re: Realism, nominalism and comp

2011-09-07 Thread Bruno Marchal


On 06 Sep 2011, at 21:23, Evgenii Rudnyi wrote:

Let me try it this way. Could we say that universals exist already  
in the 3d person view and they are independent from the 1st person  
view?


I think we can say that.

With the 'modern logic' approach we can bypass the middle-age problem  
of universal.


For example I would say that prime number exist, and so, that the  
notion of being prime can exist independently of any first person.  
But this can be translated in first order logic with the  
quantification restricted to the natural numbers, for example by


Ex (x is prime)

with (x is prime) being an abbreviation of (y divides x - ((x ≠ 1)   
((y = 1) or (y = x))


with (y divides x ) being an abbreviation of (Ez (y * z = x))

So, the existence of universal can be translated into the truth of  
some (arithmetical) relations. You can do the same with


Ex (x is a universal number)
Ex(x is a Löbian machine)
Ex (x is a finite computation)
or even
Ex (x is the code of a possibly infinite computation)

We can probably not say Ex(x is a dog), but we can say Ex(x is very  
plausibly a dog), without any trouble, so we can have fuzzy universal  
too. Those are well handled by programming technics and fuzzy set  
theory, for example.


Bruno







Evgenii

On 06.09.2011 09:00 Bruno Marchal said the following:


On 05 Sep 2011, at 21:02, Evgenii Rudnyi wrote:


Realism and nominalism in philosophy are related to universals (I
guess that numbers could be probably considered as universals as
well). A simple example:

A is a person; B is a person.

Does A is equal to B? The answer is no, A and B are after all
different persons. Yet then the question would be if something
universal and related to a term person exists in A and B.

Realism says that universals do exist independent from the mind (so
in this sense it has nothing to do with the physical realism and
materialism), nominalism that they are just notation and do not
exist as such.

It seems that this page is consistent with what Prof Hoenen says

http://en.wikipedia.org/wiki/Problem_of_universals

Well, he has not discussed what idealism has to do with universals.
Please have a look. If I understand your argument correctly,
according to it the universals do exist literally.



I am not sure. UDA shows that we can take elementary arithmetic as
theory of everything (or equivalent). In that theory only 0, s(0),
s(s(0)), ... exist primitively (literally?).

Then you can derive existence of objects, among the numbers, which
have special property (like the prime numbers, the universal numbers,
the Löbian Universal numbers). Do they exist literally? I don't know
what that means. Do they exist primitively? That makes sense: s(s(0))
exists primitively and is prime.

Then you have the epistemological existence, defined by the things
the numbers, relatively to each other believes in (this includes the
physical universes, the qualia, persons, etc.). They does not exist
primitively, but their properties are still independent of the mind
of any machines. This is epistemological realism. Pain exists, in
that sense, for example.

All what you have, in the 3-pictures, are the numbers and their
relations and properties. This is enough to explain the appearances
of mind and matter, which exist from the number's perspective (which
can be defined by relation between machines' beliefs (defined
axiomatically) and truth (which is assumed, and can be approximated
from inside).

Now with comp, the primitive object are conventional. You can take
combinators, Turing machines or java programs instead of the
numbers. That will change nothing in the theory of mind and matter.

Bruno


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http://iridia.ulb.ac.be/~marchal/



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Re: Realism, nominalism and comp

2011-09-07 Thread meekerdb

On 9/7/2011 4:47 AM, Stephen P. King wrote:
Does the existence of said universals act as a guarantor of the definiteness of the 
properties of the universals? As I see it, existence per say is neutral, it is merely 
the necessary possibility to be. 


?? necessary possibility = necessity ??

We seem to be stuck with thinking that 3p = not-1p. What if 3p is the invariant over 1p 
instead? I.e. the objective world is what all observers hold as mutually 
non-contradictory, a sort of intersection of their 1p's. 


I think that is essentially right.  From an operational point of view, objective = 
intersubjective agreement.


Brent


I worry that in our rush to toss out the subjective and illusory that we are discarding 
the essential role that an observer plays in the universe. Is it any wonder why we have 
such a 'hard problem' with consciousness because of this?


  OTOH, it is incoherent to say that the Universals = 'what the nominals have in 
common' since we cannot prevent nominals that can entirely contradict each other. A 
possible solution to this is to consider how communication between observers works out.


Onward!

Stephen 


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Re: Realism, nominalism and comp

2011-09-06 Thread Bruno Marchal


On 05 Sep 2011, at 21:02, Evgenii Rudnyi wrote:

Realism and nominalism in philosophy are related to universals (I  
guess that numbers could be probably considered as universals as  
well). A simple example:


A is a person;
B is a person.

Does A is equal to B? The answer is no, A and B are after all  
different persons. Yet then the question would be if something  
universal and related to a term person exists in A and B.


Realism says that universals do exist independent from the mind (so  
in this sense it has nothing to do with the physical realism and  
materialism), nominalism that they are just notation and do not  
exist as such.


It seems that this page is consistent with what Prof Hoenen says

http://en.wikipedia.org/wiki/Problem_of_universals

Well, he has not discussed what idealism has to do with universals.  
Please have a look. If I understand your argument correctly,  
according to it the universals do exist literally.



I am not sure. UDA shows that we can take elementary arithmetic as  
theory of everything (or equivalent). In that theory only 0, s(0),  
s(s(0)), ... exist primitively (literally?).


Then you can derive existence of objects, among the numbers, which  
have special property (like the prime numbers, the universal numbers,  
the Löbian Universal numbers). Do they exist literally? I don't know  
what that means. Do they exist primitively? That makes sense:  s(s(0))  
exists primitively and is prime.


Then you have the epistemological existence, defined by the things the  
numbers, relatively to each other believes in (this includes the  
physical universes, the qualia, persons, etc.). They does not exist  
primitively, but their properties are still independent of the mind of  
any machines. This is epistemological realism. Pain exists, in that  
sense, for example.


All what you have, in the 3-pictures, are the numbers and their  
relations and properties. This is enough to explain the appearances  
of mind and matter, which exist from the number's perspective (which  
can be defined by relation between machines' beliefs (defined  
axiomatically) and truth (which is assumed, and can be approximated  
from inside).


Now with comp, the primitive object are conventional. You can take  
combinators, Turing machines or java programs instead of the  
numbers. That will change nothing in the theory of mind and matter.


Bruno





Evgenii


On 05.09.2011 18:59 Bruno Marchal said the following:

Hi Evgenii,


On 04 Sep 2011, at 18:30, Evgenii Rudnyi wrote:

A short remark. I have decided start with philosophy, as it is more
entertaining as mathematical logic.



I'm afraid you are wrong on this, with all my respect. Mathematical
logic is the most entertaining thing in the world (except perhaps
salvia divinorum). Of course ML asks for some work, and the initial
work is a bit boring, and is the hardest part of logic (you have to
understand that at some point you are asked to NOT understand or even
interpret the symbols).

About philosophy I have no general opinion. The word has a
different meaning according to places and universities. When I was
young, the prerequisite for studying philosophy consists in showing
veneration and adoration for Marx. I made myself a lot of enemies by
daring to be just a little bit skeptical, if only on materialism.
They have never forgive me. In the country nearby, philosophy is
literature, with an emphasis of being vague, non understandable, and
authoritative. To get good note, you need to leak the shoes of the
teacher. It is religion in disguise (pseudo-religion).

So, I don't believe in philosophy, per se. I don't take people like
Putnam or Maudlin, or Barnes, as philosopher, but as scientist.
because they are clear and refutable. Yet in the USA it is called
philosophy, but it is not: it is just fundamental serious inquiry.
There is no difference between philosophy of mind and fundamental
cognitive science.

I don't really believe in science either. I believe in the scientific
attitude, which is just an attempt toward clarity and modesty. A
scientific theory is just a torch lighter on the unknown. Many
confuse the torch and the unknown, or the shadows brought by the
torch and reality.





Right now I listen to lectures of Maarten J.F.M. Hoenen (in
German)

http://podcasts.uni-freiburg.de/podcast_content/courses?id_group=12




His title Controversy in philosophy took my attention first but he

has some more offers. Say now I listen to What is philosophy. He
speaks a bit too much but I have already got used to him.

The half of his series on controversies has been devoted to realism
vs. nominalism. If I understand correctly, your theorem proves
that comp implies realism


Could you define realism? For some weak-materialist (believer in
primitive matter), realism is physical realism.

Comp proves nothing on that, but it assumes arithmetical realism,
which is believed by all mathematicians and scientists (except some
of them when they do 

Re: Realism, nominalism and comp

2011-09-06 Thread Evgenii Rudnyi
Let me try it this way. Could we say that universals exist already in 
the 3d person view and they are independent from the 1st person view?


Evgenii

On 06.09.2011 09:00 Bruno Marchal said the following:


On 05 Sep 2011, at 21:02, Evgenii Rudnyi wrote:


Realism and nominalism in philosophy are related to universals (I
guess that numbers could be probably considered as universals as
well). A simple example:

A is a person; B is a person.

Does A is equal to B? The answer is no, A and B are after all
different persons. Yet then the question would be if something
universal and related to a term person exists in A and B.

Realism says that universals do exist independent from the mind (so
in this sense it has nothing to do with the physical realism and
materialism), nominalism that they are just notation and do not
exist as such.

It seems that this page is consistent with what Prof Hoenen says

http://en.wikipedia.org/wiki/Problem_of_universals

Well, he has not discussed what idealism has to do with universals.
 Please have a look. If I understand your argument correctly,
according to it the universals do exist literally.



I am not sure. UDA shows that we can take elementary arithmetic as
theory of everything (or equivalent). In that theory only 0, s(0),
s(s(0)), ... exist primitively (literally?).

Then you can derive existence of objects, among the numbers, which
have special property (like the prime numbers, the universal numbers,
the Löbian Universal numbers). Do they exist literally? I don't know
what that means. Do they exist primitively? That makes sense: s(s(0))
exists primitively and is prime.

Then you have the epistemological existence, defined by the things
the numbers, relatively to each other believes in (this includes the
 physical universes, the qualia, persons, etc.). They does not exist
 primitively, but their properties are still independent of the mind
of any machines. This is epistemological realism. Pain exists, in
that sense, for example.

All what you have, in the 3-pictures, are the numbers and their
relations and properties. This is enough to explain the appearances
of mind and matter, which exist from the number's perspective (which
can be defined by relation between machines' beliefs (defined
axiomatically) and truth (which is assumed, and can be approximated
from inside).

Now with comp, the primitive object are conventional. You can take
combinators, Turing machines or java programs instead of the
numbers. That will change nothing in the theory of mind and matter.

Bruno


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Re: Realism, nominalism and comp

2011-09-06 Thread Evgenii Rudnyi
I was talking about realism in a sense that universals exist (I am not 
sure if this could be generalized for all things). My first naive/crazy 
idea was that this could give some basis to produce qualia related to 
notation. Neurons somehow distill universals from things and report them.


On the other hand, if we are to write a program that should classify 
objects, then this program should have some dictionary with categories. 
That dictionary in some sense should exist. This was my second 
naive/crazy thought. It would be interesting to look how 
realism/nominalism is translated into the object-oriented programming.


Evgenii


On 06.09.2011 05:13 Stephen P. King said the following:

On 9/5/2011 6:32 PM, meekerdb wrote:

On 9/5/2011 1:40 PM, Stephen P. King wrote:

Hi Brent,

On 9/5/2011 3:50 PM, meekerdb wrote:

On 9/5/2011 12:02 PM, Evgenii Rudnyi wrote:

Realism and nominalism in philosophy are related to
universals (I guess that numbers could be probably considered
as universals as well). A simple example:

A is a person; B is a person.

Does A is equal to B? The answer is no, A and B are after all
 different persons. Yet then the question would be if
something universal and related to a term person exists in
A and B.

Realism says that universals do exist independent from the
mind (so in this sense it has nothing to do with the physical
realism and materialism),


I think of that as Platonism. I think of realism as just the
theory that things exist independent of minds.

Brent


How does realism explain the means by which knowledge of these
'things that exist independent of the mind obtains? Is there
some form of interaction between those 'independent things' and
our minds? If so, that mechanism is this and how does it work?


Those things interact with a brain which instantiates the mental
processes. At least that's the theory.

Brent



So the mind is merely epiphenomena? OK... Are you truly satisfied
with that explanation?

Onward!

Stephen



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Re: Realism, nominalism and comp

2011-09-06 Thread meekerdb

On 9/6/2011 12:43 PM, Evgenii Rudnyi wrote:
I was talking about realism in a sense that universals exist (I am not sure if this 
could be generalized for all things). My first naive/crazy idea was that this could give 
some basis to produce qualia related to notation. Neurons somehow distill universals 
from things and report them.


On the other hand, if we are to write a program that should classify objects, then this 
program should have some dictionary with categories. That dictionary in some sense 
should exist. 


Wouldn't those neural net face recognition programs be an example of this.  They start out 
not knowing anyone's face.  But then with training they learn to recognize Brent and 
distinguish him from Evgenii. Each instance of the Brent image is a little different from 
the other instances but it assigned the same classification for purposes of access or 
other action.  In effect it has invented Brent and Evgenii as universals.   The 
'dictionary' then exists as the combined information of the program and memory.  The 
persistent patterns in memory are analogous to dictionary entries.  The imaging and 
actions provide the meaning of these entries.


Brent

This was my second naive/crazy thought. It would be interesting to look how 
realism/nominalism is translated into the object-oriented programming.


Evgenii 


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Re: Realism, nominalism and comp

2011-09-05 Thread Bruno Marchal

Hi Evgenii,


On 04 Sep 2011, at 18:30, Evgenii Rudnyi wrote:
A short remark. I have decided start with philosophy, as it is more  
entertaining as mathematical logic.



I'm afraid you are wrong on this, with all my respect. Mathematical  
logic is the most entertaining thing in the world (except perhaps  
salvia divinorum). Of course ML asks for some work, and the initial  
work is a bit boring, and is the hardest part of logic (you have to  
understand that at some point you are asked to NOT understand or even  
interpret the symbols).


About philosophy I have no general opinion. The word has a different  
meaning according to places and universities. When I was young, the  
prerequisite for studying philosophy consists in showing veneration  
and adoration for Marx. I made myself a lot of enemies by daring to be  
just a little bit skeptical, if only on materialism. They have never  
forgive me. In the country nearby, philosophy is literature, with an  
emphasis of being vague, non understandable, and authoritative. To  
get good note, you need to leak the shoes of the teacher. It is  
religion in disguise (pseudo-religion).


So, I don't believe in philosophy, per se. I don't take people like  
Putnam or Maudlin, or Barnes, as philosopher, but as scientist.  
because they are clear and refutable. Yet in the USA it is called  
philosophy, but it is not: it is just fundamental serious inquiry.  
There is no difference between philosophy of mind and fundamental  
cognitive science.


I don't really believe in science either. I believe in the scientific  
attitude, which is just an attempt toward clarity and modesty. A  
scientific theory is just a torch lighter on the unknown. Many confuse  
the torch and the unknown, or the shadows brought by the torch and  
reality.






Right now I listen to lectures of Maarten J.F.M. Hoenen (in German)

http://podcasts.uni-freiburg.de/podcast_content/courses?id_group=12

His title Controversy in philosophy took my attention first but he  
has some more offers. Say now I listen to What is philosophy. He  
speaks a bit too much but I have already got used to him.


The half of his series on controversies has been devoted to realism  
vs. nominalism. If I understand correctly, your theorem proves that  
comp implies realism


Could you define realism? For some weak-materialist (believer in  
primitive matter), realism is physical realism.


Comp proves nothing on that, but it assumes arithmetical realism,  
which is believed by all mathematicians and scientists (except some of  
them when they do Sunday philosophy (that is non professionally)).


Arithmetical realism is the belief that a number is either prime or is  
not prime. It is the belief that the excluded middle principle can be  
applied for close arithmetical statement (close = without having a  
variable which is not in the scope of a quantifier).






and in my view your argument is a mathematical model for realism.


My argument is just a proof that you cannot be rational, consistent,  
mechanist and weakly materialist. It is a constructive proof that if  
we are machine, physics cannot be the fundamental science, but that is  
is derivable from number theory.
With the nice surprise, when we do the math, that we get a theory of  
qualia extending naturally a theory of quanta.



It is interesting to note that Ockam was a nominalist and with his  
razor he wanted to strip realism away.


Could you define 'nominalism'. I think nominalism needs arithmetical  
realism. Mechanism needs arithmetical realism (only to define what is  
a machine, really), but can be said to lead to some form of  
epistemological realism. The physical universe is an illusion, but  
that illusion is real, in some sense. Comp makes it 'more real' and  
more 'solid' than what can be brought by any observation.






By the way, in the middle ages realism was quite popular as it was  
easier to solve some theological problems this way. At some time,  
one philosophy department had even two different chairs, one for  
realism, another for nominalism. Hence Plato's ideas have not  
disappeared during Christianity completely.


This is true. Christians do even reject some typical point of  
Aristotle theology (like the mortality of the soul), and embrace a lot  
in Platonism. Unfortunately they have taken Aristotle doctrine of  
primary matter (which is certainly a quite good simplifying  
methodological assumption, but is just basically wrong in case we are  
machine).





Prof Hoenen specializes in the middle ages and it gives some charm  
to his lectures.


I might try to understand when I got more time. Although I talked  
German up to the age of 6, I have not practice it a lot since, and  
German philosophers can do very long complex sentences.


Bruno




On 03.09.2011 19:41 Bruno Marchal said the following:
 Hi Evgenii,


 On 02 Sep 2011, at 21:12, Evgenii Rudnyi wrote:

 Bruno,

 Thanks a lot for your answers. I have said 

Re: Realism, nominalism and comp

2011-09-05 Thread Evgenii Rudnyi
Realism and nominalism in philosophy are related to universals (I guess 
that numbers could be probably considered as universals as well). A 
simple example:


A is a person;
B is a person.

Does A is equal to B? The answer is no, A and B are after all different 
persons. Yet then the question would be if something universal and 
related to a term person exists in A and B.


Realism says that universals do exist independent from the mind (so in 
this sense it has nothing to do with the physical realism and 
materialism), nominalism that they are just notation and do not exist as 
such.


It seems that this page is consistent with what Prof Hoenen says

http://en.wikipedia.org/wiki/Problem_of_universals

Well, he has not discussed what idealism has to do with universals. 
Please have a look. If I understand your argument correctly, according 
to it the universals do exist literally.


Evgenii


On 05.09.2011 18:59 Bruno Marchal said the following:

Hi Evgenii,


On 04 Sep 2011, at 18:30, Evgenii Rudnyi wrote:

A short remark. I have decided start with philosophy, as it is more
 entertaining as mathematical logic.



I'm afraid you are wrong on this, with all my respect. Mathematical
logic is the most entertaining thing in the world (except perhaps
salvia divinorum). Of course ML asks for some work, and the initial
work is a bit boring, and is the hardest part of logic (you have to
understand that at some point you are asked to NOT understand or even
interpret the symbols).

About philosophy I have no general opinion. The word has a
different meaning according to places and universities. When I was
young, the prerequisite for studying philosophy consists in showing
veneration and adoration for Marx. I made myself a lot of enemies by
daring to be just a little bit skeptical, if only on materialism.
They have never forgive me. In the country nearby, philosophy is
literature, with an emphasis of being vague, non understandable, and
authoritative. To get good note, you need to leak the shoes of the
teacher. It is religion in disguise (pseudo-religion).

So, I don't believe in philosophy, per se. I don't take people like
Putnam or Maudlin, or Barnes, as philosopher, but as scientist.
because they are clear and refutable. Yet in the USA it is called
philosophy, but it is not: it is just fundamental serious inquiry.
There is no difference between philosophy of mind and fundamental
cognitive science.

I don't really believe in science either. I believe in the scientific
 attitude, which is just an attempt toward clarity and modesty. A
scientific theory is just a torch lighter on the unknown. Many
confuse the torch and the unknown, or the shadows brought by the
torch and reality.





Right now I listen to lectures of Maarten J.F.M. Hoenen (in
German)

http://podcasts.uni-freiburg.de/podcast_content/courses?id_group=12




His title Controversy in philosophy took my attention first but he

has some more offers. Say now I listen to What is philosophy. He
 speaks a bit too much but I have already got used to him.

The half of his series on controversies has been devoted to realism
 vs. nominalism. If I understand correctly, your theorem proves
that comp implies realism


Could you define realism? For some weak-materialist (believer in
primitive matter), realism is physical realism.

Comp proves nothing on that, but it assumes arithmetical realism,
which is believed by all mathematicians and scientists (except some
of them when they do Sunday philosophy (that is non
professionally)).

Arithmetical realism is the belief that a number is either prime or
is not prime. It is the belief that the excluded middle principle can
be applied for close arithmetical statement (close = without having a
 variable which is not in the scope of a quantifier).





and in my view your argument is a mathematical model for realism.


My argument is just a proof that you cannot be rational, consistent,
 mechanist and weakly materialist. It is a constructive proof that if
we are machine, physics cannot be the fundamental science, but that
is is derivable from number theory. With the nice surprise, when we
do the math, that we get a theory of qualia extending naturally a
theory of quanta.



It is interesting to note that Ockam was a nominalist and with his
 razor he wanted to strip realism away.


Could you define 'nominalism'. I think nominalism needs arithmetical
 realism. Mechanism needs arithmetical realism (only to define what
is a machine, really), but can be said to lead to some form of
epistemological realism. The physical universe is an illusion, but
that illusion is real, in some sense. Comp makes it 'more real' and
more 'solid' than what can be brought by any observation.





By the way, in the middle ages realism was quite popular as it was
 easier to solve some theological problems this way. At some time,
one philosophy department had even two different chairs, one for
realism, another for nominalism. Hence Plato's ideas have 

Re: Realism, nominalism and comp

2011-09-05 Thread meekerdb

On 9/5/2011 12:02 PM, Evgenii Rudnyi wrote:
Realism and nominalism in philosophy are related to universals (I guess that numbers 
could be probably considered as universals as well). A simple example:


A is a person;
B is a person.

Does A is equal to B? The answer is no, A and B are after all different persons. Yet 
then the question would be if something universal and related to a term person exists 
in A and B.


Realism says that universals do exist independent from the mind (so in this sense it has 
nothing to do with the physical realism and materialism), 


I think of that as Platonism.  I think of realism as just the theory that things exist 
independent of minds.


Brent


nominalism that they are just notation and do not exist as such.

It seems that this page is consistent with what Prof Hoenen says

http://en.wikipedia.org/wiki/Problem_of_universals

Well, he has not discussed what idealism has to do with universals. Please have a look. 
If I understand your argument correctly, according to it the universals do exist literally.


Evgenii 


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Re: Realism, nominalism and comp

2011-09-05 Thread Stephen P. King

Hi Brent,

On 9/5/2011 3:50 PM, meekerdb wrote:

On 9/5/2011 12:02 PM, Evgenii Rudnyi wrote:
Realism and nominalism in philosophy are related to universals (I 
guess that numbers could be probably considered as universals as 
well). A simple example:


A is a person;
B is a person.

Does A is equal to B? The answer is no, A and B are after all 
different persons. Yet then the question would be if something 
universal and related to a term person exists in A and B.


Realism says that universals do exist independent from the mind (so 
in this sense it has nothing to do with the physical realism and 
materialism), 


I think of that as Platonism.  I think of realism as just the theory 
that things exist independent of minds.


Brent


How does realism explain the means by which knowledge of these 
'things that exist independent of the mind obtains? Is there some form 
of interaction between those 'independent things' and our minds? If so, 
that mechanism is this and how does it work?


Onward!

Stephen




nominalism that they are just notation and do not exist as such.

It seems that this page is consistent with what Prof Hoenen says

http://en.wikipedia.org/wiki/Problem_of_universals

Well, he has not discussed what idealism has to do with universals. 
Please have a look. If I understand your argument correctly, 
according to it the universals do exist literally.


Evgenii 




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Re: Realism, nominalism and comp

2011-09-05 Thread meekerdb

On 9/5/2011 1:40 PM, Stephen P. King wrote:

Hi Brent,

On 9/5/2011 3:50 PM, meekerdb wrote:

On 9/5/2011 12:02 PM, Evgenii Rudnyi wrote:
Realism and nominalism in philosophy are related to universals (I guess that numbers 
could be probably considered as universals as well). A simple example:


A is a person;
B is a person.

Does A is equal to B? The answer is no, A and B are after all different persons. Yet 
then the question would be if something universal and related to a term person 
exists in A and B.


Realism says that universals do exist independent from the mind (so in this sense it 
has nothing to do with the physical realism and materialism), 


I think of that as Platonism.  I think of realism as just the theory that things exist 
independent of minds.


Brent


How does realism explain the means by which knowledge of these 'things that exist 
independent of the mind obtains? Is there some form of interaction between those 
'independent things' and our minds? If so, that mechanism is this and how does it work?


Those things interact with a brain which instantiates the mental processes.  At least 
that's the theory.


Brent

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Re: Realism, nominalism and comp

2011-09-05 Thread Stephen P. King

On 9/5/2011 6:32 PM, meekerdb wrote:

On 9/5/2011 1:40 PM, Stephen P. King wrote:

Hi Brent,

On 9/5/2011 3:50 PM, meekerdb wrote:

On 9/5/2011 12:02 PM, Evgenii Rudnyi wrote:
Realism and nominalism in philosophy are related to universals (I 
guess that numbers could be probably considered as universals as 
well). A simple example:


A is a person;
B is a person.

Does A is equal to B? The answer is no, A and B are after all 
different persons. Yet then the question would be if something 
universal and related to a term person exists in A and B.


Realism says that universals do exist independent from the mind (so 
in this sense it has nothing to do with the physical realism and 
materialism), 


I think of that as Platonism.  I think of realism as just the theory 
that things exist independent of minds.


Brent


How does realism explain the means by which knowledge of these 
'things that exist independent of the mind obtains? Is there some 
form of interaction between those 'independent things' and our minds? 
If so, that mechanism is this and how does it work?


Those things interact with a brain which instantiates the mental 
processes.  At least that's the theory.


Brent



So the mind is merely epiphenomena? OK... Are you truly satisfied 
with that explanation?


Onward!

Stephen

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