Russell's book + UD*/strings

2006-09-26 Thread Bruno Marchal


Hi Russell,

I got your book. Congratulation for that very nice introduction to the 
subject and to your ideas. It is a very gentle and lovely book.
Probably because you are to kind to your audience, it seems to me you 
have sacrifice perhaps a bit of rigor. I am still not sure about your 
most basic assumption, but I see we share a big amount of the 
philosophy.
I am already glad you did take into account 1/5 of my earlier remarks, 
I wish you at least five next editions ;-).
To be honest I don't think you really get the comp idea, and it is a 
good think your work does not really rely on it. Now I will not hide 
the pleasure I have when seeing the 8 hypostases (even the sixteen 
one!) sum up through their modal logic in table 71 page 129.
I will neither repeat my olds comments nor make new one, but hope our 
future discussion will give opportunities to clarify the possible 
misunderstandings and relationship between our approaches.

I let you know that I will be very busy from now until end of october, 
so that I will be more slow for the comments' replies (or more grave 
for the spelling mistakes if that is possible).

==

Russell wrote


 On Sun, Sep 24, 2006 at 03:23:44PM +0200, Bruno Marchal wrote:


 Le 23-sept.-06, ˆ 07:01, Russell Standish a Žcrit :


 Anything provable by a finite set of axioms is necessarily a finite
 string of
 symbols, and can be found as a subset of my Nothing.


 You told us that your Nothing contains all strings. So it contains all
 formula as theorems. But a theory which contains all formulas as
 theorems is inconsistent.
 I am afraid you confuse some object level (the strings) and
 theory-level (the theorems about the strings).

 Actually, I was wondering if you were making this confusion, owing to
 the ontological status you give mathematical statements. The
 Nothing, if interpreted in its entirety,


This can make sense only if you tell us how to interpret a string or 
how you interpret the Nothing, I mean formally.
 From this I infer that your nothing is an informal theory of infinite 
strings.
Also I give only ontological status to object in the scope of an 
arithmetical existential statement. For example I do believe in the 
existence of prime numbers.



 must be inconsistent, of course.


Only a theory can be inconsistent. But I don't see a theory.



 Our
 reasoning about it need not be, and certainly I would be grateful for
 anyone pointing out inconsistencies in my writing.


That is why I would insist to be as clear as possible so that the 
inconsistencies are more easy to find.





 Perhaps the exchange is unfair because I react as a professional
 logician, and you try to convey something informally. But I think 
 that
 at some point, in our difficult subject, we need to be entirely clear
 on what we assume or not especially if you are using formal objects,
 like strings.


 I'm not that informal. What I talk about are mathematical objects, and
 one can use mathematical reasoning.

The formal/informal distinguo has nothing to do with the 
mathematical/non-mathematical distinguo. Nor with 
rigorous/non-rigorous.

100 % of mathematics, including mathematical logic is informal. Now, 
logicians studied formal theories or machines because it is what 
they are studying. But they prove things about formal systems in an 
informal way like any scientist.
In some context formal and informal are relative.
Of course a description of a formal system looks formal, but we reason 
*about* those formal systems. Now, if your strings are all there is, I 
wait for an explanation of what those strings does formally, but I am 
not asking to formalize your reasoning in your string-language, unless 
for illustrative purpose in case you want to illustrate how a string 
interprets something. Like we can explain how a brain or more simply 
how a turing machine can interpret some data. To be sure, given that 
your strings are infinite I have no clue how the strings can interpret 
things.




 I should note that the PROJECTION postulate is implicit in your UDA
 when you come to speak of the 1-3 distinction. I don't think it can 
 be
 derived explicitly from the three legs of COMP.


 I'm afraid your are confusing the UDA, which is an informal (but
 rigorous) argument showing that IF I am digitalisable machine, then
 physics  or the laws of Nature emerge and are derivable from number
 theory, and the translation of UDA in arithmetic, alias the interview
 of a universal chatty machine. The UDA is a reductio ad absurdo.  It
 assumes explicitly consciousness (or folk psychology or grandma
 psychology as I use those terms in the SANE paper) and a primitive
 physical universe. With this, the 1-3 distinction follows from the 
 fact
 that if am copied at the correct level, the two copies cannot know the
 existence of each other and their personal discourse will
 differentiate. This is an illusion of projection like the wave 
 packet
 *reduction* is an illusion 

TEST

2006-09-26 Thread Colin Hales




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Re: Russell's book + UD*/strings

2006-09-26 Thread Russell Standish

On Tue, Sep 26, 2006 at 04:10:32PM +0200, Bruno Marchal wrote:
 
 
 Hi Russell,
 
 I got your book. Congratulation for that very nice introduction to the 
 subject and to your ideas. It is a very gentle and lovely book.
 Probably because you are to kind to your audience, it seems to me you 
 have sacrifice perhaps a bit of rigor. I am still not sure about your 
 most basic assumption, but I see we share a big amount of the 
 philosophy.
 I am already glad you did take into account 1/5 of my earlier remarks, 
 I wish you at least five next editions ;-).

That's a bit like the old chinese curse - I wish you live in
interesting times! 

 To be honest I don't think you really get the comp idea, and it is a 
 good think your work does not really rely on it. 

It is true that my work is an independent line of work, but probably
related. I am interested in the connections, however.

 Now I will not hide 
 the pleasure I have when seeing the 8 hypostases (even the sixteen 
 one!) sum up through their modal logic in table 71 page 129.
 I will neither repeat my olds comments nor make new one, but hope our 
 future discussion will give opportunities to clarify the possible 
 misunderstandings and relationship between our approaches.
 

Indeed.

 I let you know that I will be very busy from now until end of october, 
 so that I will be more slow for the comments' replies (or more grave 
 for the spelling mistakes if that is possible).
 
 ==
 
 This can make sense only if you tell us how to interpret a string or 
 how you interpret the Nothing, I mean formally.

Interpretation is by an observer. Formally, the observer is a map from
a string to an integer. To understand why the observer is such a
formal object requires informal modelling talk, obviously.

  From this I infer that your nothing is an informal theory of infinite 
 strings.

It is a mixture of both. The formal part is not so interesting, but
necessary to get some interesting conclusions.

 Also I give only ontological status to object in the scope of an 
 arithmetical existential statement. For example I do believe in the 
 existence of prime numbers.
 

Whereas I think the whole notion of existence is highly dubious. :)

 
 
  must be inconsistent, of course.
 
 
 Only a theory can be inconsistent. But I don't see a theory.
 

I would say also that interpretations could be inconsistent, but
perhaps there is not much difference between interpretation and
theory. Would you say There is a red flower is a theory, or merely
an interpretation of an image?

If it were possible to view the entire Nothing, it would be
an inconsistent interpretation. However it is not so possible, and
indeed it may be true that it is impossible to have an inconsistent
interpretation (I do not assert this however).

 
 
  Our
  reasoning about it need not be, and certainly I would be grateful for
  anyone pointing out inconsistencies in my writing.
 
 
 That is why I would insist to be as clear as possible so that the 
 inconsistencies are more easy to find.
 

Indeed - however we do have a difference in emphasis. Yours is towards
more formal models, but with obscure modeling relations, whereas I
prefer to spend more effort on the modeling relation than with the
formal content (the formal content of my ideas are small, no doubt why
you are disappointed!)

In that respect, I am more the physicist, and you the mathematician. :)

 
 
 
 
  Perhaps the exchange is unfair because I react as a professional
  logician, and you try to convey something informally. But I think 
  that
  at some point, in our difficult subject, we need to be entirely clear
  on what we assume or not especially if you are using formal objects,
  like strings.
 
 
  I'm not that informal. What I talk about are mathematical objects, and
  one can use mathematical reasoning.
 
 The formal/informal distinguo has nothing to do with the 
 mathematical/non-mathematical distinguo. Nor with 
 rigorous/non-rigorous.
 
 100 % of mathematics, including mathematical logic is informal. Now, 
 logicians studied formal theories or machines because it is what 
 they are studying. But they prove things about formal systems in an 
 informal way like any scientist.

Well, yes - we probably are using the word formal differently
then. For me, a formal system is a mathematical system with the
modelling relation thrown away. Triangles without trangular shaped
paddocks for example.

 In some context formal and informal are relative.
 Of course a description of a formal system looks formal, but we reason 
 *about* those formal systems. Now, if your strings are all there is, I 
 wait for an explanation of what those strings does formally, but I am 
 not asking to formalize your reasoning in your string-language, unless 
 for illustrative purpose in case you want to illustrate how a string 
 interprets something. Like we can explain how a brain or more simply 
 how a turing machine can interpret some data. 

Re: The Mathematico-Cognition Reality Theory (MCRT) Ver 6.0

2006-09-26 Thread marc . geddes

Yup it seems we do agree.  I agree with most of what you said.  And
with Bruno's comments we have some consensus in this thread.  So to
borrow a phrase from you: 'Yes indeedy' :D


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