Re: Dreaming On

2009-08-28 Thread Bruno Marchal


On 27 Aug 2009, at 15:04, Stathis Papaioannou wrote:


 2009/8/27 Bruno Marchal marc...@ulb.ac.be:

 You are right. A simpler example is a dreamer and a rock, and the
 whole universe. They have locally the same input and output: none!   
 So
 they are functionally identical, yet very different from the first
 person perspective. This is why in comp I make explicit the existence
 of a level of substitution. It is the only difference with
 functionalism which is usually vague on that point. It is a key  
 point.

 The dreamer is not functionally identical to the rock because he is
 dreaming and the rock isn't (I'll avoid starting up another rocks are
 conscious discussion). If the dreamer could talk, he would tell you
 that something is going on, while the rock would not.

I was assuming a non talking dreamer, of course.



 It isn't really
 fair to say that the outputs are the same simply because the lines of
 communication are down, or because eg. you are deliberately trying to
 fool the external observer into thinking everything is the same.


My point is just that functionalism does not really make sense, unless  
a level of substitution is assumed.

- Bruno Marchal


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




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Re: Dreaming On

2009-08-28 Thread Quentin Anciaux

2009/8/27 Flammarion peterdjo...@yahoo.com:



 On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
 2009/8/26 David Nyman david.ny...@gmail.com:

 This is because if consciousness is a computational process then it is
 independant of the (physical or ... virtual) implementation. If I
 perfom the computation on an abacus or within my head or with stones
 on the ground... it is the same (from the computation pov).

 And that's my problem with physicalism. How can it account for the
 independance of implementation if computations are not real ?

 Physcialism doesn't say that computations aren't real. It says
 real instances of computation are identical to physical processes.

If everything is reduced to physical interaction then computations
aren't real. Also that doesn't answer how it account for the
independance of implementation. As the computation is not primary, how
2 different physical process could generate the same computation
without abstract computations being the only thing that link the two
processes having existence. How can you make sense of church-turing
thesis if only realized computations make sense ?

Regards,
Quentin

 




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All those moments will be lost in time, like tears in rain.

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Re: Bayes Destroyed?

2009-08-28 Thread marc.geddes



On Aug 28, 6:58 am, Brent Meeker meeke...@dslextreme.com wrote:


 So how are you going to get around Cox's 
 theorem?http://en.wikipedia.org/wiki/Cox%27s_theorem


Cox's theorem is referring to laws of probability for making
predictions.  I agree Bayesian inference is best for this.  But it
fails to capture the true basis for rationality, because true
explanation is more than just prediction.

See for example ‘Theory and Reality’  (Peter Godfrey Smith) and
debates in philosophy about prediction versus integration.  True
explanation is more than just prediction, and involves *integration*
of different models.  Bayes only deals with prediction.



 On the contrary, in Bohm's interpretation the particles are more like
 real classical objects that have definite positions and momenta.  What
 you describe as Bohmian is more like quantum field theory in which
 particles are just eigenstates of the momentum operator on the field.

In Bohm, reality is separated into two different levels of
organization, one for the particle level and one for the wave-level.
But the wave-level is regarded by Bohm is being deeper, the particles
are derivative.  See:

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

“In the enfolded [or implicate] order, space and time are no longer
the dominant factors determining the relationships of dependence or
independence of different elements. Rather, an entirely different sort
of basic connection of elements is possible, from which our ordinary
notions of space and time, along with those of separately existent
material particles, are abstracted as forms derived from the deeper
order. These ordinary notions in fact appear in what is called the
explicate or unfolded order, which is a special and distinguished
form contained within the general totality of all the implicate orders
(Bohm, 1980, p. xv).”

“In Bohm’s conception of order, then, primacy is given to the
undivided whole, and the implicate order inherent within the whole,
rather than to parts of the whole, such as particles, quantum states,
and continua.”



 I'd say analogies are fuzzy associations.  Bayesian inference applies
 equally to fuzzy associations as well as fuzzy causal relations - it's
 just math.  Causal relations are generally of more interest than other
 relations because they point to ways in which things can be changed.
 With apologies to Marx, The object of inference is not to explain the
 world but to change it.

Associations are causal relations.  But  true explanation is more than
just causal relations, Bayes deals only with prediction of causal
relations..  A more important component of explanation is
categorization.  See:

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

Categorization is the process in which ideas and objects are
recognized, differentiated and understood. Categorization implies that
objects are grouped into categories, usually for some specific
purpose.

Analogies are concerned with Categorization, and thus go beyond mere
prediction. See ‘Analogies as Categorization’ (Atkins)
:
http://www.compadre.org/PER/document/ServeFile.cfm?DocID=186ID=4726

“I provide evidence that generated analogies are assertions of
categorization, and the
base of an analogy is the constructed prototype of an ad hoc category”

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Re: Dreaming On

2009-08-28 Thread Flammarion



On 27 Aug, 20:11, David Nyman david.ny...@gmail.com wrote:
 2009/8/27 Flammarion peterdjo...@yahoo.com:

  and hence that it can't
  in and of itself tell us anything fundamental about ontology.

  I don't think it revelas it sown ontology. OTOH, it must somehow
  be taken accounto fi in any succesful ontology because everything
  must.

 I've considered the various comments you've made recently and I've
 been wondering how best to proceed in our discussion, to try to avoid
 going round in circles.  I'd like to focus on the question of
 ontology.  You say above that consciousness doesn't reveal its own
 ontology.  If by this you mean that consciousness - in virtue of its
 mere presence - doesn't provide its own analysis, then of course this
 is obviously true.  But this is not what I'm getting at here.  I've
 said pretty clearly that I'm trying to articulate some of the
 implications of an 'eastern' metaphysics such as Vedanta.  A typical
 statement in this tradition is something like everything is
 consciousness, and this is indeed broadly the sense in which I'm
 ascribing ontological primacy to this category.

I'm more interested in grounds than implications. If
consc. does not reveal its own ontology, some other grounds are needed
for making it basic.

 The term consciousness carries so much freight that I'd prefer some
 more neutral expression such as primitive self-availability, but as
 you've said, non-standard vocabulary carries its own burden.  Anyway,
 it's the uneliminable intrinsic availability that Chalmers is getting
 at in his zombie reductio.   Any claim on this as the primitive ontic
 substrate, naturally entails that all other accounts must in principle
 be reducible or paraphraseable in terms of it, and I think that in
 fact Chalmers' own information-based dual-aspect approach has
 something useful to say on this score.  Essentially, at the end of the
 short exposition in Facing up to the Problem of Consciousness, he
 summarises the problems pretty well, and comes up with more or less
 the same intuition, adjusting for vocabulary.   Here's the quote:

 Once a fundamental link between information and experience is on the
 table, the door is opened to some grander metaphysical speculation
 concerning the nature of the world. For example, it is often noted
 that physics characterizes its basic entities only extrinsically, in
 terms of their relations to other entities, which are themselves
 characterized extrinsically, and so on. The intrinsic nature of
 physical entities is left aside. Some argue that no such intrinsic
 properties exist, but then one is left with a world that is pure
 causal flux (a pure flow of information) with no properties for the
 causation to relate. If one allows that intrinsic properties exist, a
 natural speculation given the above is that the intrinsic properties
 of the physical - the properties that causation ultimately relates -
 are themselves phenomenal properties. We might say that phenomenal
 properties are the internal aspect of information. This could answer a
 concern about the causal relevance of experience - a natural worry,
 given a picture on which the physical domain is causally closed, and
 on which experience is supplementary to the physical. The
 informational view allows us to understand how experience might have a
 subtle kind of causal relevance in virtue of its status as the
 intrinsic nature of the physical. This metaphysical speculation is
 probably best ignored for the purposes of developing a scientific
 theory, but in addressing some philosophical issues it is quite
 suggestive.

 IOW, he proposes  - with charming professional tentativeness - that
 experience is the intrinsic nature of the physical - i.e. in Quinean
 terms, everything is reducible to experience. This allows him to
 paraphrase the extrinsic physical account as 'pure causal flux' - i.e.
 the abstractable relational properties of what exists.  It is of
 course this abstractability or extrinsicality that makes it at the
 same time shareable and incomplete.  Completing the account - adding
 back the interpretation of the causal flux - then depends on *being*
 the 'instantiation' of the flux - i.e. the intrinsic properties in the
 specified relation.

 It would interest me to see how the foregoing squares with the
 criticisms you've recently made, and whether we can at least see
 exactly where the divergence is situated.

 David

1. It seems reasonable that relations must have relata. However,
relata
need not have a rich set of properties. You could build a physical
universe out
a single type of particle and various relations.

2. Someone's perceptual data are already encoded relationally in the
matter
of their brain, so if qualia are intrinisc properties of relata,
something needs to arrange
that they encode the same information, so some novel laws ar required
in addition to novel
properties,

3,. The Grain problem

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Re: Bayes Destroyed?

2009-08-28 Thread marc.geddes



On Aug 27, 7:35 pm, Bruno Marchal marc...@ulb.ac.be wrote:


 Zermelo Fraenkel theory has full transfinite induction power, but is  
 still limited by Gödel's incompleteness. What Gentzen showed is that  
 you can prove the consistency of ARITHMETIC by a transfinite induction  
 up to epsilon_0. This shows only that transfinite induction up to  
 epsilon_0 cannot be done in arithmetic.

Yes.  That's all I need for the purposes of my criticism of Bayes.
SInce ZF theory has full transfinite induction power, it is more
powerful than arithmetic.

The analogy I was suggesting was:

Arithmetic = Bayesian Inference
Set Theory =Analogical Reasoning

If the above match-up is valid, from the above (Set/Category more
powerful than Arithmetic), it follows that analogical reasoning is
more powerful than Bayesian Inference, and Bayes cannot be the
foundation of rationality as many logicians claim.

The above match-up is justified by (Brown, Porter), who shows that
there's a close match-up between analogical reasoning and Category
Theory.  See:

‘Category Theory: an abstract setting for analogy and
comparison (Brown, Porter)

http://www.maths.bangor.ac.uk/research/ftp/cathom/05_10.pdf

‘Comparison’ and ‘Analogy’ are fundamental aspects of knowledge
acquisition.
We argue that one of the reasons for the usefulness and importance
of Category Theory is that it gives an abstract mathematical setting
for analogy and comparison, allowing an analysis of the process of
abstracting
and relating new concepts.’

This shows that analogical reasoning is the deepest possible form of
reasoning, and goes beyond Bayes.


 I agree with your critics on Bayesianism, because it is a good tool
 but not a panacea, and it does not work for the sort of credibility
 measure we need in artificial intelligence.

The problem of priors in Bayesian inference is devastating.  Simple
priors only work for simple problems, and complexity priors are
uncomputable.  The deeper problem  of different models cannot be
solved by Bayesian inference at all:

See:
http://74.125.155.132/search?q=cache:_XQwv9eklmkJ:eprints.pascal-network.org/archive/3012/01/statisti.pdf+%22bayesian+inference%22+%22problem+of+priors%22cd=9hl=enct=clnkgl=nz


One of the most criticized issues in the Bayesian approach is related
to
priors. Even if there is a consensus on the use of probability
calculus to
update beliefs, wildly different conclusions can be arrived at from
different
states of prior beliefs. While such differences tend to diminish with
increas-
ing amount of observed data, they are a problem in real situations
where
the amount of data is always finite. Further, it is only true that
posterior
beliefs eventually coincide if everyone uses the same set of models
and all
prior distributions are mutually continuous, i.e., assign non-zero
probabili-
ties to the same subsets of the parameter space (‘Cromwell’s rule’,
see [67];
these conditions are very similar to those guaranteeing consistency
[8]).
As an interesting sidenote, a Bayesian will always be sure that her
own
predictions are ‘well-calibrated’, i.e., that empirical frequencies
eventually
converge to predicted probabilities, no matter how poorly they may
have
performed so far [22].

It is actually somewhat misleading to speak of the aforementioned
crit-
icism as the ‘problem of priors’, as it were, since what is meant is
often at
least as much a ‘problem of models’: if a different set of models is
assumed,
differences in beliefs never vanish even with the amount of data going
to
infinity.


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Re: Dreaming On

2009-08-28 Thread Flammarion



On 28 Aug, 02:20, Brent Meeker meeke...@dslextreme.com wrote:

  the door is opened to some grander metaphysical speculation
  concerning the nature of the world. For example, it is often noted
  that physics characterizes its basic entities only extrinsically, in
  terms of their relations to other entities, which are themselves
  characterized extrinsically, and so on. The intrinsic nature of
  physical entities is left aside. Some argue that no such intrinsic
  properties exist, but then one is left with a world that is pure
  causal flux (a pure flow of information) with no properties for the
  causation to relate.

 ?? Is momentum an intrinsic orextrinsicproperty of an electron?

Yes, very much extrinisic since it is actually momentum relative to
something else

What
 about spin?

Yes, again it has to be measured against  a magnetic field.

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Re: Dreaming On

2009-08-28 Thread Bruno Marchal


On 27 Aug 2009, at 19:21, Flammarion wrote:




 On 24 Aug, 16:23, Bruno Marchal marc...@ulb.ac.be wrote:
 On 22 Aug 2009, at 21:10, Brent Meeker wrote:

 But you see Brent, here you confirm that materialist are religious in
 the way they try to explain, or explain away the mind body problem. I
 can imagine that your consciousness supervene on something
 uncomputable in the universe. But we have not find anything
 uncomputable in the universe, except the quantum indeterminacy, but
 this is the kind of uncomputability predicted by the comp theory (and
 AUDA suggested it is exactly the uncomputable aspect of the universe
 predicted by comp).

 So you are postulating an unknown property of matter just to make the
 comp theory false. This is really a matter-of-the gaps (cf god-of- 
 the
 gaps) use of matter.

 No uncomputable property is needed. If it is a fact that consc.
 supervenes
 directly on matter, then no immaterial machine or virtualisation can
 be conscious.

OK.
But to be honest I have no clue what matter can be in that setting,  
nor what directly could possibly mean in consciousness supervenes  
*directly* on matter.
I think that you are saying or meaning that for a computation to have  
consciousness, the computation needs to be implemented in a real  
material reality, but that is the point which MGA makes  
epistemologically inconsistant.


 That does not prove CTM false, but it does disprove the argument that
 if physics is computible, then the CTM is true


We have both physics is computable entails my brain is computable  
which entails I can say yes to the doctor, which entails CTM.
And we have that physics is computable entails CTM is false (because  
by UDA, CTM entails that physics cannot be entirely computable, and it  
is an open problem if that non computability comes only from what is  
contingent in the computational histories). The white rabbit can be  
made *relatively* rare (in QM, or in comp) but can never disappear.

Bruno



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




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Re: Dreaming On

2009-08-28 Thread Flammarion



On 28 Aug, 08:42, Bruno Marchal marc...@ulb.ac.be wrote:
 On 27 Aug 2009, at 19:21, Flammarion wrote:





  On 24 Aug, 16:23, Bruno Marchal marc...@ulb.ac.be wrote:
  On 22 Aug 2009, at 21:10, Brent Meeker wrote:

  But you see Brent, here you confirm that materialist are religious in
  the way they try to explain, or explain away the mind body problem. I
  can imagine that your consciousness supervene on something
  uncomputable in the universe. But we have not find anything
  uncomputable in the universe, except the quantum indeterminacy, but
  this is the kind of uncomputability predicted by the comp theory (and
  AUDA suggested it is exactly the uncomputable aspect of the universe
  predicted by comp).

  So you are postulating an unknown property of matter just to make the
  comp theory false. This is really a matter-of-the gaps (cf god-of-
  the
  gaps) use of matter.

  No uncomputable property is needed. If it is a fact that consc.
  supervenes
  directly on matter, then no immaterial machine or virtualisation can
  be conscious.

 OK.
 But to be honest I have no clue what matter can be in that setting,  
 nor what directly could possibly mean in consciousness supervenes  
 *directly* on matter.
 I think that you are saying or meaning that for a computation to have  
 consciousness, the computation needs to be implemented in a real  
 material reality, but that is the point which MGA makes  
 epistemologically inconsistant.

  That does not prove CTM false, but it does disprove the argument that
  if physics is computible, then the CTM is true

 We have both physics is computable entails my brain is computable  
 which entails I can say yes to the doctor, which entails CTM.

No we don't for the reasons given.

 And we have that physics is computable entails CTM is false (because  
 by UDA, CTM entails that physics cannot be entirely computable, and it  
 is an open problem if that non computability comes only from what is  
 contingent in the computational histories). The white rabbit can be  
 made *relatively* rare (in QM, or in comp) but can never disappear.

 Bruno

 http://iridia.ulb.ac.be/~marchal/
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Re: Dreaming On

2009-08-28 Thread Flammarion



On 28 Aug, 02:27, Brent Meeker meeke...@dslextreme.com wrote:
 Flammarion wrote:

  On 21 Aug, 21:01, Brent Meeker meeke...@dslextreme.com wrote:
  Flammarion wrote:

  Do you think that if you scanned my brain right down to the atomic
  level,
  you still wouldn't have captured all the information?
  That's an interesting question and one that I think relates to the
  importance of context.  A scan of your brain would capture all the
  information in the Shannon/Boltzman sense, i.e. it would determine which
  of the possible configurations and processes were realized.  However,
  those concerned about the hard problem, will point out that this
  misses the fact that the information represents or means something.
  To know the meaning of the information would require knowledge of the
  world in which the brain acts and perceives, including a lot of
  evolutionary history.  Image scanning the brain of an alien found  in a
  crash at Roswell.  Without knowledge of how he acts and the evolutionary
  history of his species it would be essentially impossible to guess the
  meaning of the patterns in his brain.  My point is that it is not just
  computation that is consciousness or cognition, but computation with
  meaning, which means within a certain context of action.

  But figuring out stored sensory information should be about the
  easiest part of the task. If you can trace a pathway from a red
  sensor to a storage unit, the information in the unit has to mean
  this is red.
  What is hard about the Hard Problem is *not* interpretation or
  context.

 I'm not so sure about that - maybe more is different applies. This
 is red is really a summary, an abstraction, of what the red sensor
 firing means to the alien.  To a human it's the color of blood and has
 connotations of violence, excitement, danger.  To an alien with green
 blood... from a planet with red seas...?  If you knew all the
 associations built up over a lifetime of memories and many lifetimes
 of evolution maybe the 'hard problem' would dissolve.

Not at all. That theory predicts that some entirely novel sensation--
one which
has not built
up any associations --should be easy to describe. But it isn;t. And in
fact
describing associations is a lot easier than describing the core
phenomenal feel.

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Re: Dreaming On

2009-08-28 Thread Flammarion



On 28 Aug, 09:50, Flammarion peterdjo...@yahoo.com wrote:
 On 28 Aug, 07:27, Quentin Anciaux allco...@gmail.com wrote:



  2009/8/27 Flammarion peterdjo...@yahoo.com:

   On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
   2009/8/26 David Nyman david.ny...@gmail.com:

   This is because if consciousness is a computational process then it is
   independant of the (physical or ... virtual) implementation. If I
   perfom the computation on an abacus or within my head or with stones
   on the ground... it is the same (from the computation pov).

   And that's my problem with physicalism. How can it account for the
   independance of implementation if computations are not real ?

   Physcialism doesn't say that computations aren't real. It says
   real instances of computation are identical to physical processes.

  If everything is reduced to physical interaction then computations
  aren't real.

 That still doesn't follow. Water=H2O doesn't mean water is unreal.

  Also that doesn't answer how it account for the
  independance of implementation.

 A type of computation is an equivalence class of physical
 instances. They fall into the class by being susceptible
 to the same abstract definition, not by having the same extra phsyical
 property.
 This is no more mysterious than the fact that you can have quite a
 physcally
 varied class of cubic things. Shape is multiply realisable  too.

  As the computation is not primary, how
  2 different physical process could generate the same computation
  without abstract computations being the only thing that link the two
  processes having existence.

 You do need abstract computations, but you don't
 need Platonic computations. Not all abstracta
 are Platonic. Check out the difference between Platonic and
 Ariostotelean forms.

 How can you make sense of church-turing
  thesis if only realized computations make sense ?

 Non-Platonic bstracta can make sense. Platonism supplies reference,
 not sense.
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Re: Dreaming On

2009-08-28 Thread Flammarion



On 28 Aug, 07:27, Quentin Anciaux allco...@gmail.com wrote:
 2009/8/27 Flammarion peterdjo...@yahoo.com:





  On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
  2009/8/26 David Nyman david.ny...@gmail.com:

  This is because if consciousness is a computational process then it is
  independant of the (physical or ... virtual) implementation. If I
  perfom the computation on an abacus or within my head or with stones
  on the ground... it is the same (from the computation pov).

  And that's my problem with physicalism. How can it account for the
  independance of implementation if computations are not real ?

  Physcialism doesn't say that computations aren't real. It says
  real instances of computation are identical to physical processes.

 If everything is reduced to physical interaction then computations
 aren't real.

That still doesn't follow. Water=H2O doesn't mean water is unreal.

 Also that doesn't answer how it account for the
 independance of implementation.

A type of computation is an equivalence class of physical
instances. They fall into the class by being susceptible
to the same abstract definition, not by having the same extra phsyical
property.
This is no more mysterious than the fact that you can have quite a
physcally
varied class of cubic things. Shape is multiply realisable  too.

 As the computation is not primary, how
 2 different physical process could generate the same computation
 without abstract computations being the only thing that link the two
 processes having existence.

You do need abstract computations, but you don't
need Platonic computations. Not all abstracta
are Platonic. Check out the difference between Platonic and
Ariostotelean forms.

How can you make sense of church-turing
 thesis if only realized computations make sense ?

Non-Platonic bstracta can make sense. Platonism supplies reference,
not sense.
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Re: Emulation and Stuff

2009-08-28 Thread Flammarion



On 21 Aug, 20:49, Bruno Marchal marc...@ulb.ac.be wrote:
 On 21 Aug 2009, at 09:33, Flammarion wrote:





  On 20 Aug, 00:28, Bruno Marchal marc...@ulb.ac.be wrote:
  On 19 Aug 2009, at 22:21, Flammarion wrote:

  Where he says computation can happen without any physicial process
  at
  all. I don't see any evidence for that

  I am explaining this right now.

  Only Bruno thinks computation trancends matter.

  The notion of computation and computability have been discovered by
  Mathematicians working around the foundation crisis of math after the
  discovery by Cantor and others of paradoxes in set theory.

  The idea is that computation should be redefined as physical
  computation is a very recent one, and is due to people like David
  Deustch and Landauer. And it does not really work as such. Deutsch
  reconstruction of the Post-Church-Turing thesis is really a
  different thesis.

  Of course you can have theoretical
  truths about computation

  But show me something that has been computed by
  an immaterial computer.

 A Schmidhuberian computationalist would probably answer: look around
 you. But I have explained why this is not enough, and why a prori comp
 makes the observable reality not the output of one program (but a view
 from inside from all execution of all programs).

   I can only hope you will work on the UDA+MGA, and understand that
 non-theoretical truth have to be redefined as theoretical
 possibilities (consistencies) observed from inside (from some first
 person point of view).

There is no UD.

 Comp, or CTM, leads to a many types no token view of reality. Token
 are seen as such by being appearances from the point of view of an
 abstract subject coupled to an (infinity of) abstract computations.



  CTM *implies* materialism, and the MGA doesn't work.

  CTM is neutral on materialism, even if many materialist use
  incorrectly comp to put the mind body problem under the rug. UDA,
  including MGA, shows why this fails.

  What is in MGA which does not work?

  It's a reductio of the idea that mental states
  supervene on computational states.
  CTM must be cast as the claim
  that mental activity supervenes on computational
  activity.

 I agree. Consciousness is attached to computation (and not to
 computational states), even at the starting of the reasoning, and also
 when the physical supervenience is introduced in MGA for the reductio
 ad absurdum.
 Then, eventually, keeping CTM, and thus abandoning (weak) materialism,
 consciousness is related to, well not just a computation, but to an
 infinite sheaves of computations. Consciousness is a first person
 notion, and as such, is dependent on the first person uncertainty
 measure brought by the first person indeterminacy.
 This is why I take time to explain what is a computation, or a
 computational activity, in purely arithmetical terms. A computation is
 not just a sequence of computational states, it is a sequence of
 computational states related by at least one universal machine (and
 then an infinity of them, from the point of view of the conscious
 being, observably so when he/she looks below its substitution level).
 Classical physics become the study of our most probable computations,
 which emerge from the statistical interference of all computations
 going through my relevant states (the relevance being dependent of the
 observer's comp-substitution level).

  Thanks for quoting my sane2004 definition of comp, and showing that
  indeed platonism is not part of it.

  It is a version of Platonism

 The wording is not important.

Maybe you could flag the wording that we are supposed
to take serioulsy.

 The point is that in the assumption of
 CTM, (CT+ the theological act of faith),  I am using that version of
 platonism only, which is just the idea that classical logic can be
 applied to arithmetical sentences, and in the conclusion, only, we
 have to abandon weak materialism or CTM.

Nope. Assumptions about truth don't get you a UD which is capable of
simulating me. You need
a claim about existence. You argument is either based on Platonism or
invalid

  Just arithmetical realism without which CT has no meaning at all.

  The CT thesis requires some mathematical
  claims to be true. it doesn't require numbers to actually exist

 I have never asserted that numbers actually exist. Just that they
 exist in the sense of the usual interpretation of existential
 arithmetical statement are independent of me, you, or the existence or
 not of a material world.

There is no usual interpretation, it is disputed. Formalists don't
think
backeards-E has any existential implications at all

 Would the two cosmic branes never have collided, and the big bang
 never occurred, the Rieman hypothesis would still be atemporally and
 aspatially true or false.

Truth and falsehood don't buy you an immaterial computer simulating me
and eveything I see.

  Get the feeling you have change your mind on AR. You believe that a
  proposition 

Re: Dreaming On

2009-08-28 Thread Flammarion



On 28 Aug, 12:53, Bruno Marchal marc...@ulb.ac.be wrote:
 On 28 Aug 2009, at 10:52, Flammarion wrote:





  On 28 Aug, 08:42, Bruno Marchal marc...@ulb.ac.be wrote:
  On 27 Aug 2009, at 19:21, Flammarion wrote:

  On 24 Aug, 16:23, Bruno Marchal marc...@ulb.ac.be wrote:
  On 22 Aug 2009, at 21:10, Brent Meeker wrote:

  But you see Brent, here you confirm that materialist are
  religious in
  the way they try to explain, or explain away the mind body
  problem. I
  can imagine that your consciousness supervene on something
  uncomputable in the universe. But we have not find anything
  uncomputable in the universe, except the quantum indeterminacy, but
  this is the kind of uncomputability predicted by the comp theory
  (and
  AUDA suggested it is exactly the uncomputable aspect of the
  universe
  predicted by comp).

  So you are postulating an unknown property of matter just to make
  the
  comp theory false. This is really a matter-of-the gaps (cf god-of-
  the
  gaps) use of matter.

  No uncomputable property is needed. If it is a fact that consc.
  supervenes
  directly on matter, then no immaterial machine or virtualisation can
  be conscious.

  OK.
  But to be honest I have no clue what matter can be in that setting,
  nor what directly could possibly mean in consciousness supervenes
  *directly* on matter.
  I think that you are saying or meaning that for a computation to have
  consciousness, the computation needs to be implemented in a real
  material reality, but that is the point which MGA makes
  epistemologically inconsistant.

  That does not prove CTM false, but it does disprove the argument
  that
  if physics is computible, then the CTM is true

  We have both physics is computable entails my brain is computable
  which entails I can say yes to the doctor, which entails CTM.

  No we don't for the reasons given.

 The reason above concerns immaterial machine. Not material one, like
 in comp alias CTM.
 (Then MGA proves that matter emerges from number relation, once we
 assume CTM, but this is not relevant).

 Are you really saying that if the laws of physics are computable, then
 we have to say no to the doctor?


No. The computability of physics does not entail either the truth or
the falsehood
of CTM

This seems to contradict many
 statements you have made in preceding posts.

 Bruno

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Re: Emulation and Stuff

2009-08-28 Thread Flammarion



On 22 Aug, 00:38, David Nyman david.ny...@gmail.com wrote:
 On 21 Aug, 19:04, Flammarion peterdjo...@yahoo.com wrote:



Explaining away qua reduction is nto the same as
explaining away qua elimination.

   Well, either way he's explaining away, as you yourself point out
   below.  But it's a false distinction, as I point out below.

 But also - just to dispose once and for all of this particular point -
 I want to be sure that you understand that I'm not arguing *for*
 eliminative materialism, except as devil's advocate (I'm sure you know
 this).  But one aspect of my recent discussions with Peter has been to
 bring to a focus the strict consequences of materialism, in precisely
 the honest way that you attribute to Dennett.  The trouble is, that
 Dennett, having eliminated the mind and hence the notorious 'problem',
 still cheerfully carries on deploying the same mind-dependent concepts
 as though nothing had happened!

The upshot of which is that he *hasn't* eliminated the mind
(with the possible exception of qualia)
in the sense of Eliminative Materialism, only reduced it in the
sense of Reductive materialism.

   What do you mean with the possible exception of qualia!  The whole
   point is that if you think you can leave qualitative experience out of
   the account you're an eliminativist.  Qualia are precisely what is
   being eliminated.

  He is a selective eliminativist. He is not being
  inconsistent. Having eiminated qualia, he deosn;t
  continue to talk about them. He does continue to talk
  about memory, thought and perception, but then he
  hasn't eilminated them.

 In other words, his position is
 inconsistent and incoherent.  It's dualism for free!

In other words, his position isn't what you have decided it is.

   What do you mean?  Are you saying he's an eliminativist or a crypto-
   dualist?  Or are you implying that (possibly!) non-qualitative
   reductive materialism is something different than either of these?

  he is eliminativist about qualia and reductionist about everything
  else.

 In that case he's an eliminativist about consciousness..




 So, in this context, let me try to understand your remark: with or
 without assuming PM (primitive matter) there is an mathematical notion
 of computation and of computability.  I would say - per Dennett, but
 understood *consistently* - that under the assumption that there is
 *only* primitive matter (i.e. material monism) - there strictly can be
 no appeal to such a notion as computation, because mathematics itself
 is eliminable per Qine.

No. Paraphrase indicates identity. Water can be paraphrased
as H2O. That means water is identical to H2O. not that
water does not and cannot exist. Water is only eliminated
as *fundamental* (eg. the way the Greeks thought of it).
EliminativISM is a much stronger claim, that the concept
eliminated should never subsequently be used even as
a place-holder or shrothand

   Yes, so following your recipe above, a given computation can be
   paraphrased as a specific physical process.  This means that this
   computation is identical to that physical process.  'Computation' is
   therefore eliminated as something fundamental (in the Greek sense).
   Consequently, this leaves CTM+PM with 'computation' as a mere
   shorthand for an appeal to the fundamental physical processes, or
   alternatively with no appeal to anything fundamental whatsoever.

  Yes, yes, and yes. Why would that be a problem?

 Well, if now you think there's no problem, perhaps you'd like to
 reconsider what you meant by no above.  I try my best to respond to
 your comments, but it seems to me that you react as though you had
 never made them.

I mean it is false that:
Under the assumption that there is
*only* primitive matter (i.e. material monism) - there strictly can be
no appeal to such a notion as computation,


Because instances of compuitation are not eleiminated, they are
*identified*
with physical processes.

   Further, I can't possibly agree with your contention that
   'eliminativism' is any other or stronger claim than this.

  Uh-huh. And where are you getting your information
  on eliminativism from?

  This would
   be absurd, as well as unnecessary, because it would mean that we would
   be struck dumb.

  Only if we eliminated everything,. and only if we did not have
  substitute theory. Elimiativists think terms like thought will
  simply be abandoned as part of a failed theory,
  (like phlosgiston), rather than continuing as convenient
  but not entirely accurate shorthand. But they don't expect
  this to happen until the replacement theories are
  perfected. So they don't expect to be struck dumb.

 In that case they're 'replacementists' rather than 'eliminativists',
 wouldn't you say?

It doesn't help to re-arrange the vocabulary

They just want to replace one shorthand with
 another.


Re: Dreaming On

2009-08-28 Thread Bruno Marchal


On 28 Aug 2009, at 10:52, Flammarion wrote:




 On 28 Aug, 08:42, Bruno Marchal marc...@ulb.ac.be wrote:
 On 27 Aug 2009, at 19:21, Flammarion wrote:





 On 24 Aug, 16:23, Bruno Marchal marc...@ulb.ac.be wrote:
 On 22 Aug 2009, at 21:10, Brent Meeker wrote:

 But you see Brent, here you confirm that materialist are  
 religious in
 the way they try to explain, or explain away the mind body  
 problem. I
 can imagine that your consciousness supervene on something
 uncomputable in the universe. But we have not find anything
 uncomputable in the universe, except the quantum indeterminacy, but
 this is the kind of uncomputability predicted by the comp theory  
 (and
 AUDA suggested it is exactly the uncomputable aspect of the  
 universe
 predicted by comp).

 So you are postulating an unknown property of matter just to make  
 the
 comp theory false. This is really a matter-of-the gaps (cf god-of-
 the
 gaps) use of matter.

 No uncomputable property is needed. If it is a fact that consc.
 supervenes
 directly on matter, then no immaterial machine or virtualisation can
 be conscious.

 OK.
 But to be honest I have no clue what matter can be in that setting,
 nor what directly could possibly mean in consciousness supervenes
 *directly* on matter.
 I think that you are saying or meaning that for a computation to have
 consciousness, the computation needs to be implemented in a real
 material reality, but that is the point which MGA makes
 epistemologically inconsistant.

 That does not prove CTM false, but it does disprove the argument  
 that
 if physics is computible, then the CTM is true

 We have both physics is computable entails my brain is computable
 which entails I can say yes to the doctor, which entails CTM.

 No we don't for the reasons given.


The reason above concerns immaterial machine. Not material one, like  
in comp alias CTM.
(Then MGA proves that matter emerges from number relation, once we  
assume CTM, but this is not relevant).

Are you really saying that if the laws of physics are computable, then  
we have to say no to the doctor? This seems to contradict many  
statements you have made in preceding posts.

Bruno



 And we have that physics is computable entails CTM is false  
 (because
 by UDA, CTM entails that physics cannot be entirely computable, and  
 it
 is an open problem if that non computability comes only from what is
 contingent in the computational histories). The white rabbit can be
 made *relatively* rare (in QM, or in comp) but can never disappear.

 Bruno

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

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




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Re: Dreaming On

2009-08-28 Thread Stathis Papaioannou

2009/8/28 David Nyman david.ny...@gmail.com:

 Well, I don't think that it is just words, but it can be difficult to
 see this because of the heavy freight of association carried by the
 standard vocabulary.  At root, if one doesn't intuit the 'personal'
 (in the most general sense - e.g. Bruno's sense of the 0-personal) as
 a) ontological and b) uniquely so, one is still unconsciously
 categorising in terms of Descartes' two substances, however the
 vocabulary masks this.  But perhaps this is what you mean by just
 words?

Is functionalism monism, property dualism, or might it even be a form
of substance dualism? Can a materialist honestly be a monist or is he
just a dualist in denial?


-- 
Stathis Papaioannou

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Re: Emulation and Stuff

2009-08-28 Thread Flammarion



On 25 Aug, 08:22, Bruno Marchal marc...@ulb.ac.be wrote:
 On 19 Aug 2009, at 22:38, Flammarion wrote:



  That is false. You are tacitly assuming that PM has to be argued
  with the full force of necessity --

  I don't remember. I don't find trace of what makes you think so.
  Where?

  Well, if it;s tacit you wouldn't find  a trace.

 I wake up this morning realizing this was not your usual statement
 that I am implicitly assuming what I am proving.

 So actually you may be right, I do believe that PM has to be argued.

The key phrase is:
with the full force of necessity

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Re: Dreaming On

2009-08-28 Thread Flammarion



On 28 Aug, 13:51, Stathis Papaioannou stath...@gmail.com wrote:


 Is functionalism monism, property dualism, or might it even be a form
 of substance dualism?

Monism
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Re: Dreaming On

2009-08-28 Thread Stathis Papaioannou

2009/8/28 Brent Meeker meeke...@dslextreme.com:

 Is your experience the same?  Do you experience frabjous?  If you
 put melody for frabjous, you've got synsathesia.  I'd say that
 functional equivalence is relative to the level.  At *some* level
 equal-input-output=equal-experience, but not at higher levels.

 If you have a different experience for the same input, then you don't
 produce the same output.

 If you count experience as output that would reduce functionalism to
 a meaningless tautology.

The private experience itself is not output, but the behaviour it
*might* result in is. If my experience is different, then I might say
that I feel different; hence my behaviour might be different. But if I
am truly functionally identical following a brain transplant, I will
by definition be physically incapable of behaving differently.

You might on a particular occasion, but you
 won't under all conditions, because you will be able to say there is
 something different about the altered experience; namely, the sky now
 looks frabjous or melodious as well as blue. To have a functionally
 perfect brain replacement is to be guaranteed that *nothing* will
 change, so that you will never even be able to say, this feels a bit
 weird, but I can't explain exactly how.

 But if functionalism is to be meaningful the level of functional units
 for a perfect brain replacement must not vary with experience -
 otherwise functionalism threatens to collapse to identicalism (I just
 made that up :-) ).


 I actually expect that our consciousness is very crude, compared to
 the information theoretic content of our perception and our biological
 function, and we could be easily fooled by the doctor.  Suppose we get
 a brain that makes the sky look different - but one that forgets how
 the sky used to look.

Yes, you're right. But I'd pay more to keep everything just the same.

-- 
Stathis Papaioannou

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Re: Dreaming On

2009-08-28 Thread Brent Meeker

Quentin Anciaux wrote:
 2009/8/27 Flammarion peterdjo...@yahoo.com:


 On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
 2009/8/26 David Nyman david.ny...@gmail.com:
 This is because if consciousness is a computational process then it is
 independant of the (physical or ... virtual) implementation. If I
 perfom the computation on an abacus or within my head or with stones
 on the ground... it is the same (from the computation pov).

 And that's my problem with physicalism. How can it account for the
 independance of implementation if computations are not real ?
 Physcialism doesn't say that computations aren't real. It says
 real instances of computation are identical to physical processes.
 
 If everything is reduced to physical interaction then computations
 aren't real. Also that doesn't answer how it account for the
 independance of implementation. As the computation is not primary, how
 2 different physical process could generate the same computation
 without abstract computations being the only thing that link the two
 processes having existence. How can you make sense of church-turing
 thesis if only realized computations make sense ?
 
 Regards,
 Quentin

Try substituting lengths for computations.  Are lengths primary 
because the same length can occur in different physical objects?

Brent

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Re: Dreaming On

2009-08-28 Thread Brent Meeker

Bruno Marchal wrote:
 
 On 27 Aug 2009, at 19:21, Flammarion wrote:
 


 On 24 Aug, 16:23, Bruno Marchal marc...@ulb.ac.be wrote:
 On 22 Aug 2009, at 21:10, Brent Meeker wrote:
 But you see Brent, here you confirm that materialist are religious in
 the way they try to explain, or explain away the mind body problem. I
 can imagine that your consciousness supervene on something
 uncomputable in the universe. But we have not find anything
 uncomputable in the universe, except the quantum indeterminacy, but
 this is the kind of uncomputability predicted by the comp theory (and
 AUDA suggested it is exactly the uncomputable aspect of the universe
 predicted by comp).

 So you are postulating an unknown property of matter just to make the
 comp theory false. This is really a matter-of-the gaps (cf god-of- 
 the
 gaps) use of matter.
 No uncomputable property is needed. If it is a fact that consc.
 supervenes
 directly on matter, then no immaterial machine or virtualisation can
 be conscious.
 
 OK.
 But to be honest I have no clue what matter can be in that setting,  
 nor what directly could possibly mean in consciousness supervenes  
 *directly* on matter.
 I think that you are saying or meaning that for a computation to have  
 consciousness, the computation needs to be implemented in a real  
 material reality, but that is the point which MGA makes  
 epistemologically inconsistant.
 
 
 That does not prove CTM false, but it does disprove the argument that
 if physics is computible, then the CTM is true
 
 
 We have both physics is computable entails my brain is computable  
 which entails I can say yes to the doctor, which entails CTM.
 And we have that physics is computable entails CTM is false (because  
 by UDA, CTM entails that physics cannot be entirely computable, 

This seems to already assume that physics and computation are the same 
kind of thing, i.e. physics is in Platonia or CTM is a statement about 
real machines.

and it  
 is an open problem if that non computability comes only from what is  
 contingent in the computational histories). 

Is the contingency of the form some things happen and some things don't?

Brent

The white rabbit can be  
 made *relatively* rare (in QM, or in comp) but can never disappear.
 
 Bruno
 
 
 
 http://iridia.ulb.ac.be/~marchal/
 
 
 
 
  
 


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Re: Emulation and Stuff

2009-08-28 Thread Bruno Marchal


On 28 Aug 2009, at 14:46, Flammarion wrote:




 On 22 Aug, 08:21, Bruno Marchal marc...@ulb.ac.be wrote:
 On 21 Aug 2009, at 10:28, Flammarion wrote:

 1. Something that ontologically exists can only be caused or  
 generated
 by something else that does
 2. I ontologically exist
 3. According to you, I am generated by the UD
 4. Therefore the UD must ontologically exist.

 Step 4 is really step 0 which I have worked backwards
 to here

  5. But the UD exists only mathematically.

 Thus, ontological existence = mathematical existence.

 There is no usual one, since there is no one agreed ontology
 of mathematics.

 For sets and functions, you may be right. For numbers, there is a
 general mathematical agreement.

 No there isn't.


What is the disagreement?



 There may be no philosophical
 argument, but this is not relevant to undersatnd the non  
 philosophical
 reasoning.

 Ontology is philosophy. You can't settle ontological quesitons
 with mathematical proofs.

Philosophy, or theology. OK. But comp is an assumption in cognitive- 
science/philosophy/theology. It is an assumption that a form of  
reincarnation is possible. This is not pure mathematics. UDA belongs  
to the intersection of cognitive and physic science. UDA is not purely  
mathematical.




 You are aware. are you not, that philosophers
 and mathematicians are still writing books and papers attacking
 and defending Platonism and other approaches?

 Platonism is used by both philosopher and mathematician as something
 far more general than arithmetical realism, on which all
 mathematicians agree.

 I am not concerned with argument about how many pixies exist.

So a doubt about the existence of a large cardinal in set theory rise  
a doubt about the existence of seven?
I have use arithmetical realism, because I have never met any  
difficulty, among mathematicians, physicians and computer scientist.  
Nor even with philosophers, except some which just dodge the issues of  
showing what they miss in the argument.
My work has been indeed rejected in Brussels, by philsophers. But it  
has been defended a s a PhD thesis by a jury with mathematician,  
computer scientist, physician (yes, not physicist, but doctor!).



 The point remains: there *is* a debate so there is *not* a standard
 ontology.

 It is believed explcitly by many physicists too,
 like David Deutsch, Roger Penrose, and those who use math in physics.

 I never said no-on beliieves Platonism. I said some
 people belive other things. Therefore it is contentious,
 therefore it is needs jsutification.


It is more efficacious to see if the consequence of comp, believed by  
many, are verified by nature.




 By comp, the  ontic
 theory of everything is shown to be any theory in which I can
 represent the computable function. The very weak Robinson  
 Arithmetic
 is already enough.

 I am not interested in haggling over which pixies exist.

 This may be the root of your problem.

 comp = CTM.

 It clearly isn't by the defintiion you gave in
 your SANE paper.

 All right. As I said: comp is CTM + 2 + 2 =  4.

 Nope, mere truth does not buy the immaterial existence of a UD


But from 2+2 = 4 and  CT, you can derive the existence of UD.




 Classical logic is just a formal rule.

 It depends on the realm in which you apply classical logic. In
 computer science people admit that a running program will either  
 halt,
 or not halt, even in case we don't know. This is a non formal use of
 classical logic.

 It still does not demonstrate the immaterial existence of computers
 no-one has built.


No one has ever build the prime numbers.



 Bivalence is not Platonism

 Exactly. This is one more reason to distinguish carefully
 arithmetical realism (bivalence in the realm of numbers), and
 Platonism (something huge in philosophy and theology).

 Even more reason to distinguish between AR qua truth and AR qua
 existence.

Yes, and I use only AR qua truth.

I may ask you what are your evidence for a primary matter, or for your  
notion of AR qua physical existence.



 So what? If I am material the reasoning is correct. Since the
 alternatives
 to my being material are inherently unlikely, my reasoning is still
 *probably* correct.

 You are telling me that if you are material, then you are material.

 I am telling you I do not have to give equal weight to
 every hypothesis.

 I begin to believe what Jesse and David says: you are dodging the
 issue.

 What issue?

 CTM and weak materialism are epistemologically incompabible.

 Not demonstrated.


You have pointed on invisible or implicit errors only, up to now.
In your preceding post, you even argue somehow that you cannot show me  
the errors because they are invisible.

At least you don't argue against the first person indeterminacy  
(unlike Chalmers who pretends that after a duplication between W and M  
you feel yourself to be simultaneously at the two places).

I think you have difficulties with MGA, but if you are interested we  

Re: Dreaming On

2009-08-28 Thread Brent Meeker

Flammarion wrote:
 
 
 On 28 Aug, 02:27, Brent Meeker meeke...@dslextreme.com wrote:
 Flammarion wrote:

 On 21 Aug, 21:01, Brent Meeker meeke...@dslextreme.com wrote:
 Flammarion wrote:
 Do you think that if you scanned my brain right down to the atomic
 level,
 you still wouldn't have captured all the information?
 That's an interesting question and one that I think relates to the
 importance of context.  A scan of your brain would capture all the
 information in the Shannon/Boltzman sense, i.e. it would determine which
 of the possible configurations and processes were realized.  However,
 those concerned about the hard problem, will point out that this
 misses the fact that the information represents or means something.
 To know the meaning of the information would require knowledge of the
 world in which the brain acts and perceives, including a lot of
 evolutionary history.  Image scanning the brain of an alien found  in a
 crash at Roswell.  Without knowledge of how he acts and the evolutionary
 history of his species it would be essentially impossible to guess the
 meaning of the patterns in his brain.  My point is that it is not just
 computation that is consciousness or cognition, but computation with
 meaning, which means within a certain context of action.
 But figuring out stored sensory information should be about the
 easiest part of the task. If you can trace a pathway from a red
 sensor to a storage unit, the information in the unit has to mean
 this is red.
 What is hard about the Hard Problem is *not* interpretation or
 context.
 I'm not so sure about that - maybe more is different applies. This
 is red is really a summary, an abstraction, of what the red sensor
 firing means to the alien.  To a human it's the color of blood and has
 connotations of violence, excitement, danger.  To an alien with green
 blood... from a planet with red seas...?  If you knew all the
 associations built up over a lifetime of memories and many lifetimes
 of evolution maybe the 'hard problem' would dissolve.
 
 Not at all. That theory predicts that some entirely novel sensation--
 one which
 has not built
 up any associations --should be easy to describe. But it isn;t. And in
 fact
 describing associations is a lot easier than describing the core
 phenomenal feel.

Does that theory refer to more-is-different?  ISTM that 
more-is-different implies exactly what you point out.  It's easier to 
describe a sensation that has lots of associations because describe it 
in terms of the associations; whereas a completely novel sensation is 
impossible describe.

Brent

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Re: Bayes Destroyed?

2009-08-28 Thread Bruno Marchal


On 28 Aug 2009, at 10:47, marc.geddes wrote:




 On Aug 27, 7:35 pm, Bruno Marchal marc...@ulb.ac.be wrote:


 Zermelo Fraenkel theory has full transfinite induction power, but is
 still limited by Gödel's incompleteness. What Gentzen showed is that
 you can prove the consistency of ARITHMETIC by a transfinite  
 induction
 up to epsilon_0. This shows only that transfinite induction up to
 epsilon_0 cannot be done in arithmetic.

 Yes.  That's all I need for the purposes of my criticism of Bayes.
 SInce ZF theory has full transfinite induction power, it is more
 powerful than arithmetic.

 The analogy I was suggesting was:

 Arithmetic = Bayesian Inference
 Set Theory =Analogical Reasoning


This makes no sense for me.

Also, here arithmetic = Peano Arithmetic (the machine, or the formal  
system).

Obviously (?, by Gödel) Arithmetic (arithmetical truth) is infinitely  
larger that what you can prove in ZF theory.

Of course ZF proves much more arithmetical true statements than PA.
Interestingly enough, ZF and ZFC proves the same arithmetical truth.   
(ZFC = ZF + axiom of choice);
And of course ZFK (ZF + existence of inaccessible cardinals) proves  
much more arithmetical statements than ZF.
But all those theories proves only a tiny part of Arithmetical truth,  
which escapes all axiomatizable theories.



 If the above match-up is valid, from the above (Set/Category more
 powerful than Arithmetic), it follows that analogical reasoning is
 more powerful than Bayesian Inference, and Bayes cannot be the
 foundation of rationality as many logicians claim.

 The above match-up is justified by (Brown, Porter), who shows that
 there's a close match-up between analogical reasoning and Category
 Theory.  See:

 ‘Category Theory: an abstract setting for analogy and
 comparison (Brown, Porter)

 http://www.maths.bangor.ac.uk/research/ftp/cathom/05_10.pdf

 ‘Comparison’ and ‘Analogy’ are fundamental aspects of knowledge
 acquisition.
 We argue that one of the reasons for the usefulness and importance
 of Category Theory is that it gives an abstract mathematical setting
 for analogy and comparison, allowing an analysis of the process of
 abstracting
 and relating new concepts.’

 This shows that analogical reasoning is the deepest possible form of
 reasoning, and goes beyond Bayes.


I agree, but there are many things going beyond Bayes.





 I agree with your critics on Bayesianism, because it is a good tool
 but not a panacea, and it does not work for the sort of credibility
 measure we need in artificial intelligence.

 The problem of priors in Bayesian inference is devastating.  Simple
 priors only work for simple problems, and complexity priors are
 uncomputable.  The deeper problem  of different models cannot be
 solved by Bayesian inference at all:


Like all theorems, Bayes theorems can be used with many benefits on  
some problems, and can generate total non sense when misapplied.

Bruno

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




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Re: Emulation and Stuff

2009-08-28 Thread Bruno Marchal

On 28 Aug 2009, at 13:47, Flammarion wrote:




 On 21 Aug, 20:49, Bruno Marchal marc...@ulb.ac.be wrote:
 On 21 Aug 2009, at 09:33, Flammarion wrote:

  I can only hope you will work on the UDA+MGA, and understand that
 non-theoretical truth have to be redefined as theoretical
 possibilities (consistencies) observed from inside (from some first
 person point of view).

 There is no UD.


You are meaning no physical UD. I don't need a physical UD in the  
reasoning.




 Thanks for quoting my sane2004 definition of comp, and showing that
 indeed platonism is not part of it.

 It is a version of Platonism

 The wording is not important.

 Maybe you could flag the wording that we are supposed
 to take serioulsy.


I have explained to you why it is preferable to avoid the term  
Platonism for the belief that classical logic can be applied in  
arithmetic. Even mathematicians does not call that Platonism, which  
they use for the general idea that classical logic applies to a much  
larger part of math.  Arithmetical realism is better: it is the belief  
that the truth of arithmetical sentence exists independently of any  
means (humans, theories, machines, universes, ...) to study them.




 The point is that in the assumption of
 CTM, (CT+ the theological act of faith),  I am using that version of
 platonism only, which is just the idea that classical logic can be
 applied to arithmetical sentences, and in the conclusion, only, we
 have to abandon weak materialism or CTM.

 Nope. Assumptions about truth don't get you a UD which is capable of
 simulating me. You need
 a claim about existence.

You told me this before, and I did explain that I am use the truth of  
the existential statement in arithmetic, as my unique claim about  
existence.




 You argument is either based on Platonism or
 invalid

Yes, it based on Turing theorem, which with CT can be sump up by  
universal digital machines exist.




 Just arithmetical realism without which CT has no meaning at all.

 The CT thesis requires some mathematical
 claims to be true. it doesn't require numbers to actually exist

 I have never asserted that numbers actually exist. Just that they
 exist in the sense of the usual interpretation of existential
 arithmetical statement are independent of me, you, or the existence  
 or
 not of a material world.

 There is no usual interpretation, it is disputed.


For set theoretical realism. Not for the natural numbers. I mean  
nobody, except you and ultrafinitist, doubt about the mathematical  
existence of natural numbers. They can doubt about deeper existence of  
those numbers, but I am not using this. Are you criticizing all  
theories using natural numbers (from economy to physics)?.




 Formalists don't
 think
 backeards-E has any existential implications at all


Formalist does not believe in primary matter either. And they do  
believe in formal systems, which have sense only through naïve  
arithmetic. This dodge the issue, nevertheless, because you can add  
formal to all existential quantifier in the reasoning without  
changing the conclusion: formal physics has to be reduced to formal  
number theory.





 Would the two cosmic branes never have collided, and the big bang
 never occurred, the Rieman hypothesis would still be atemporally and
 aspatially true or false.

 Truth and falsehood don't buy you an immaterial computer simulating me
 and eveything I see.


Fortunately numbers and math are still free. If CTM is correct, you  
are emulated infinitely often in the UD*. It exists (mathematically)  
like PI and square-root of two.





 Get the feeling you have change your mind on AR. You believe that a
 proposition like the statement that there is no biggest prime  
 number
 has something to do with physics. In which physical theory you  
 prove
 that statement, and how?

 Its truth is not  a physical truth. The existence or non-existence
 asserted is not any kind of real existence

 OK, in your theory real existence = physical existence.

 There are two claim here:

 real existence = physical existence.
 and
 mathemaical existence != real existence.

 they are argued separately.


Please, define real.




 But if the
 UDA is valid it would be better to write consensual reality =
 physical reality, and ontic or basic 3- existence = arithmetical
 existence, or to abandon CTM. If UDA is non valid, it would be nice  
 to
 point where is the error. You said that the error is in step 0,
 because I would have pretended something like the number seven
 actually exists. My answer is that I don't see where I say so. I  
 just
 say that the number seven exists, in the sense used by  
 mathematicians.
 I limit my platonism to arithmetic to avoid the problem of
 platonism in set theory or analysis, and the CTM explains why
 realism on natural numbers in both necessary and sufficient.

 I am not denying nay truths, only the interpretation of backwards-E
 as actual existence

 I am using a fairly common notion 

Re: Bayes Destroyed?

2009-08-28 Thread Brent Meeker

marc.geddes wrote:
 
 
 On Aug 28, 6:58 am, Brent Meeker meeke...@dslextreme.com wrote:
 
 So how are you going to get around Cox's 
 theorem?http://en.wikipedia.org/wiki/Cox%27s_theorem

 
 Cox's theorem is referring to laws of probability for making
 predictions.  I agree Bayesian inference is best for this.  But it
 fails to capture the true basis for rationality, because true
 explanation is more than just prediction.
 
 See for example ‘Theory and Reality’  (Peter Godfrey Smith) and
 debates in philosophy about prediction versus integration.  True
 explanation is more than just prediction, and involves *integration*
 of different models.  Bayes only deals with prediction.

That depends on what interpretation you are assigning to the 
probability measure.  Often it is degree of belief, not a 
prediction.  But prediction is the gold-standard for understanding.

 
 
 On the contrary, in Bohm's interpretation the particles are more like
 real classical objects that have definite positions and momenta.  What
 you describe as Bohmian is more like quantum field theory in which
 particles are just eigenstates of the momentum operator on the field.
 
 In Bohm, reality is separated into two different levels of
 organization, one for the particle level and one for the wave-level.
 But the wave-level is regarded by Bohm is being deeper, the particles
 are derivative.  See:
 
 http://en.wikipedia.org/wiki/Implicate_and_Explicate_Order_according_to_David_Bohm

This is obviously written by an advocate of Bohm's philosophy - of 
which his reformulation of Schrodinger's equation was on a small, 
suggestive part.  Note that Bohmian quantum mechanics implies that 
everything is deterministic - only one sequence of events happens and 
that sequence is strictly determined by the wave-function of the 
universe and the initial conditions.  Of course it doesn't account for 
particle production and so is inconsistent with cosmogony and relativity.

Brent

 
 “In the enfolded [or implicate] order, space and time are no longer
 the dominant factors determining the relationships of dependence or
 independence of different elements. Rather, an entirely different sort
 of basic connection of elements is possible, from which our ordinary
 notions of space and time, along with those of separately existent
 material particles, are abstracted as forms derived from the deeper
 order. These ordinary notions in fact appear in what is called the
 explicate or unfolded order, which is a special and distinguished
 form contained within the general totality of all the implicate orders
 (Bohm, 1980, p. xv).”
 
 “In Bohm’s conception of order, then, primacy is given to the
 undivided whole, and the implicate order inherent within the whole,
 rather than to parts of the whole, such as particles, quantum states,
 and continua.”
 
 
 I'd say analogies are fuzzy associations.  Bayesian inference applies
 equally to fuzzy associations as well as fuzzy causal relations - it's
 just math.  Causal relations are generally of more interest than other
 relations because they point to ways in which things can be changed.
 With apologies to Marx, The object of inference is not to explain the
 world but to change it.
 
 Associations are causal relations.  But  true explanation is more than
 just causal relations, Bayes deals only with prediction of causal
 relations..  

Bayes deals with whatever you put a probability measure on.  Most 
often it is cited as applying to degrees of belief, which is what 
Cox's theorem is about.


A more important component of explanation is
 categorization.  See:
 
 http://en.wikipedia.org/wiki/Categorization
 
 Categorization is the process in which ideas and objects are
 recognized, differentiated and understood. Categorization implies that
 objects are grouped into categories, usually for some specific
 purpose.
 
 Analogies are concerned with Categorization, and thus go beyond mere
 prediction. See ‘Analogies as Categorization’ (Atkins)
 :
 http://www.compadre.org/PER/document/ServeFile.cfm?DocID=186ID=4726
 
 “I provide evidence that generated analogies are assertions of
 categorization, and the
 base of an analogy is the constructed prototype of an ad hoc category”

One may invent analogies and categories, but how do you know they are 
not just arbitrary manipulation of symbols unless you can predict 
something from them.  This seems to me to be an appeal to mysticism 
(of which Bohm would approve) in which understanding becomes a 
mystical inner feeling unrelated to action and consequences.

Brent

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Re: Dreaming On

2009-08-28 Thread Brent Meeker

Stathis Papaioannou wrote:
 2009/8/28 Brent Meeker meeke...@dslextreme.com:
 
 Is your experience the same?  Do you experience frabjous?  If you
 put melody for frabjous, you've got synsathesia.  I'd say that
 functional equivalence is relative to the level.  At *some* level
 equal-input-output=equal-experience, but not at higher levels.
 If you have a different experience for the same input, then you don't
 produce the same output.
 If you count experience as output that would reduce functionalism to
 a meaningless tautology.
 
 The private experience itself is not output, but the behaviour it
 *might* result in is. If my experience is different, then I might say
 that I feel different; hence my behaviour might be different. But if I
 am truly functionally identical following a brain transplant, I will
 by definition be physically incapable of behaving differently.
 
 You might on a particular occasion, but you
 won't under all conditions, because you will be able to say there is
 something different about the altered experience; namely, the sky now
 looks frabjous or melodious as well as blue. To have a functionally
 perfect brain replacement is to be guaranteed that *nothing* will
 change, so that you will never even be able to say, this feels a bit
 weird, but I can't explain exactly how.
 But if functionalism is to be meaningful the level of functional units
 for a perfect brain replacement must not vary with experience -
 otherwise functionalism threatens to collapse to identicalism (I just
 made that up :-) ).


 I actually expect that our consciousness is very crude, compared to
 the information theoretic content of our perception and our biological
 function, and we could be easily fooled by the doctor.  Suppose we get
 a brain that makes the sky look different - but one that forgets how
 the sky used to look.
 
 Yes, you're right. But I'd pay more to keep everything just the same.
 

But if you take conscious experience as fundamental there's no other 
standard of sameness.  It is only because we believe in the 
independent reality out there that being fooled makes sense.  If the 
  doctor was also creating a simulation of the sky there would be no 
sense to saying the sky looks different but we are fooled into 
thinking it looks the same.

Brent

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Re: Dreaming On

2009-08-28 Thread Quentin Anciaux

2009/8/28 Brent Meeker meeke...@dslextreme.com:

 Quentin Anciaux wrote:
 2009/8/27 Flammarion peterdjo...@yahoo.com:


 On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
 2009/8/26 David Nyman david.ny...@gmail.com:
 This is because if consciousness is a computational process then it is
 independant of the (physical or ... virtual) implementation. If I
 perfom the computation on an abacus or within my head or with stones
 on the ground... it is the same (from the computation pov).

 And that's my problem with physicalism. How can it account for the
 independance of implementation if computations are not real ?
 Physcialism doesn't say that computations aren't real. It says
 real instances of computation are identical to physical processes.

 If everything is reduced to physical interaction then computations
 aren't real. Also that doesn't answer how it account for the
 independance of implementation. As the computation is not primary, how
 2 different physical process could generate the same computation
 without abstract computations being the only thing that link the two
 processes having existence. How can you make sense of church-turing
 thesis if only realized computations make sense ?

 Regards,
 Quentin

 Try substituting lengths for computations.  Are lengths primary
 because the same length can occur in different physical objects?

 Brent


Why would I ? It's not the same thing at all... You could have said
substitute by 'red'... there are multiple physical red object.

The thing is you can come up with an infinity of physical (possible)
realisation for a given computation. So the question is what is
linking the computation to the physical realisation if not the
abstract rules (which don't exists with physicalism, because there
exists only realized computations... no abstract thing) ?

Regards,
Quentin

 




-- 
All those moments will be lost in time, like tears in rain.

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Re: Dreaming On

2009-08-28 Thread Brent Meeker

Quentin Anciaux wrote:
 2009/8/28 Brent Meeker meeke...@dslextreme.com:
 Quentin Anciaux wrote:
 2009/8/27 Flammarion peterdjo...@yahoo.com:

 On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
 2009/8/26 David Nyman david.ny...@gmail.com:
 This is because if consciousness is a computational process then it is
 independant of the (physical or ... virtual) implementation. If I
 perfom the computation on an abacus or within my head or with stones
 on the ground... it is the same (from the computation pov).

 And that's my problem with physicalism. How can it account for the
 independance of implementation if computations are not real ?
 Physcialism doesn't say that computations aren't real. It says
 real instances of computation are identical to physical processes.
 If everything is reduced to physical interaction then computations
 aren't real. Also that doesn't answer how it account for the
 independance of implementation. As the computation is not primary, how
 2 different physical process could generate the same computation
 without abstract computations being the only thing that link the two
 processes having existence. How can you make sense of church-turing
 thesis if only realized computations make sense ?

 Regards,
 Quentin
 Try substituting lengths for computations.  Are lengths primary
 because the same length can occur in different physical objects?

 Brent

 
 Why would I ? It's not the same thing at all... You could have said
 substitute by 'red'... there are multiple physical red object.
 
 The thing is you can come up with an infinity of physical (possible)
 realisation for a given computation. So the question is what is
 linking the computation to the physical realisation if not the
 abstract rules (which don't exists with physicalism, because there
 exists only realized computations... no abstract thing) ?

Lengths are abstract to, but we don't take them to be fundamental. 
Your reasoning is Platonism; you end up reifying every abstraction 
simply because they are common to multiple realizations.

Brent


 
 Regards,
 Quentin
 
 
 
 


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Re: Dreaming On

2009-08-28 Thread Bruno Marchal


On 28 Aug 2009, at 17:58, Brent Meeker wrote:


 Bruno Marchal wrote:

 On 27 Aug 2009, at 19:21, Flammarion wrote:



 On 24 Aug, 16:23, Bruno Marchal marc...@ulb.ac.be wrote:
 On 22 Aug 2009, at 21:10, Brent Meeker wrote:
 But you see Brent, here you confirm that materialist are  
 religious in
 the way they try to explain, or explain away the mind body  
 problem. I
 can imagine that your consciousness supervene on something
 uncomputable in the universe. But we have not find anything
 uncomputable in the universe, except the quantum indeterminacy, but
 this is the kind of uncomputability predicted by the comp theory  
 (and
 AUDA suggested it is exactly the uncomputable aspect of the  
 universe
 predicted by comp).

 So you are postulating an unknown property of matter just to make  
 the
 comp theory false. This is really a matter-of-the gaps (cf god-of-
 the
 gaps) use of matter.
 No uncomputable property is needed. If it is a fact that consc.
 supervenes
 directly on matter, then no immaterial machine or virtualisation can
 be conscious.

 OK.
 But to be honest I have no clue what matter can be in that setting,
 nor what directly could possibly mean in consciousness supervenes
 *directly* on matter.
 I think that you are saying or meaning that for a computation to have
 consciousness, the computation needs to be implemented in a real
 material reality, but that is the point which MGA makes
 epistemologically inconsistant.


 That does not prove CTM false, but it does disprove the argument  
 that
 if physics is computible, then the CTM is true


 We have both physics is computable entails my brain is computable
 which entails I can say yes to the doctor, which entails CTM.
 And we have that physics is computable entails CTM is false  
 (because
 by UDA, CTM entails that physics cannot be entirely computable,

 This seems to already assume that physics and computation are the same
 kind of thing, i.e. physics is in Platonia or CTM is a statement about
 real machines.


I think there is a misunderstanding.

If the physical laws are turing emulable, then whatever is responsible  
for my consciousness can be Turing emulable at some level (I assume  
some form of naturalism/materialism or computationalism).OK? If not,  
your brain (generalized or not) does not obeys to the laws of physics.

Then, UDA shows that if we assume we are Turing emulable, then, if we  
observe ourself below the level of substitution, we are confronted  
with the many computations going through our states, and physics is  
given by a measure on the indeterminacy on those computations.

Physics is never in Platonia. Physics is  Platonia (Arithmetic) as  
seen from inside. Physics is what is *observed* by self-referentially  
correct universal machines/numbers.

CTM is always a statement about real person with respect to its most  
probable history/histories (from which the computationalist can trust  
or not his/her doctor).


 and it
 is an open problem if that non computability comes only from what is
 contingent in the computational histories).

 Is the contingency of the form some things happen and some things  
 don't?


The contingency is of the form some things happen, for me or us, and  
some things don't happen, for me or us, but all consistent things  
happens for some one or someone else, yet some phenomenon have a  
measure near 0, and some have a measure near one, and many have  
measure in between, and this with respect to anybody (anysoul, anymind).


Bruno


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




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Re: Bayes Destroyed?

2009-08-28 Thread Brent Meeker

marc.geddes wrote:
 
 
 On Aug 27, 7:35 pm, Bruno Marchal marc...@ulb.ac.be wrote:
 
 Zermelo Fraenkel theory has full transfinite induction power, but is  
 still limited by Gödel's incompleteness. What Gentzen showed is that  
 you can prove the consistency of ARITHMETIC by a transfinite induction  
 up to epsilon_0. This shows only that transfinite induction up to  
 epsilon_0 cannot be done in arithmetic.
 
 Yes.  That's all I need for the purposes of my criticism of Bayes.
 SInce ZF theory has full transfinite induction power, it is more
 powerful than arithmetic.
 
 The analogy I was suggesting was:
 
 Arithmetic = Bayesian Inference
 Set Theory =Analogical Reasoning
 
 If the above match-up is valid, from the above (Set/Category more
 powerful than Arithmetic), it follows that analogical reasoning is
 more powerful than Bayesian Inference, 

 From analogies are only suggestive - not proofs.

and Bayes cannot be the
 foundation of rationality as many logicians claim.
 
 The above match-up is justified by (Brown, Porter), who shows that
 there's a close match-up between analogical reasoning and Category
 Theory. 

But did Brown and Porter justify Arithmetic=Bayesian inference?  ISTM 
that Bayesian math is just rules of inference for reasoning with 
probabilities replacing modal operators necessary and possible.


 See:
 
 ‘Category Theory: an abstract setting for analogy and
 comparison (Brown, Porter)
 
 http://www.maths.bangor.ac.uk/research/ftp/cathom/05_10.pdf
 
 ‘Comparison’ and ‘Analogy’ are fundamental aspects of knowledge
 acquisition.
 We argue that one of the reasons for the usefulness and importance
 of Category Theory is that it gives an abstract mathematical setting
 for analogy and comparison, allowing an analysis of the process of
 abstracting
 and relating new concepts.’
 
 This shows that analogical reasoning is the deepest possible form of
 reasoning, and goes beyond Bayes.
 
 
 I agree with your critics on Bayesianism, because it is a good tool
 but not a panacea, and it does not work for the sort of credibility
 measure we need in artificial intelligence.
 
 The problem of priors in Bayesian inference is devastating.  Simple
 priors only work for simple problems, and complexity priors are
 uncomputable. 

Look at Winbugs or R.  They compute with some pretty complex priors - 
that's what Markov chain Monte Carlo methods were invented for. 
Complex =/= uncomputable.

 The deeper problem  of different models cannot be
 solved by Bayesian inference at all:

Actually Bayesian inference gives a precise and quatitative meaning to 
  Occam's razor in selecting between models.

http://quasar.as.utexas.edu/papers/ockham.pdf


 
 See:
 http://74.125.155.132/search?q=cache:_XQwv9eklmkJ:eprints.pascal-network.org/archive/3012/01/statisti.pdf+%22bayesian+inference%22+%22problem+of+priors%22cd=9hl=enct=clnkgl=nz
 
 
 One of the most criticized issues in the Bayesian approach is related
 to
 priors. Even if there is a consensus on the use of probability
 calculus to
 update beliefs, wildly different conclusions can be arrived at from
 different
 states of prior beliefs. 

A feature, not a bug.


While such differences tend to diminish with
 increas-
 ing amount of observed data, they are a problem in real situations
 where
 the amount of data is always finite. 

And beliefs do not converge, even in probability - compare Islam and 
Judaism.  Why would any correct theory of degrees of belief suppose 
that finite data should remove all doubt?

Further, it is only true that
 posterior
 beliefs eventually coincide if everyone uses the same set of models
 and all
 prior distributions are mutually continuous, i.e., assign non-zero
 probabili-
 ties to the same subsets of the parameter space (‘Cromwell’s rule’,
 see [67];
 these conditions are very similar to those guaranteeing consistency
 [8]).
 As an interesting sidenote, a Bayesian will always be sure that her
 own
 predictions are ‘well-calibrated’, i.e., that empirical frequencies
 eventually
 converge to predicted probabilities, no matter how poorly they may
 have
 performed so far [22].
 
 It is actually somewhat misleading to speak of the aforementioned
 crit-
 icism as the ‘problem of priors’, as it were, since what is meant is
 often at
 least as much a ‘problem of models’: if a different set of models is
 assumed,
 differences in beliefs never vanish even with the amount of data going
 to
 infinity.

But some models are more probable than others.

Brent

 
 
  
 


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Re: Dreaming On

2009-08-28 Thread Quentin Anciaux

2009/8/28 Brent Meeker meeke...@dslextreme.com:

 Quentin Anciaux wrote:
 2009/8/28 Brent Meeker meeke...@dslextreme.com:
 Quentin Anciaux wrote:
 2009/8/27 Flammarion peterdjo...@yahoo.com:

 On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
 2009/8/26 David Nyman david.ny...@gmail.com:
 This is because if consciousness is a computational process then it is
 independant of the (physical or ... virtual) implementation. If I
 perfom the computation on an abacus or within my head or with stones
 on the ground... it is the same (from the computation pov).

 And that's my problem with physicalism. How can it account for the
 independance of implementation if computations are not real ?
 Physcialism doesn't say that computations aren't real. It says
 real instances of computation are identical to physical processes.
 If everything is reduced to physical interaction then computations
 aren't real. Also that doesn't answer how it account for the
 independance of implementation. As the computation is not primary, how
 2 different physical process could generate the same computation
 without abstract computations being the only thing that link the two
 processes having existence. How can you make sense of church-turing
 thesis if only realized computations make sense ?

 Regards,
 Quentin
 Try substituting lengths for computations.  Are lengths primary
 because the same length can occur in different physical objects?

 Brent


 Why would I ? It's not the same thing at all... You could have said
 substitute by 'red'... there are multiple physical red object.

 The thing is you can come up with an infinity of physical (possible)
 realisation for a given computation. So the question is what is
 linking the computation to the physical realisation if not the
 abstract rules (which don't exists with physicalism, because there
 exists only realized computations... no abstract thing) ?

 Lengths are abstract to, but we don't take them to be fundamental.
 Your reasoning is Platonism; you end up reifying every abstraction
 simply because they are common to multiple realizations.

 Brent

I still disagree (about your wording game)... computation is not a
property of a thing like a length is, it's a process.

And yes I assume abstract rules simply exists... that's what allows me
to build concrete realisation of such computation.

Regards,
Quentin




 Regards,
 Quentin






 




-- 
All those moments will be lost in time, like tears in rain.

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Re: Dreaming On

2009-08-28 Thread Brent Meeker

Quentin Anciaux wrote:
 2009/8/28 Brent Meeker meeke...@dslextreme.com:
 Quentin Anciaux wrote:
 2009/8/28 Brent Meeker meeke...@dslextreme.com:
 Quentin Anciaux wrote:
 2009/8/27 Flammarion peterdjo...@yahoo.com:
 On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
 2009/8/26 David Nyman david.ny...@gmail.com:
 This is because if consciousness is a computational process then it is
 independant of the (physical or ... virtual) implementation. If I
 perfom the computation on an abacus or within my head or with stones
 on the ground... it is the same (from the computation pov).

 And that's my problem with physicalism. How can it account for the
 independance of implementation if computations are not real ?
 Physcialism doesn't say that computations aren't real. It says
 real instances of computation are identical to physical processes.
 If everything is reduced to physical interaction then computations
 aren't real. Also that doesn't answer how it account for the
 independance of implementation. As the computation is not primary, how
 2 different physical process could generate the same computation
 without abstract computations being the only thing that link the two
 processes having existence. How can you make sense of church-turing
 thesis if only realized computations make sense ?

 Regards,
 Quentin
 Try substituting lengths for computations.  Are lengths primary
 because the same length can occur in different physical objects?

 Brent

 Why would I ? It's not the same thing at all... You could have said
 substitute by 'red'... there are multiple physical red object.

 The thing is you can come up with an infinity of physical (possible)
 realisation for a given computation. So the question is what is
 linking the computation to the physical realisation if not the
 abstract rules (which don't exists with physicalism, because there
 exists only realized computations... no abstract thing) ?
 Lengths are abstract to, but we don't take them to be fundamental.
 Your reasoning is Platonism; you end up reifying every abstraction
 simply because they are common to multiple realizations.

 Brent
 
 I still disagree (about your wording game)... computation is not a
 property of a thing like a length is, it's a process.

So is walking.  Shall we reify walking too?  And then take it to be 
fundamental?

 
 And yes I assume abstract rules simply exists... 

I have no problem with taking rules to exist, but that's not the same 
as assuming they are fundamental and can exist independently.

that's what allows me
 to build concrete realisation of such computation.

I think they must exist in your brain first.

Brent

 
 Regards,
 Quentin
 

 Regards,
 Quentin





 
 
 


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Re: Dreaming On

2009-08-28 Thread Quentin Anciaux

2009/8/29 Brent Meeker meeke...@dslextreme.com:

 Quentin Anciaux wrote:
 2009/8/28 Brent Meeker meeke...@dslextreme.com:
 Quentin Anciaux wrote:
 2009/8/28 Brent Meeker meeke...@dslextreme.com:
 Quentin Anciaux wrote:
 2009/8/27 Flammarion peterdjo...@yahoo.com:
 On 27 Aug, 08:54, Quentin Anciaux allco...@gmail.com wrote:
 2009/8/26 David Nyman david.ny...@gmail.com:
 This is because if consciousness is a computational process then it is
 independant of the (physical or ... virtual) implementation. If I
 perfom the computation on an abacus or within my head or with stones
 on the ground... it is the same (from the computation pov).

 And that's my problem with physicalism. How can it account for the
 independance of implementation if computations are not real ?
 Physcialism doesn't say that computations aren't real. It says
 real instances of computation are identical to physical processes.
 If everything is reduced to physical interaction then computations
 aren't real. Also that doesn't answer how it account for the
 independance of implementation. As the computation is not primary, how
 2 different physical process could generate the same computation
 without abstract computations being the only thing that link the two
 processes having existence. How can you make sense of church-turing
 thesis if only realized computations make sense ?

 Regards,
 Quentin
 Try substituting lengths for computations.  Are lengths primary
 because the same length can occur in different physical objects?

 Brent

 Why would I ? It's not the same thing at all... You could have said
 substitute by 'red'... there are multiple physical red object.

 The thing is you can come up with an infinity of physical (possible)
 realisation for a given computation. So the question is what is
 linking the computation to the physical realisation if not the
 abstract rules (which don't exists with physicalism, because there
 exists only realized computations... no abstract thing) ?
 Lengths are abstract to, but we don't take them to be fundamental.
 Your reasoning is Platonism; you end up reifying every abstraction
 simply because they are common to multiple realizations.

 Brent

 I still disagree (about your wording game)... computation is not a
 property of a thing like a length is, it's a process.

 So is walking.  Shall we reify walking too?  And then take it to be
 fundamental?


... Is it a joke or what I'm writing is non-sense ?


 And yes I assume abstract rules simply exists...

 I have no problem with taking rules to exist, but that's not the same
 as assuming they are fundamental and can exist independently.

that's what allows me
 to build concrete realisation of such computation.

 I think they must exist in your brain first.

 Brent

Well I think they exist independantly of my brain... My brain plays no
roles at all in their existence. (Nor yours, nor any)

Quentin

-- 
All those moments will be lost in time, like tears in rain.

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Re: Bayes Destroyed?

2009-08-28 Thread marc.geddes



On Aug 29, 2:36 am, Bruno Marchal marc...@ulb.ac.be wrote:


 Obviously (?, by Gödel) Arithmetic (arithmetical truth) is infinitely  
 larger that what you can prove in ZF theory.

Godel’s theorem doesn’t mean that anything is *absolutely*
undecidable; it just means that not all truths can captured by
*axiomatic* methods; but we can always use mathematical intuition (non
axiomatic methods) to decide the truth of anything can't we?.

http://en.wikipedia.org/wiki/Gödel's_incompleteness_theorems

The TRUE but unprovable statement referred to by the theorem is often
referred to as “the Gödel sentence” for the theory. 

The sentence is unprovable within the system but TRUE. How do we know
it is true?  Mathematical intuition.

So to find a math technique powerful enough to decide Godel
sentences , we look for a reasoning technique which is non-axiomatic,
by asking which math structures are related to which possible
reasoning techniques.  So we find;

Bayesian reasoning (related to) functions/relations
Analogical reasoning  (related to) categories/sets

Then we note that math structures can be arranged in a hierarchy, for
instance natural numbers are lower down the hierarchy than real
numbers, because real numbers are a higher-order infinity.  So we can
use this hierarchy to compare the relative power of epistemological
techniques.  Since:

Functions/relations   categories/sets

(Functions are not as general/abstract as sets/categories; they are
lower down in the math structure hierarchy)

Bayes   Analogical reasoning

So, analogical reasoning must be the stronger technique.  And indeed,
since analogical reasoning is related to sets/categories (the highest
order of math) it must the strongest technique.  So we can determine
the truth of Godel sentences by relying on mathematical intuition
(which from the above must be equivalent to analogical reasoning).
And nothing is really undecidable.

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Re: Bayes Destroyed?

2009-08-28 Thread marc.geddes



On Aug 29, 5:21 am, Brent Meeker meeke...@dslextreme.com wrote:


 Look at Winbugs or R.  They compute with some pretty complex priors -
 that's what Markov chain Monte Carlo methods were invented for.
 Complex =/= uncomputable.

 Techniques such the Monte Carlo method don’t scale well.



 Actually Bayesian inference gives a precise and quatitative meaning to
   Occam's razor in selecting between models.

 http://quasar.as.utexas.edu/papers/ockham.pdf



The formal definitions of Occam’s razor are uncomputable. Remember,
the theory of Bayesian reasoning is *itself* a scientific model, so
differences of opinion about Bayesian models will result in mutually
incompatible science.  That’s why Bayes has serious problems. (see
below for more on this point)



 And beliefs do not converge, even in probability - compare Islam and
 Judaism.  Why would any correct theory of degrees of belief suppose
 that finite data should remove all doubt?


So how did people come to believe  things like Islam and Judaism in
the first place? (the beliefs PRIOR to collecting evidence)  Bayes
can’t tell you *what* to believe, it can only tell you how your
beliefs should *change* with new evidence.  The fact that you are free
to believe anything to start with shows that  Bayes has major
problems.

Stathis once pointed on this list that crazy people can actually still
perform axiomatic reasoning very well, and invent all sorts of
elaborate justifications, the problem is their priors, not their
reasoning; so if you try to use Bayes as the entire basis of your
logic, you’re crazy ;)



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