reality, a non-computable fractal ?

2009-05-15 Thread Lennart Nilsson
This looks interesting. Has it been noticed here?
 
The Invariant Set Hypothesis: A New Geometric Framework for the Foundations
of Quantum Theory and the Role Played by Gravity
Authors: T.N.Palmer
http://arxiv.org/find/quant-ph/1/au:+Palmer_T/0/1/0/all/0/1 
(Submitted on 5 Dec 2008 (v1 http://arxiv.org/abs/0812.1148v1 ), last
revised 17 Feb 2009 (this version, v3))
Abstract: The Invariant Set Hypothesis proposes that states of physical
reality belong to, and are governed by, a non-computable fractal subset I of
state space, invariant under the action of some subordinate deterministic
causal dynamics D. The Invariant Set Hypothesis is motivated by key results
in nonlinear dynamical-systems theory, and black-hole thermodynamics. The
elements of a reformulation of quantum theory are developed using two key
properties of I: sparseness and self-similarity. Sparseness is used to
relate counterfactual states to points not on I thus providing a basis for
understanding the essential contextuality of quantum physics. Self
similarity is used to relate the quantum state to oscillating coarse-grain
probability mixtures based on fractal partitions of I, thus providing the
basis for understanding the notion of quantum coherence. Combining these, an
entirely analysis is given of the standard mysteries of quantum theory:
superposition, nonlocality, measurement, emergence of classicality, the
ontology of uncertainty and so on. It is proposed that gravity plays a key
role in generating the fractal geometry of I. Since quantum theory does not
itself recognise the existence of such a state-space geometry, the results
here suggest that attempts to formulate unified theories of physics within a
quantum theoretic framework are misguided; rather, a successful quantum
theory of gravity should unify the causal non-euclidean geometry of space
time with the atemporal fractal geometry of state space. 
 
http://arxiv.org/abs/0812.1148
 


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Re: Victor Korotkikh

2009-05-15 Thread ronaldheld

Bruno:
  I will wait for your most recent UDA to be posted here.
  I have problems with infinite time and resources for your
computations, if done in this physical Universe.
 Ronald

On May 14, 12:22 pm, Bruno Marchal marc...@ulb.ac.be wrote:
 Ronald,

 On 14 May 2009, at 13:19, Ronald (ronaldheld) wrote:

  Can you explain your Physics statement in more detail, which I can
  understand?

 UDA *is* the detailed explanation of that physics statement. So it  
 would be simpler if you could tell me at which step you have a problem  
 of understanding, or an objection, or something. You can search UDA in  
 the archives for older or more recent versions,  or read my SANE2004  
 paper:

 http://iridia.ulb.ac.be/~marchal/publications/SANE2004MARCHALAbstract...

 In a nutshell, the idea is the following. If we are machine we are  
 duplicable. If we distinguish the first person by their personal  
 memories, sufficiently introspective machine can deduce that they  
 cannot predict with certainty they personal future in either self-
 duplicating experience, or in many-identical-states preparation like  
 a concrete universal dovetailer would do all the time.
 So, if you are concretely in front of a concrete universal dovetailer,  
 with the guaranty it will never stop (in some steady universe à-la  
 Hoyle for example), you are in a high state of first person  
 indeterminacy, given that the universal dovetailer will execute all  
 the computations going through your actual state. Sometimes I have to  
 remind the step 5 for helping the understanding here. In that state,  
 from a first person perspective you don't know in which computational  
 history you belong, but you can believe (as far as you are willing to  
 believe in comp) that there are infinitely many of them. If you agree  
 to identify an history by its infinite steps, or if you accept the Y =  
 II principle (that if a story bifurcate, Y , you multiply their  
 similar comp-past, so Y gives  II), then you can understand that the  
 cardinal (number) of your histories going through you actual state is  
 2^aleph_zero. It is a continuum. Of course you can first person  
 distinguish only a enumerable quotient of it, and even just a finite  
 part of that enumeration.  Stable consciousness need deep stories  
 (very long yet redundant stories, it is deep in Bennett sense) and a  
 notion of linear multiplication of independent stories.
 Now the laws of arithmetic provides exactly this, and so you can, with  
 OCCAM just jump to AUDA, but you have to study one or two book of  
 mathematical logic and computer science before. (the best are Epstein  
  Carnielli, or Boolos, Burgess and Jeffrey).
 Or, much easier, but not so easy, meditate on the eighth step of UDA,  
 which shows that form their first point of view universal machine  
 cannot distinguish real from virtual, but they cannot distinguish  
 real from arithmetical either, so that the arithmetical realm  
 defines the intrinsic first person indeterminacy of any universal  
 machine. Actually the eighth step shows that comp falsifies the usual  
 mind/physical-machine identity thesis, but it does not falsify a  
 weaker mind/many-mathematical machines thesis.

 If interested I suggest you study UDA in Sane2004, and ask any  
 questions, or find a flaw  etc.
 (or wait for a more recent version I have yet to put on my page)

 Thanks for the reference to Kent's paper (it illustrates very well the  
 knotty problems you get into when you keep Everett, materialism and  
 the identity thesis, but I have read it only diagonally just now).

 Hope this helped a bit.

 Bruno







  On May 13, 11:30 am, Bruno Marchal marc...@ulb.ac.be wrote:
  Thanks Russell, I will take a look. At first sight he makes the same
  error with numbers that Wolfram makes with cellular automata. Those
  are still mathematical form of physicalism, incompatible with the
  mechanist thesis in the cognitive science. Of course we converge
  toward rather similar (recursively isomorphic or weakened)  
  ontologies.
  But they seems to believe they can recover some physics from that,
  where, saying yes to the surgeon requires to abandon that very  
  idea.
  Physics, like in Plato and Plotinus, is not a mathematical structure
  among others, it is a mathematical structure which relate all
  mathematical structures in a precise way. Physics is somehow much  
  more
  fundamental than being a thing completely describable by a set of
  mechanical laws.
  Pu in another way, such theories are unaware of the mind-body problem
  and still use an identity relation between a mind and a  
  implementation
  of a program which UDA forces to abandon, to be frank.
  This does not mean those works are uninteresting of course, and they
  may play some role in the unravelling of the Minds and Bodies
  problems. Sure.

  Bruno

  On 13 May 2009, at 01:15, russell standish wrote:

  Hi 

Re: No MWI

2009-05-15 Thread ronaldheld

I still do not see any arguments against what I read, that one
Universe fits observations better than the MWI.
Ronald

On May 15, 1:01 am, daddycay...@msn.com wrote:
 On May 14, 9:47 pm, daddycay...@msn.com wrote:





  On May 14, 4:45 pm, Colin Hales c.ha...@pgrad.unimelb.edu.au wrote:

   At the same time  position 1 completely fails to explain an
   observer of the kind able to do 1a.

  I would say that position 2 fails to explain the observer too, you
  have to actually explain the observer to claim that a position
  explains the observer.  But position 2 at least provides the topology
  to allow doubt, so that there is room for an observer to be explained
  in the future.

   ...
   Yet position 1 behaviour stops you from finding position 2 ...
   and problems unsolved because they are only solvable by position 2
   remain unsolved merely because of 1b religiosity.

  If what you mean by religiosity is the disallowance of doubt, then yes
  by definition position 1 has religiosity and position 2 does not.  I
  agree that disallowance of doubt is not a good thing to have.  I think
  you said that physicists would also agree, but that they don't
  practice that way.  I think it's just a matter of frame of mind.  In
  math we do that a lot, where we suppose that something is true and see
  where it leads.  I guess in physics the supposing just lasts longer.
  And the supposing in physics is in the form of math.  What other form
  could supposing in physics possibly take?  It seems that anything you
  suppose true you can put in the form of a mathematics statement.  I
  think it all boils down to the fact that we have to keep remembering
  that we were just supposing, and be able to step back out of it and
  suppose something else.  I think that's where having lots of people it
  an advantage, some people are the really dedicated logical inference
  one step at a time see where the supposition leads, do many
  experiments, etc.  Other people are the broad brush outside of the box
  thinkers that think up lots of different possibilites.

   Hmmm. Just in case there's a misunderstanding of position 2, here's
   their contrast rather more pointedly:

   Position 1
   1a There's a mathematics which describes how the natural world behaves
   when we look.
   1b Reality is literally made of the mathematics 1a. (I act as if this
   were the case)

   Position 2
   1a There's a mathematics which describes how the natural world behaves
   when we look.
   1b There's a *separate* mathematics of an underlying reality which
   operates to produce an observer who sees the reality behaving as per 1a
   maths.
   1c There's the actual underlying reality, which is doubted (not claimed)
   to 'be' 1b or 1a.

  I think that your first description of position 2 seemed to
  necessitate some kind of basic matter that things are made of.  But I
  think your second description of position 2 (above, by the way, 2a,
  2b, 2c typo above) doesn't necessarily require that.  In face your 2c
  above says that the underlying reality is doubted to be 1b or 1a.  I
  think that your doubt and underlying reality could all be placed in 2b
  instead and you could get rid of 2c.  I think that Bruno's G might
  correspond to 2a and G* might correspond to 2b, and viola, comp!

  Tom

 i.e. in the case where you put the doubt and underlying reality into
 2b, then G* could correspond to 2b.- Hide quoted text -

 - Show quoted text -
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Re: No MWI

2009-05-15 Thread Bruno Marchal


On 15 May 2009, at 14:27, ronaldheld wrote:


 I still do not see any arguments against what I read, that one
 Universe fits observations better than the MWI.


Just comp predicts many worlds/histories and the fact they play a key  
role in the statistics of experiences.

But with QM, many worlds seems to me to be  a direct consequence of

a) linearity of evolution
b) linearity of the tensor product
c) superposition of states
d) and nothing else (that is only quantum physical histories, no  
Bohm potential, no classical isolated computations, etc.)

In this, comp is a problem for d:  the comp supervenience asks for  
*all* histories, and to solve the mind body problem (or just the body  
problem) we have to either justify completely a, b, c, and d, from a  
measure extracted from classical computer science, or to reject comp  
or QM.

But nature, both the observable one, and the one which proceeds by the  
richness of the structure of the integers, suggests that Many is  
much simpler than One. The Mandelbrot set illustrates this too: a  
very simple iteration leads to incredibly complex; self-similar,  
repetitive (and probably universal) structure. Even without QM and/or  
mechanism, the unicity of anything is rather doubtful. This is the  
starting idea of the everything list.

I also disagree a bit technically on some points in Kent's paper, and  
generally I disagree even with MWI partisan. I have never understood  
the Copenhagian Wave collapse. Even when you give a special dualist  
role of consciousness: it does not work. Once you abandon the wave  
collapse, or better, once you agree that physicist obeys to QM, it  
seems to me that the many world cannot be avoided at all. Kent  
criticizes it on the fact that we don't yet recover the Born rules,  
but in my opinion this follows from Gleason Theorem + comp  
indeterminacy. A very old book by Paulette Fevrier (a pioneer in  
quantum logic) already suggests this (without really going through  
Gleason-like theorem).
It is the equivalent of such a Gleason's theorem that comp is still  
lacking, and that is why I hope the Z1* and X1* logic(s) gives the  
right quantum logics capable of realizing von Neumann's dream to  
extract the quantum proba from the quantum logic. Z1* and X1* are  
quite promising with that respect, but a lot of work still remains to  
be done.

Now, I don't understand why Wallace introduces a notion of fuzzyness,  
and some passage of Kent's paper remains a bit obscur. Perhaps you  
could tell us what precisely makes you feel (in Kent's paper, or by  
other way) that QM is still consistent with the idea of one  world  
without introducing a non (quantum) mechanical selection principle.  
Kent is the author of many paper against Everett, and none have ever  
convinced me. Give me time I read it less diagonally though ...

Bruno



 On May 15, 1:01 am, daddycay...@msn.com wrote:
 On May 14, 9:47 pm, daddycay...@msn.com wrote:





 On May 14, 4:45 pm, Colin Hales c.ha...@pgrad.unimelb.edu.au  
 wrote:

 At the same time  position 1 completely fails to explain an
 observer of the kind able to do 1a.

 I would say that position 2 fails to explain the observer too, you
 have to actually explain the observer to claim that a position
 explains the observer.  But position 2 at least provides the  
 topology
 to allow doubt, so that there is room for an observer to be  
 explained
 in the future.

 ...
 Yet position 1 behaviour stops you from finding position 2 ...
 and problems unsolved because they are only solvable by position 2
 remain unsolved merely because of 1b religiosity.

 If what you mean by religiosity is the disallowance of doubt, then  
 yes
 by definition position 1 has religiosity and position 2 does not.  I
 agree that disallowance of doubt is not a good thing to have.  I  
 think
 you said that physicists would also agree, but that they don't
 practice that way.  I think it's just a matter of frame of mind.  In
 math we do that a lot, where we suppose that something is true and  
 see
 where it leads.  I guess in physics the supposing just lasts longer.
 And the supposing in physics is in the form of math.  What other  
 form
 could supposing in physics possibly take?  It seems that anything  
 you
 suppose true you can put in the form of a mathematics statement.  I
 think it all boils down to the fact that we have to keep remembering
 that we were just supposing, and be able to step back out of it and
 suppose something else.  I think that's where having lots of  
 people it
 an advantage, some people are the really dedicated logical inference
 one step at a time see where the supposition leads, do many
 experiments, etc.  Other people are the broad brush outside of the  
 box
 thinkers that think up lots of different possibilites.

 Hmmm. Just in case there's a misunderstanding of position 2, here's
 their contrast rather more pointedly:

 Position 1
 1a There's a mathematics which describes how the natural world  

Re: Consciousness is information?

2009-05-15 Thread Bruno Marchal
Hi Jesse,


On 15 May 2009, at 06:32, Jesse Mazer wrote:


 Maudlin shows that you can reduce almost arbitrarily the amount of  
 physical activity for running any computation, and keep their  
 computational genuineness through the use of inert material. So the  
 isomorphism you introduce vanish on the original Olympia (Pre- 
 olympia).

 Olympia *is*  Pre-Olympia + Klara (the inert (for the computation  
 PI) machinery needed for the counterfactuals) OK? Olympia run the  
 computation PI.



 But what do you mean when you say the isomorphism vanishes? Do you  
 mean that the causal structure of pre-Olympia would *not* be  
 isomorphic to the causal structure of the original Turing machine  
 that pre-Olympia was supposed to imitate (according to the  
 definition of causal structure in terms of logical relations between  
 propositions about the system's state at different moments)?


Yes. When I assume physical supervenience, for the benefit of the  
refutation. Olympia, relatively to me, implements Alice (or PI), Pre- 
Olypia does not. I would say yes to a doctor if he gives me an Olympia  
brain, no if he gives me pre-Olympia! That is what I mean by the  
vansihing of the causal isomorphism. Of course my goal, when I say  
yes to the doctor, is to preserve my consciousness, and my ability to  
manifest it in the normal (most probable) histories. My  
consciousness is already in plato heaven, so what I need here are  
the right dispositional devices.



 If so, that would mean that regular Olympia (pre-Olympia + Klara)  
 wouldn't have a causal structure isomorphic to the Turing machine  
 either, since I was defining causal structure solely in terms of  
 propositions about events that *do* occur in the system's history,  
 meaning the extra counterfactual conditions provided by Klara are  
 irrelevant to Olympia's causal structure, so Olympia's causal  
 structure would be the same as pre-Olympia's.


Right. But Maudlin manages to show that Olympia can have an empty  
causal structure, and that you have to say yes to the doctor when he  
proposes to substitute your brain by nothing. Personally I conceive  
propositions only in a net of related propositions by theories or  
models. The causal structure is mainly given by axioms and inference  
or computation rules, or by a (mathematical) semantics (model). You  
can't separate a proposition from other propositions like you can't  
separate a number from the other numbers.
I guess you would say that the movie-graph (the movie of the filmed  
active boolean graph corresponding to Alice's dream) would vehiculate  
Alice's dream. I can agree if you call the causal structure the  
computation corresponding to the local events lending to that graph,  
but then you have abandon the real time physical supervenience  
thesis already (or comp).
It is a very subtle and complex point here, we can go back on this  
later.




 If that's the case, why can't we postulate that consciousness  
 supervenes on causal structure, since causal structure is after all  
 part of the physical world?


The point is that you can realize any computation with any causal  
structure in that sense. Maudlin's construction explains well that the  
Klaras, or the *material* for the counterfactuals are a read herring  
as far as giving a role in the logical relations describing a  
computation. And not just the material one! Any choice of a particular  
universal system cannot work, you have to take them all. You can then  
choose the simplest one (+ and *) to retrieve those who define  
observable realities from the point of view of universal machines.




 In fact one could say that physics is *only* concerned with  
 causality in the sense of lawlike relations between propositions  
 about observations, since the laws of physics tell us nothing about  
 what particles or fields or wavefunctions really are, only about  
 how they interact with one another and how they can be used to  
 predict the outcomes measurements. So if we say consciousness  
 supervenes on causal structure, then Olympia would not qualify as an  
 instantiation of the observer-moments that the original Turing  
 machine instantiated, in much the same way that a lookup table  
 wouldn't qualify.


I don't see that at all. Olympia is just a crazy implementation of  
an algorithm, but it is correct on all inputs. Its resemblance with a  
look-up table is local, finite, and does not change Olympia's  
semantics. If such a change makes a change, I would no more say yes to  
a doctor. My consciousness would depend on the nature of the  
implementation.




 I don't have a problem with the idea that a giant lookup table is  
 just a sort of zombie,

Look-up table contains the counterfactuals. I am not sure that a giant  
look-up up table can be considered as a zombie. The problem is that  
such a look-up table would be gigantic and hard to address. Also, its  
origin, relatively to me, would need a strange history. 

Re: 3-PoV from 1 PoV?

2009-05-15 Thread Stephen Paul King
Hi Bruno,
  - Original Message - 
  From: Bruno Marchal 
  To: everything-list@googlegroups.com 
  Sent: Thursday, May 14, 2009 10:35 AM
  Subject: Re: 3-PoV from 1 PoV?


  Hi Stephen, 




  On 13 May 2009, at 22:20, Stephen Paul King wrote:


snip



   
By relagating the notion of implementation, to Robinson Arithmatic, 
etc., one only moves the problem further away from the focus of how even the 
appearence of change, dynamics, etc. obtain. The basic idea that you propose, 
while wonderfully sophisticated and nuanced, is in essense no different from 
that of Bishop Berkeley or Plato; it simply does not answer the basic question:

Where does the appearence of change obtain from primitives that 
by definition do not allow for its existence?


  [BM]

  Because you can define in arithmetic, using only addition and multiplication 
symbols, and logic,  the notion of computation, or of pieces of computation, 
like you can define provability (by PA, by ZF, or by any effective theory) 
already in the very weak (yet Turing universal) Robinson Arithmetic.


[SPK]

Ok, Robinson Arithmatic is  ... or Q, is a finitely axiomatized fragment 
of Peano arithmetic (PA). ...Q is essentially PA without the axiom schema of 
induction. Even though Q is much weaker than PA, it is still incomplete in the 
sense of Gödel. http://en.wikipedia.org/wiki/Robinson_arithmetic_Q

It does not tell me where the assumption of implementation of the addition 
and multiplication obtain. Just because one can define X does not mean that one 
has produced X; unless we are assuming that the act of defining a 
representational system is co-creative of its objects. Are we to consider that 
an object, physical or platonic, is one and the same as its representations? 

Oh, I forgot, it has been proposed that a book containing a symbolic 
representation of Einstein's Brain is equal/equivalent to Einstein's Mind. OK! 
... Moving on. 
  [BM]

  You can entirely define in arithmetic statements of the kind The machine x 
on input y has not yet stop after z steps. The notion of time used  here 
through the notion of computational steps can be deined entirely from the 
notion of natural numbers successor (which can be taken as primitive or defined 
through addition and multiplication).

[SPK]

Ok, time (pun intended!) for a thought experiment. I go the Library of 
Babel and pull out the Einstein's Brain and bring it home with me. 

I sit down and ask it: what are your latest thoughts on the nature of 
Unified Fields?. How long am I going to wait before I realize that I will 
never get an answer? 

You might say:Stephen, you are going about it all wrong! You have to first 
create a well-formed question in the language of Eintein's Brain and then 
look up the appropriate responce inthe book. 

I answer, Ah, So Einstein's Brain can answer my question after all; it 
can only sit there on the table until I opening and use my own computational 
implementation to get my answer.

So where is Einstein's Mind? Nowhere...


What is it that distinguishes a random sequence of scratches on a plane of 
sand from the sequence of symbols of the equation representing the Grand 
Unified Theory of Everything? Well, one person might say:  I can read the one 
that is an equation...  Meaningfullness necessitates a subject to whom meaning 
obtains. Computational states, symbolic scratches or patterns of concurrent 
neuron firings or distributions of voltage potentials, mean something because 
their existance is such that situations would be different otherwise for some 
system other than that of the states, scratches, patterns, etc.. 
Remember the notion of Causation?

X is the Cause of Y if and only if X would not occur without the occurence 
of Y. David Deutsch defines it more pointedly: ...an event X causes an event Y 
in our universe if both X and Y occur in our universe, but in most variants of 
our universe in which X does not happen, Y does not happen either. The trouble 
is that unless there exists a unique measure on the space where in events are 
coded in the Universe of possible statements or sentences of Robinson 
Arithmatic, it is undecidable if X happens or Y happens because one can not 
distinguish between actual computational steps that would generate a means to 
distinguish X from Y or strings that code some other computational string. 
Remember how Goedel numbering works... Only if the number of possible 
statements that can be coded with the same string are computationally 
isomorphic (generate the same output per input) can one obtain a means to 
distinguish X from Y, but if we require this it will be no longer possible to 
code any variants of our universe. Variants would not be allowed. Without the 
possibility of variants, how does one obtain a notion of contrafactuality?

To claim that the ordering of natural numbers from the notion of succession 
allow for us to 

Re: No MWI

2009-05-15 Thread Jason Resch

David Deutsch gives this convincing argument against a single world:
that one can't explain how quantum computers work without postulating
other universes.

The evidence for the multiverse, according to Deutsch, is equally
overwhelming. Admittedly, it's indirect, he says. But then, we can
detect pterodactyls and quarks only indirectly too. The evidence that
other universes exist is at least as strong as the evidence for
pterodactyls or quarks.

Perhaps the sceptics will be convinced by a practical demonstration of
the multiverse. And Deutsch thinks he knows how. By building a quantum
computer, he says, we can reach out and mould the multiverse.

One day, a quantum computer will be built which does more
simultaneous calculations than there are particles in the Universe,
says Deutsch. Since the Universe as we see it lacks the computational
resources to do the calculations, where are they being done? It can
only be in other universes, he says. Quantum computers share
information with huge numbers of versions of themselves throughout the
multiverse.

Imagine that you have a quantum PC and you set it a problem.  What
happens is that a huge number of versions of your PC split off from
this Universe into their own separate, local universes, and work on
parallel strands of the problem. A split second later, the pocket
universes recombine into one, and those strands are pulled together to
provide the answer that pops up on your screen.
Quantum computers are the first machines humans have ever built to
exploit the multiverse directly, says Deutsch.

At the moment, even the biggest quantum computers can only work their
magic on about 6 bits of information, which in Deutsch's view means
they exploit copies of themselves in 26 universes-that's just 64 of
them. Because the computational feats of such computers are puny,
people can choose to ignore the multiverse. But something will happen
when the number of parallel calculations becomes very large, says
Deutsch. If the number is 64, people can shut their eyes but if it's
1064, they will no longer be able to pretend.

Jason

On Fri, May 15, 2009 at 10:50 AM, Bruno Marchal marc...@ulb.ac.be wrote:


 On 15 May 2009, at 14:27, ronaldheld wrote:


 I still do not see any arguments against what I read, that one
 Universe fits observations better than the MWI.


 Just comp predicts many worlds/histories and the fact they play a key
 role in the statistics of experiences.

 But with QM, many worlds seems to me to be  a direct consequence of

 a) linearity of evolution
 b) linearity of the tensor product
 c) superposition of states
 d) and nothing else (that is only quantum physical histories, no
 Bohm potential, no classical isolated computations, etc.)

 In this, comp is a problem for d:  the comp supervenience asks for
 *all* histories, and to solve the mind body problem (or just the body
 problem) we have to either justify completely a, b, c, and d, from a
 measure extracted from classical computer science, or to reject comp
 or QM.

 But nature, both the observable one, and the one which proceeds by the
 richness of the structure of the integers, suggests that Many is
 much simpler than One. The Mandelbrot set illustrates this too: a
 very simple iteration leads to incredibly complex; self-similar,
 repetitive (and probably universal) structure. Even without QM and/or
 mechanism, the unicity of anything is rather doubtful. This is the
 starting idea of the everything list.

 I also disagree a bit technically on some points in Kent's paper, and
 generally I disagree even with MWI partisan. I have never understood
 the Copenhagian Wave collapse. Even when you give a special dualist
 role of consciousness: it does not work. Once you abandon the wave
 collapse, or better, once you agree that physicist obeys to QM, it
 seems to me that the many world cannot be avoided at all. Kent
 criticizes it on the fact that we don't yet recover the Born rules,
 but in my opinion this follows from Gleason Theorem + comp
 indeterminacy. A very old book by Paulette Fevrier (a pioneer in
 quantum logic) already suggests this (without really going through
 Gleason-like theorem).
 It is the equivalent of such a Gleason's theorem that comp is still
 lacking, and that is why I hope the Z1* and X1* logic(s) gives the
 right quantum logics capable of realizing von Neumann's dream to
 extract the quantum proba from the quantum logic. Z1* and X1* are
 quite promising with that respect, but a lot of work still remains to
 be done.

 Now, I don't understand why Wallace introduces a notion of fuzzyness,
 and some passage of Kent's paper remains a bit obscur. Perhaps you
 could tell us what precisely makes you feel (in Kent's paper, or by
 other way) that QM is still consistent with the idea of one  world
 without introducing a non (quantum) mechanical selection principle.
 Kent is the author of many paper against Everett, and none have ever
 convinced me. Give me time I read it less diagonally though 

Re: No MWI

2009-05-15 Thread russell standish

On Fri, May 15, 2009 at 05:40:09PM -0500, Jason Resch wrote:
 Deutsch. If the number is 64, people can shut their eyes but if it's
 1064, they will no longer be able to pretend.
 
 Jason

Hopefully you meant 10^64, not 1064, which is not all that startling.

-- 


Prof Russell Standish  Phone 0425 253119 (mobile)
Mathematics  
UNSW SYDNEY 2052 hpco...@hpcoders.com.au
Australiahttp://www.hpcoders.com.au


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