Re: Quick question

2013-07-25 Thread Joseph Knight
So is physics best understood as a computer program with access to a random
oracle? (Coming from 1-indeterminacy.)
On Mar 31, 2013 8:13 AM, Bruno Marchal marc...@ulb.ac.be wrote:


 On 31 Mar 2013, at 01:15, Joseph Knight wrote:

 Sorry for the vagueness of my question; I would not count pi as a physical
 constant. I would count the empirically determined circumference:diameter
 ratio for a circle in our observed curved spacetime as a physical constant.

 The reason I asked is because Bruno has repeatedly claimed that
 COMP=noncomputability of physics but I'm wondering what exactly this
 would mean in practice.


 In practice it would mean that some phenomena are not predictible or
 computable. Russell and Brent are right, it comes from the FPI (first
 person indeterminacy) which introduces genuine randomness in the first
 person experience.
 In fact that randomness might be so great as leading to the white
 rabbits, and with comp it is astonishing that the world around us seems so
 much computable. But the redundancy of the UD, and the constraints of
 correct self-reference add much structure, and if comp is true, that should
 be enough. The non computable sequence will still have computable
 distribution, like with QM, when, for example, we send a sheaf of electron
 is the 1/sqrt(2)(up + down) on a up/down Stern-Gerlach analyser. From the
 first person perspective, this leads to uncomputable sequence of events
 (even incompressible strings of up and down), but statistically, with
 Avogadro-like numbers of particles, the electronic sheaf will just split in
 symmetrical halves, like the big number statistical laws predict.

 It is an open problem if there are non computable constants in nature, as
 it is an open problem if some oracle might play a role in the development
 of the appearance of physical laws in the UD (or in arithmetic). That seems
 unlikely, but who knows? As Brent says, that would be hard to test, but it
 might make some sense from theoretical assumption, both in comp-physics,
 and in theoretical physics.  Note that it is easy to build a non computable
 solution to the SWE (something like Ae^ikHt, with k a non computable
 number, but it is impossible to test the non computability of such wave in
 case they occur. Machines can prove only the individual incompressibility
 of a *finite* number of strings.

 Bruno



 On Mar 30, 2013 6:53 PM, Russell Standish li...@hpcoders.com.au wrote:

 On Sat, Mar 30, 2013 at 04:15:54PM -0700, Joseph Knight wrote:
  True or False: COMP implies that any fundamental physical constant is
 non
  computable?
 

 I would say false, unless you can say that pi is _not_ a physical
 constant. Another example that springs to mind is the magnetic moment
 of the neutron which is definitely physical, but maybe not fundamental.

 --


 
 Prof Russell Standish  Phone 0425 253119 (mobile)
 Principal, High Performance Coders
 Visiting Professor of Mathematics  hpco...@hpcoders.com.au
 University of New South Wales  http://www.hpcoders.com.au

 

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Re: Quick question

2013-07-25 Thread Bruno Marchal


On 25 Jul 2013, at 23:01, Joseph Knight wrote:

So is physics best understood as a computer program with access to a  
random oracle? (Coming from 1-indeterminacy.)


That is possible but should remain to be proved. A priori, physics  
emerges from all computations, and the mixing of computability and non  
computability might be non equivalent with computable + a random  
oracle. I suspect it not, both empirically and theoretically with  
computationalism.


Bruno

PS I will have to put my computer in a box, as I am moving, so I will  
be disconnected for awhile. Thanks for being patient for a possible  
answer to your next possible comment.






On Mar 31, 2013 8:13 AM, Bruno Marchal marc...@ulb.ac.be wrote:

On 31 Mar 2013, at 01:15, Joseph Knight wrote:

Sorry for the vagueness of my question; I would not count pi as a  
physical constant. I would count the empirically determined  
circumference:diameter ratio for a circle in our observed curved  
spacetime as a physical constant.


The reason I asked is because Bruno has repeatedly claimed that  
COMP=noncomputability of physics but I'm wondering what exactly  
this would mean in practice.




In practice it would mean that some phenomena are not predictible or  
computable. Russell and Brent are right, it comes from the FPI  
(first person indeterminacy) which introduces genuine randomness  
in the first person experience.
In fact that randomness might be so great as leading to the white  
rabbits, and with comp it is astonishing that the world around us  
seems so much computable. But the redundancy of the UD, and the  
constraints of correct self-reference add much structure, and if  
comp is true, that should be enough. The non computable sequence  
will still have computable distribution, like with QM, when, for  
example, we send a sheaf of electron is the 1/sqrt(2)(up + down) on  
a up/down Stern-Gerlach analyser. From the first person perspective,  
this leads to uncomputable sequence of events (even incompressible  
strings of up and down), but statistically, with Avogadro-like  
numbers of particles, the electronic sheaf will just split in  
symmetrical halves, like the big number statistical laws predict.


It is an open problem if there are non computable constants in  
nature, as it is an open problem if some oracle might play a role in  
the development of the appearance of physical laws in the UD (or in  
arithmetic). That seems unlikely, but who knows? As Brent says, that  
would be hard to test, but it might make some sense from theoretical  
assumption, both in comp-physics, and in theoretical physics.  Note  
that it is easy to build a non computable solution to the SWE  
(something like Ae^ikHt, with k a non computable number, but it is  
impossible to test the non computability of such wave in case they  
occur. Machines can prove only the individual incompressibility of a  
*finite* number of strings.


Bruno



On Mar 30, 2013 6:53 PM, Russell Standish li...@hpcoders.com.au  
wrote:

On Sat, Mar 30, 2013 at 04:15:54PM -0700, Joseph Knight wrote:
 True or False: COMP implies that any fundamental physical  
constant is non

 computable?


I would say false, unless you can say that pi is _not_ a physical
constant. Another example that springs to mind is the magnetic moment
of the neutron which is definitely physical, but maybe not  
fundamental.


--


Prof Russell Standish  Phone 0425 253119 (mobile)
Principal, High Performance Coders
Visiting Professor of Mathematics  hpco...@hpcoders.com.au
University of New South Wales  http://www.hpcoders.com.au


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Re: Quick question

2013-03-31 Thread Bruno Marchal


On 31 Mar 2013, at 01:15, Joseph Knight wrote:

Sorry for the vagueness of my question; I would not count pi as a  
physical constant. I would count the empirically determined  
circumference:diameter ratio for a circle in our observed curved  
spacetime as a physical constant.


The reason I asked is because Bruno has repeatedly claimed that  
COMP=noncomputability of physics but I'm wondering what exactly  
this would mean in practice.




In practice it would mean that some phenomena are not predictible or  
computable. Russell and Brent are right, it comes from the FPI (first  
person indeterminacy) which introduces genuine randomness in the  
first person experience.
In fact that randomness might be so great as leading to the white  
rabbits, and with comp it is astonishing that the world around us  
seems so much computable. But the redundancy of the UD, and the  
constraints of correct self-reference add much structure, and if comp  
is true, that should be enough. The non computable sequence will still  
have computable distribution, like with QM, when, for example, we send  
a sheaf of electron is the 1/sqrt(2)(up + down) on a up/down Stern- 
Gerlach analyser. From the first person perspective, this leads to  
uncomputable sequence of events (even incompressible strings of up and  
down), but statistically, with Avogadro-like numbers of particles, the  
electronic sheaf will just split in symmetrical halves, like the big  
number statistical laws predict.


It is an open problem if there are non computable constants in nature,  
as it is an open problem if some oracle might play a role in the  
development of the appearance of physical laws in the UD (or in  
arithmetic). That seems unlikely, but who knows? As Brent says, that  
would be hard to test, but it might make some sense from theoretical  
assumption, both in comp-physics, and in theoretical physics.  Note  
that it is easy to build a non computable solution to the SWE  
(something like Ae^ikHt, with k a non computable number, but it is  
impossible to test the non computability of such wave in case they  
occur. Machines can prove only the individual incompressibility of a  
*finite* number of strings.


Bruno



On Mar 30, 2013 6:53 PM, Russell Standish li...@hpcoders.com.au  
wrote:

On Sat, Mar 30, 2013 at 04:15:54PM -0700, Joseph Knight wrote:
 True or False: COMP implies that any fundamental physical constant  
is non

 computable?


I would say false, unless you can say that pi is _not_ a physical
constant. Another example that springs to mind is the magnetic moment
of the neutron which is definitely physical, but maybe not  
fundamental.


--


Prof Russell Standish  Phone 0425 253119 (mobile)
Principal, High Performance Coders
Visiting Professor of Mathematics  hpco...@hpcoders.com.au
University of New South Wales  http://www.hpcoders.com.au


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Re: Quick question

2013-03-31 Thread John Clark
On Sat, Mar 30, 2013  Joseph Knight joseph.9...@gmail.com wrote:

 True or False: COMP implies that any fundamental physical constant is non
 computable?


I still don't know exactly what COMP means but about 1860 Maxwell
computed the speed of light and that is certainly a fundamental constant,
not only that but his mathematics said that computed speed of light would
always be the same regardless of the speed of the observer or of the source
of the light. But of course Maxwell didn't start from zero, he had to know
what the values of the magnetic constant and the electric constant are, and
as far as we know those numbers can only be obtained from experiment. At
the time electricity and magnetism didn't seem to have anything to do with
light but Maxwell showed that they did.

  John K Clark

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Re: Quick question

2013-03-31 Thread meekerdb

On 3/31/2013 7:16 AM, John Clark wrote:
On Sat, Mar 30, 2013  Joseph Knight joseph.9...@gmail.com 
mailto:joseph.9...@gmail.com wrote:


 True or False: COMP implies that any fundamental physical constant is non computable? 



I still don't know exactly what COMP means but about 1860 Maxwell computed the speed 
of light and that is certainly a fundamental constant, not only that but his mathematics 
said that computed speed of light would always be the same regardless of the speed of 
the observer or of the source of the light. But of course Maxwell didn't start from 
zero, he had to know what the values of the magnetic constant and the electric constant 
are, and as far as we know those numbers can only be obtained from experiment. At the 
time electricity and magnetism didn't seem to have anything to do with light but Maxwell 
showed that they did.


I thought the speed of light was 1.

Brent

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Re: Quick question

2013-03-31 Thread Bruno Marchal


On 31 Mar 2013, at 16:16, John Clark wrote:


On Sat, Mar 30, 2013  Joseph Knight joseph.9...@gmail.com wrote:

 True or False: COMP implies that any fundamental physical constant  
is non computable?


I still don't know exactly what COMP means



It is the hypothesis that there is a level of description of your  
brain such that your consciousness (or first person experience) would  
remain unchanged in case your brain, or body, is replaced by a  
computer emulating it at that level, or below.


It is the idea that your brain is a machine, even if natural and  
physical.





but about 1860 Maxwell computed the speed of light and that is  
certainly a fundamental constant, not only that but his mathematics  
said that computed speed of light would always be the same  
regardless of the speed of the observer or of the source of the  
light. But of course Maxwell didn't start from zero, he had to know  
what the values of the magnetic constant and the electric constant  
are, and as far as we know those numbers can only be obtained from  
experiment. At the time electricity and magnetism didn't seem to  
have anything to do with light but Maxwell showed that they did.



Getting number by experiment does not provide information on the  
computability issue of some possible constant occurring in physics.


Most mathematical constants are computable or reductible to computable  
functions on the non negative integers, and individual non computable  
object occur mainly in mathematical logic and theoretical computer  
science.


Bruno





  John K Clark




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Re: Quick question

2013-03-31 Thread Bruno Marchal


On 31 Mar 2013, at 18:03, meekerdb wrote:


On 3/31/2013 7:16 AM, John Clark wrote:

On Sat, Mar 30, 2013  Joseph Knight joseph.9...@gmail.com wrote:

 True or False: COMP implies that any fundamental physical  
constant is non computable?


I still don't know exactly what COMP means but about 1860 Maxwell  
computed the speed of light and that is certainly a fundamental  
constant, not only that but his mathematics said that computed  
speed of light would always be the same regardless of the speed of  
the observer or of the source of the light. But of course Maxwell  
didn't start from zero, he had to know what the values of the  
magnetic constant and the electric constant are, and as far as we  
know those numbers can only be obtained from experiment. At the  
time electricity and magnetism didn't seem to have anything to do  
with light but Maxwell showed that they did.


I thought the speed of light was 1.


Lol.

But even with the unities making the speed of light equal to 1, we  
cannot be sure that in the next theory, to accommodate some unexpected  
particles, we might need to accept that the speed of light is the  
constant 0.6779435210033012878856... as  
measured by some technology. And the question remains, is that  
computable (algorithmically generable)?


With comp we can expect bad news, like it will take 400,000 years for  
solving that problem, and showing that the speed of light is  
determined by some constants appearing in the distribution of the twin  
primes number, say. That would show that in some theory, the speed of  
light is computable. But in the year 898,675,908, that theory will be  
disproved, by measurement, making the question of the computability of  
the speed of light still unsolved.


We can hope for the simple, but we can expect surprises and  
complexities, and a growing ignorance awareness, proportional to a  
deepening in the fundamentals. I think.


Bruno




Brent

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Re: Quick question

2013-03-31 Thread Telmo Menezes
On Sun, Mar 31, 2013 at 4:16 PM, John Clark johnkcl...@gmail.com wrote:
 On Sat, Mar 30, 2013  Joseph Knight joseph.9...@gmail.com wrote:

  True or False: COMP implies that any fundamental physical constant is
  non computable?


 I still don't know exactly what COMP means but about 1860 Maxwell computed
 the speed of light and that is certainly a fundamental constant, not only
 that but his mathematics said that computed speed of light would always be
 the same regardless of the speed of the observer or of the source of the
 light. But of course Maxwell didn't start from zero, he had to know what the
 values of the magnetic constant and the electric constant are, and as far as
 we know those numbers can only be obtained from experiment. At the time
 electricity and magnetism didn't seem to have anything to do with light but
 Maxwell showed that they did.

Hi John,

I'm curious about your views TOE-wise. This is a honest question. What
is reality according to John K. Clark? What is consciousness?

Cheers,
Telmo.

   John K Clark



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Quick question

2013-03-30 Thread Joseph Knight
True or False: COMP implies that any fundamental physical constant is non 
computable?

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Re: Quick question

2013-03-30 Thread Russell Standish
On Sat, Mar 30, 2013 at 04:15:54PM -0700, Joseph Knight wrote:
 True or False: COMP implies that any fundamental physical constant is non 
 computable?
 

I would say false, unless you can say that pi is _not_ a physical
constant. Another example that springs to mind is the magnetic moment
of the neutron which is definitely physical, but maybe not fundamental.

-- 


Prof Russell Standish  Phone 0425 253119 (mobile)
Principal, High Performance Coders
Visiting Professor of Mathematics  hpco...@hpcoders.com.au
University of New South Wales  http://www.hpcoders.com.au


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Re: Quick question

2013-03-30 Thread Joseph Knight
Sorry for the vagueness of my question; I would not count pi as a physical
constant. I would count the empirically determined circumference:diameter
ratio for a circle in our observed curved spacetime as a physical constant.

The reason I asked is because Bruno has repeatedly claimed that
COMP=noncomputability of physics but I'm wondering what exactly this
would mean in practice.
On Mar 30, 2013 6:53 PM, Russell Standish li...@hpcoders.com.au wrote:

 On Sat, Mar 30, 2013 at 04:15:54PM -0700, Joseph Knight wrote:
  True or False: COMP implies that any fundamental physical constant is non
  computable?
 

 I would say false, unless you can say that pi is _not_ a physical
 constant. Another example that springs to mind is the magnetic moment
 of the neutron which is definitely physical, but maybe not fundamental.

 --


 
 Prof Russell Standish  Phone 0425 253119 (mobile)
 Principal, High Performance Coders
 Visiting Professor of Mathematics  hpco...@hpcoders.com.au
 University of New South Wales  http://www.hpcoders.com.au

 

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Re: Quick question

2013-03-30 Thread Russell Standish
On Sat, Mar 30, 2013 at 07:15:00PM -0500, Joseph Knight wrote:
 Sorry for the vagueness of my question; I would not count pi as a physical
 constant. I would count the empirically determined circumference:diameter
 ratio for a circle in our observed curved spacetime as a physical constant.
 
 The reason I asked is because Bruno has repeatedly claimed that
 COMP=noncomputability of physics but I'm wondering what exactly this
 would mean in practice.

IIUC, it means that what he calls first person indeterminancy will
manifest itself as genuinely random phenomena, which is by definition
uncomputable. An example of such phenomena might be the timing of beta
decay of atoms, which is widely believed to be truly random.

Cheers

-- 


Prof Russell Standish  Phone 0425 253119 (mobile)
Principal, High Performance Coders
Visiting Professor of Mathematics  hpco...@hpcoders.com.au
University of New South Wales  http://www.hpcoders.com.au


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Re: Quick question

2013-03-30 Thread meekerdb

On 3/30/2013 5:15 PM, Joseph Knight wrote:


Sorry for the vagueness of my question; I would not count pi as a physical constant. I 
would count the empirically determined circumference:diameter ratio for a circle in our 
observed curved spacetime as a physical constant.


The reason I asked is because Bruno has repeatedly claimed that COMP=noncomputability 
of physics but I'm wondering what exactly this would mean in practice.




Good question. I had assumed he referred to indeterminancy.  The trouble with asking about 
physical constants is that they are only measured as rational numbers.


Brent

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