Re: Brain teaser

2013-03-13 Thread Bruno Marchal


On 12 Mar 2013, at 14:55, Stephen P. King wrote:


On 3/12/2013 9:34 AM, Bruno Marchal wrote:


On 11 Mar 2013, at 22:16, Stephen P. King wrote:


On 3/11/2013 9:19 AM, Bruno Marchal wrote:


On 10 Mar 2013, at 21:51, Stephen P. King wrote:


On 3/10/2013 5:41 AM, Bruno Marchal wrote:


On 10 Mar 2013, at 09:31, Stephen P. King wrote:


 OK, what generates or requires the stratification into levels?


To ask a machine about herself (like in self-duplication
experiences), you need to represent the machine in the language
available to the machine. This generates the stratification.

Hi,

 ...represent the machine (to the interviewer) in the language
available to the machine... OK, like the links in a  
spreadsheet...


It is more subtle than that. I will come back on this soon or later
(on FOAR). It is more like defining a non founded relation in a
founded structure.


  Is that not doing it backwards? Why not start with the non-well
founded structure first and then show well founded substructures  
in it?


Because we want to explain the complex things from the simpler one,  
not

the contrary.



So you seem to be OK with only using reductionism... ISTM that we
should consider our ontological theory to have the most general
primitives and build subtractively to our level.


?

It is not reductionism. It is Occam razor. We should not introduce  
unnecessary hypotheses.
It is not eliminativism nor reductionism, as it provides the most  
general notion at some other (epistemological) levels.


Bruno

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



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Re: Brain teaser

2013-03-12 Thread Bruno Marchal


On 11 Mar 2013, at 22:16, Stephen P. King wrote:


On 3/11/2013 9:19 AM, Bruno Marchal wrote:


On 10 Mar 2013, at 21:51, Stephen P. King wrote:


On 3/10/2013 5:41 AM, Bruno Marchal wrote:


On 10 Mar 2013, at 09:31, Stephen P. King wrote:


  OK, what generates or requires the stratification into levels?


To ask a machine about herself (like in self-duplication
experiences), you need to represent the machine in the language
available to the machine. This generates the stratification.

Hi,

  ...represent the machine (to the interviewer) in the language
available to the machine... OK, like the links in a spreadsheet...


It is more subtle than that. I will come back on this soon or later
(on FOAR). It is more like defining a non founded relation in a
founded structure.


   Is that not doing it backwards? Why not start with the non-well
founded structure first and then show well founded substructures in  
it?


Because we want to explain the complex things from the simpler one,  
not the contrary.


Bruno



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



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Re: Brain teaser

2013-03-12 Thread Stephen P. King
On 3/12/2013 9:34 AM, Bruno Marchal wrote:
 
 On 11 Mar 2013, at 22:16, Stephen P. King wrote:
 
 On 3/11/2013 9:19 AM, Bruno Marchal wrote:

 On 10 Mar 2013, at 21:51, Stephen P. King wrote:

 On 3/10/2013 5:41 AM, Bruno Marchal wrote:

 On 10 Mar 2013, at 09:31, Stephen P. King wrote:

   OK, what generates or requires the stratification into levels?

 To ask a machine about herself (like in self-duplication
 experiences), you need to represent the machine in the language
 available to the machine. This generates the stratification.
 Hi,

   ...represent the machine (to the interviewer) in the language
 available to the machine... OK, like the links in a spreadsheet...

 It is more subtle than that. I will come back on this soon or later
 (on FOAR). It is more like defining a non founded relation in a
 founded structure.

Is that not doing it backwards? Why not start with the non-well
 founded structure first and then show well founded substructures in it?
 
 Because we want to explain the complex things from the simpler one, not
 the contrary.
 

So you seem to be OK with only using reductionism... ISTM that we
should consider our ontological theory to have the most general
primitives and build subtractively to our level.


-- 
Onward!

Stephen

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Re: Brain teaser

2013-03-11 Thread Bruno Marchal


On 10 Mar 2013, at 21:51, Stephen P. King wrote:


On 3/10/2013 5:41 AM, Bruno Marchal wrote:


On 10 Mar 2013, at 09:31, Stephen P. King wrote:


   OK, what generates or requires the stratification into levels?


To ask a machine about herself (like in self-duplication  
experiences), you need to represent the machine in the language  
available to the machine. This generates the stratification.

Hi,

   ...represent the machine (to the interviewer) in the language  
available to the machine... OK, like the links in a spreadsheet...


It is more subtle than that. I will come back on this soon or later  
(on FOAR). It is more like defining a non founded relation in a  
founded structure.


Bruno





--
Onward!

Stephen


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



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Re: Brain teaser

2013-03-11 Thread Stephen P. King
On 3/11/2013 9:19 AM, Bruno Marchal wrote:

 On 10 Mar 2013, at 21:51, Stephen P. King wrote:

 On 3/10/2013 5:41 AM, Bruno Marchal wrote:

 On 10 Mar 2013, at 09:31, Stephen P. King wrote:

OK, what generates or requires the stratification into levels?

 To ask a machine about herself (like in self-duplication
 experiences), you need to represent the machine in the language
 available to the machine. This generates the stratification.
 Hi,

...represent the machine (to the interviewer) in the language
 available to the machine... OK, like the links in a spreadsheet...

 It is more subtle than that. I will come back on this soon or later
 (on FOAR). It is more like defining a non founded relation in a
 founded structure.

Is that not doing it backwards? Why not start with the non-well
founded structure first and then show well founded substructures in it?


 Bruno




-- 
Onward!

Stephen


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Re: Brain teaser

2013-03-10 Thread Bruno Marchal


On 09 Mar 2013, at 21:37, Stephen P. King wrote:


On 3/9/2013 6:57 AM, Bruno Marchal wrote:


On 08 Mar 2013, at 13:58, Stephen P. King wrote (to Alberto Corona):

We are machines, very sophisticated, but machines nonetheless and  
doubly so!


I don't think we know that.


Hi Bruno,

   Of course we don't know that for sure... you are being  
ridiculous !



This can only be an hypothesis, or a consequence of an hypothesis.


   Yes, of course. We can only have certainty within a theory with a  
proof, for your idea of we know that. I understand...



The same is true for the proposition we are not machine.



   Is not p, of Bpp, a hypothesis as well?


Yes. But not at the same level.








Stephen P. King wrote (to me):


But neither Bp nor Bp  p are ontological. Only p is is.



   Could you make a mental note to elaborate on how p is  
ontological?



I have fixed the base ontology with N = {0, s(0), s(s(0)), ...},  
with the usual successor, + and * axioms/laws.


p is used for an arbitrary arithmetical proposition, at that base  
level, with its usual standard interpretation. It is ontological as  
opposed to epistemological proposition, which in this setting means  
believed by some machine, and which I denote by Bp. Of course,  
and that is what comp makes possible, Bp is also a purely  
arithmetical proposition (beweisbar(p)), but they are  
epistemological because they involve a machine, and a proposition  
coded in the machine language.


When I write p, I allude to the arithmetical truth, which describes  
the ontology chosen (the numbers, and the arithmetical proposition  
with their usual standard interpretation). Then some arithmetical  
proposition are singled out as epistemological because they describe:

- the thinking of some machine, like Bp, or
- the knowledge of some machine, like Bp  p, or the observation of  
some machine like Bp  Dt, or

- the feeling of some machine like Bp  Dt  p.

See my papers for the precise morphisms, and the derivation of the  
corresponding logics and mathematics. Or ask further question. I  
don't want to be long.


   I wish that you could speak vaguely with us and be OK. Precision  
has its place and time but not here when our time to respond is  
limited.




That's why I have done UDA, for all good willing humans, from age  
7 to 77, and AUDA, for all digital machines and humans knowing how  
a digital machine work. Of course, the digital machine knew  
already, in some (platonic) sense.






   You seem sometimes to forget that the children also have  
questions for you to answer...


???
Why do you ever make statements like that. Nothing is more wrong. I  
have no clue why you make such ad hominem and completely absurd  
comment.
I love answer all genuine question, from 7 to 77, I just precisely  
said. This include children.


   But you demand too much exactness in a response, as you  
demonstrate above.


On the contrary. Children uses plain language. You give always too  
much precise answer but with a non relevant precision. Here you were  
just wrong, but no matter how we try to make the point, you will evade  
it by a 1004 move, an allusion, or on opinion assertion, making hard  
to progress.










Human can choose by themselves. Human are relative universal  
number by comp, even without step 8. Only a non-comp believer  
should be astonished.


  OK. Human are relative universal number by comp... Could you  
add more detail to this answer? What is the 'relative' word mean?  
Relative to what?


Either (according to the context):
-relative to the base theory (the starting universal system that we  
assume. I have chosen arithmetic (after an attempt of chosing the  
combinators, but people are less familiar with them), or
-relative to a universal number, which is universal relatively to  
the base theory, or
-relative to a universal number, which is relative to a universal  
number, which is relative to the base theory, etc.




   Fine, could you consider how the general pattern of this can be  
seen in the isomorphisms of universal numbers?


Which isomorphisms?



Consider how many different languages humans use to describe the  
same physical world, we would think it silly if someone made claims  
that only English was the 'correct' language. So too with mathematics.


You confuse the content of mathematics and the language used. The  
mathematical reality has nothing to do with language.









You attribute to me the idea that chalkboard don't exist. Did I  
ever said that?





  UDA Step 8.



Many others have already told you this many times. UDA step 8  
concludes that chalkboard does not exist in a primary sense. Not  
that chalkboard does not exist in the observable sense.


   OK, my point is that just as the chalkboard emerges so too do the  
possible arithmetic representations of said chalkboard.


That could make sense if you put the card on the table, and tell what  
you are assuming, and how the numbers emerge 

Re: Brain teaser

2013-03-10 Thread Stephen P. King

On 3/10/2013 4:02 AM, Bruno Marchal wrote:


On 09 Mar 2013, at 21:37, Stephen P. King wrote:


On 3/9/2013 6:57 AM, Bruno Marchal wrote:


On 08 Mar 2013, at 13:58, Stephen P. King wrote (to Alberto Corona):

We are machines, very sophisticated, but machines nonetheless and 
doubly so!


I don't think we know that.


Hi Bruno,

   Of course we don't know that for sure... you are being ridiculous !


This can only be an hypothesis, or a consequence of an hypothesis.


   Yes, of course. We can only have certainty within a theory with a 
proof, for your idea of we know that. I understand...



The same is true for the proposition we are not machine.



   Is not p, of Bpp, a hypothesis as well?


Yes. But not at the same level.

Hi Bruno,

OK, what generates or requires the stratification into levels?








Stephen P. King wrote (to me):


But neither Bp nor Bp  p are ontological. Only p is is.



   Could you make a mental note to elaborate on how p is ontological?



I have fixed the base ontology with N = {0, s(0), s(s(0)), ...}, 
with the usual successor, + and * axioms/laws.


p is used for an arbitrary arithmetical proposition, at that base 
level, with its usual standard interpretation. It is ontological as 
opposed to epistemological proposition, which in this setting means 
believed by some machine, and which I denote by Bp. Of course, and 
that is what comp makes possible, Bp is also a purely arithmetical 
proposition (beweisbar(p)), but they are epistemological because 
they involve a machine, and a proposition coded in the machine 
language.


When I write p, I allude to the arithmetical truth, which describes 
the ontology chosen (the numbers, and the arithmetical proposition 
with their usual standard interpretation). Then some arithmetical 
proposition are singled out as epistemological because they describe:

- the thinking of some machine, like Bp, or
- the knowledge of some machine, like Bp  p, or the observation of 
some machine like Bp  Dt, or

- the feeling of some machine like Bp  Dt  p.

See my papers for the precise morphisms, and the derivation of the 
corresponding logics and mathematics. Or ask further question. I 
don't want to be long.


   I wish that you could speak vaguely with us and be OK. Precision 
has its place and time but not here when our time to respond is limited.




That's why I have done UDA, for all good willing humans, from age 7 
to 77, and AUDA, for all digital machines and humans knowing how a 
digital machine work. Of course, the digital machine knew already, 
in some (platonic) sense.






   You seem sometimes to forget that the children also have 
questions for you to answer...


???
Why do you ever make statements like that. Nothing is more wrong. I 
have no clue why you make such ad hominem and completely absurd 
comment.
I love answer all genuine question, from 7 to 77, I just precisely 
said. This include children.


   But you demand too much exactness in a response, as you 
demonstrate above.


On the contrary. Children uses plain language.


No, they use naive language. They do not assume that they know what 
they do not know.


You give always too much precise answer but with a non relevant 
precision. Here you were just wrong, but no matter how we try to make 
the point, you will evade it by a 1004 move, an allusion, or on 
opinion assertion, making hard to progress.


You are claiming that my question is incoherent. OK, let us move along.







Human can choose by themselves. Human are relative universal 
number by comp, even without step 8. Only a non-comp believer 
should be astonished.


  OK. Human are relative universal number by comp... Could you 
add more detail to this answer? What is the 'relative' word mean? 
Relative to what?


Either (according to the context):
-relative to the base theory (the starting universal system that we 
assume. I have chosen arithmetic (after an attempt of chosing the 
combinators, but people are less familiar with them), or
-relative to a universal number, which is universal relatively to 
the base theory, or
-relative to a universal number, which is relative to a universal 
number, which is relative to the base theory, etc.




   Fine, could you consider how the general pattern of this can be 
seen in the isomorphisms of universal numbers?


Which isomorphisms?


Relations between universal numbers that are equivalences. For 
example, the universal number that encodes the statement X in language B 
is isomorphic to the statement X in language A, iff B(X) = A(X) ...







Consider how many different languages humans use to describe the same 
physical world, we would think it silly if someone made claims that 
only English was the 'correct' language. So too with mathematics.


You confuse the content of mathematics and the language used. The 
mathematical reality has nothing to do with language.


No, that is not my sin. My sin is that I do not know exactly now to 
communicate in 

Re: Brain teaser

2013-03-10 Thread Bruno Marchal


On 10 Mar 2013, at 09:31, Stephen P. King wrote:


On 3/10/2013 4:02 AM, Bruno Marchal wrote:


On 09 Mar 2013, at 21:37, Stephen P. King wrote:


On 3/9/2013 6:57 AM, Bruno Marchal wrote:


On 08 Mar 2013, at 13:58, Stephen P. King wrote (to Alberto  
Corona):


We are machines, very sophisticated, but machines nonetheless  
and doubly so!


I don't think we know that.


Hi Bruno,

   Of course we don't know that for sure... you are being  
ridiculous !



This can only be an hypothesis, or a consequence of an hypothesis.


   Yes, of course. We can only have certainty within a theory with  
a proof, for your idea of we know that. I understand...



The same is true for the proposition we are not machine.



   Is not p, of Bpp, a hypothesis as well?


Yes. But not at the same level.

Hi Bruno,

OK, what generates or requires the stratification into levels?


To ask a machine about herself (like in self-duplication experiences),  
you need to represent the machine in the language available to the  
machine. This generates the stratification.












Stephen P. King wrote (to me):


But neither Bp nor Bp  p are ontological. Only p is is.



   Could you make a mental note to elaborate on how p is  
ontological?



I have fixed the base ontology with N = {0, s(0), s(s(0)), ...},  
with the usual successor, + and * axioms/laws.


p is used for an arbitrary arithmetical proposition, at that base  
level, with its usual standard interpretation. It is ontological  
as opposed to epistemological proposition, which in this setting  
means believed by some machine, and which I denote by Bp. Of  
course, and that is what comp makes possible, Bp is also a purely  
arithmetical proposition (beweisbar(p)), but they are  
epistemological because they involve a machine, and a proposition  
coded in the machine language.


When I write p, I allude to the arithmetical truth, which  
describes the ontology chosen (the numbers, and the arithmetical  
proposition with their usual standard interpretation). Then some  
arithmetical proposition are singled out as epistemological  
because they describe:

- the thinking of some machine, like Bp, or
- the knowledge of some machine, like Bp  p, or the observation  
of some machine like Bp  Dt, or

- the feeling of some machine like Bp  Dt  p.

See my papers for the precise morphisms, and the derivation of  
the corresponding logics and mathematics. Or ask further  
question. I don't want to be long.


   I wish that you could speak vaguely with us and be OK.  
Precision has its place and time but not here when our time to  
respond is limited.




That's why I have done UDA, for all good willing humans, from  
age 7 to 77, and AUDA, for all digital machines and humans  
knowing how a digital machine work. Of course, the digital  
machine knew already, in some (platonic) sense.






   You seem sometimes to forget that the children also have  
questions for you to answer...


???
Why do you ever make statements like that. Nothing is more wrong.  
I have no clue why you make such ad hominem and completely absurd  
comment.
I love answer all genuine question, from 7 to 77, I just  
precisely said. This include children.


   But you demand too much exactness in a response, as you  
demonstrate above.


On the contrary. Children uses plain language.


No, they use naive language. They do not assume that they know  
what they do not know.


And you do?



You give always too much precise answer but with a non relevant  
precision. Here you were just wrong, but no matter how we try to  
make the point, you will evade it by a 1004 move, an allusion, or  
on opinion assertion, making hard to progress.


You are claiming that my question is incoherent. OK, let us move  
along.


No, I was claiming that you were wrong. You said I don't take into  
account children, but I do.
AUDA can be said to take into account all creatures, or all Löbian  
consistent extensions of elementary arithmetic.












Human can choose by themselves. Human are relative universal  
number by comp, even without step 8. Only a non-comp believer  
should be astonished.


  OK. Human are relative universal number by comp... Could you  
add more detail to this answer? What is the 'relative' word  
mean? Relative to what?


Either (according to the context):
-relative to the base theory (the starting universal system that  
we assume. I have chosen arithmetic (after an attempt of chosing  
the combinators, but people are less familiar with them), or
-relative to a universal number, which is universal relatively to  
the base theory, or
-relative to a universal number, which is relative to a universal  
number, which is relative to the base theory, etc.




   Fine, could you consider how the general pattern of this can be  
seen in the isomorphisms of universal numbers?


Which isomorphisms?


Relations between universal numbers that are equivalences. For  
example, the universal number that 

Re: Brain teaser

2013-03-10 Thread Stephen P. King

On 3/10/2013 5:41 AM, Bruno Marchal wrote:


On 10 Mar 2013, at 09:31, Stephen P. King wrote:


On 3/10/2013 4:02 AM, Bruno Marchal wrote:


On 09 Mar 2013, at 21:37, Stephen P. King wrote:


On 3/9/2013 6:57 AM, Bruno Marchal wrote:


On 08 Mar 2013, at 13:58, Stephen P. King wrote (to Alberto Corona):

We are machines, very sophisticated, but machines nonetheless and 
doubly so!


I don't think we know that.


Hi Bruno,

   Of course we don't know that for sure... you are being 
ridiculous !



This can only be an hypothesis, or a consequence of an hypothesis.


   Yes, of course. We can only have certainty within a theory with 
a proof, for your idea of we know that. I understand...



The same is true for the proposition we are not machine.



   Is not p, of Bpp, a hypothesis as well?


Yes. But not at the same level.

Hi Bruno,

OK, what generates or requires the stratification into levels?


To ask a machine about herself (like in self-duplication experiences), 
you need to represent the machine in the language available to the 
machine. This generates the stratification.


This in not ontic as it implies an extension, as in: Machine X is 
represented by machine X' which is represented by machine X'' which is 
represented by ... And, some how X does not equal X 














Stephen P. King wrote (to me):


But neither Bp nor Bp  p are ontological. Only p is is.



   Could you make a mental note to elaborate on how p is 
ontological?



I have fixed the base ontology with N = {0, s(0), s(s(0)), ...}, 
with the usual successor, + and * axioms/laws.


p is used for an arbitrary arithmetical proposition, at that base 
level, with its usual standard interpretation. It is ontological 
as opposed to epistemological proposition, which in this setting 
means believed by some machine, and which I denote by Bp. Of 
course, and that is what comp makes possible, Bp is also a purely 
arithmetical proposition (beweisbar(p)), but they are 
epistemological because they involve a machine, and a proposition 
coded in the machine language.


When I write p, I allude to the arithmetical truth, which 
describes the ontology chosen (the numbers, and the arithmetical 
proposition with their usual standard interpretation). Then some 
arithmetical proposition are singled out as epistemological 
because they describe:

- the thinking of some machine, like Bp, or
- the knowledge of some machine, like Bp  p, or the observation 
of some machine like Bp  Dt, or

- the feeling of some machine like Bp  Dt  p.

See my papers for the precise morphisms, and the derivation of the 
corresponding logics and mathematics. Or ask further question. I 
don't want to be long.


   I wish that you could speak vaguely with us and be OK. Precision 
has its place and time but not here when our time to respond is 
limited.




That's why I have done UDA, for all good willing humans, from age 
7 to 77, and AUDA, for all digital machines and humans knowing 
how a digital machine work. Of course, the digital machine knew 
already, in some (platonic) sense.






   You seem sometimes to forget that the children also have 
questions for you to answer...


???
Why do you ever make statements like that. Nothing is more wrong. 
I have no clue why you make such ad hominem and completely absurd 
comment.
I love answer all genuine question, from 7 to 77, I just precisely 
said. This include children.


   But you demand too much exactness in a response, as you 
demonstrate above.


On the contrary. Children uses plain language.


No, they use naive language. They do not assume that they know 
what they do not know.


And you do?


How could I? Why do you think that if I do not know exactly the 
language to answer your question then I must be some ...






You give always too much precise answer but with a non relevant 
precision. Here you were just wrong, but no matter how we try to 
make the point, you will evade it by a 1004 move, an allusion, or on 
opinion assertion, making hard to progress.


You are claiming that my question is incoherent. OK, let us move 
along.


No, I was claiming that you were wrong. You said I don't take into 
account children, but I do.
AUDA can be said to take into account all creatures, or all Löbian 
consistent extensions of elementary arithmetic.


So, I am not a creature included here, somehow, and yet my 
existence is not a falsification of comp. Interesting, I am deluded 
about being deluded about being deluded about being ... .












Human can choose by themselves. Human are relative universal 
number by comp, even without step 8. Only a non-comp believer 
should be astonished.


  OK. Human are relative universal number by comp... Could you 
add more detail to this answer? What is the 'relative' word mean? 
Relative to what?


Either (according to the context):
-relative to the base theory (the starting universal system that 
we assume. I have chosen arithmetic (after an attempt of 

Re: Brain teaser

2013-03-10 Thread Bruno Marchal


On 10 Mar 2013, at 11:26, Stephen P. King wrote:


On 3/10/2013 5:41 AM, Bruno Marchal wrote:


On 10 Mar 2013, at 09:31, Stephen P. King wrote:


On 3/10/2013 4:02 AM, Bruno Marchal wrote:


On 09 Mar 2013, at 21:37, Stephen P. King wrote:


On 3/9/2013 6:57 AM, Bruno Marchal wrote:


On 08 Mar 2013, at 13:58, Stephen P. King wrote (to Alberto  
Corona):


We are machines, very sophisticated, but machines nonetheless  
and doubly so!


I don't think we know that.


Hi Bruno,

   Of course we don't know that for sure... you are being  
ridiculous !


This can only be an hypothesis, or a consequence of an  
hypothesis.


   Yes, of course. We can only have certainty within a theory  
with a proof, for your idea of we know that. I understand...



The same is true for the proposition we are not machine.



   Is not p, of Bpp, a hypothesis as well?


Yes. But not at the same level.

Hi Bruno,

OK, what generates or requires the stratification into levels?


To ask a machine about herself (like in self-duplication  
experiences), you need to represent the machine in the language  
available to the machine. This generates the stratification.


This in not ontic as it implies an extension, as in: Machine X  
is represented by machine X' which is represented by machine X''  
which is represented by ... And, some how X does not equal X  



We can do that, relatively to the base theory or to a universal  
number. That's the role of the Dx = xx method. I will explain more  
on the FOAR list, as I have explained this here more than once.


















Stephen P. King wrote (to me):


But neither Bp nor Bp  p are ontological. Only p is is.



   Could you make a mental note to elaborate on how p is  
ontological?



I have fixed the base ontology with N = {0, s(0),  
s(s(0)), ...}, with the usual successor, + and * axioms/laws.


p is used for an arbitrary arithmetical proposition, at that  
base level, with its usual standard interpretation. It is  
ontological as opposed to epistemological proposition, which in  
this setting means believed by some machine, and which I  
denote by Bp. Of course, and that is what comp makes possible,  
Bp is also a purely arithmetical proposition (beweisbar(p)),  
but they are epistemological because they involve a machine,  
and a proposition coded in the machine language.


When I write p, I allude to the arithmetical truth, which  
describes the ontology chosen (the numbers, and the  
arithmetical proposition with their usual standard  
interpretation). Then some arithmetical proposition are singled  
out as epistemological because they describe:

- the thinking of some machine, like Bp, or
- the knowledge of some machine, like Bp  p, or the  
observation of some machine like Bp  Dt, or

- the feeling of some machine like Bp  Dt  p.

See my papers for the precise morphisms, and the derivation of  
the corresponding logics and mathematics. Or ask further  
question. I don't want to be long.


   I wish that you could speak vaguely with us and be OK.  
Precision has its place and time but not here when our time to  
respond is limited.




That's why I have done UDA, for all good willing humans, from  
age 7 to 77, and AUDA, for all digital machines and humans  
knowing how a digital machine work. Of course, the digital  
machine knew already, in some (platonic) sense.






   You seem sometimes to forget that the children also have  
questions for you to answer...


???
Why do you ever make statements like that. Nothing is more  
wrong. I have no clue why you make such ad hominem and  
completely absurd comment.
I love answer all genuine question, from 7 to 77, I just  
precisely said. This include children.


   But you demand too much exactness in a response, as you  
demonstrate above.


On the contrary. Children uses plain language.


No, they use naive language. They do not assume that they know  
what they do not know.


And you do?


How could I? Why do you think that if I do not know exactly the  
language to answer your question then I must be some ...






You give always too much precise answer but with a non relevant  
precision. Here you were just wrong, but no matter how we try to  
make the point, you will evade it by a 1004 move, an allusion, or  
on opinion assertion, making hard to progress.


You are claiming that my question is incoherent. OK, let us  
move along.


No, I was claiming that you were wrong. You said I don't take into  
account children, but I do.
AUDA can be said to take into account all creatures, or all Löbian  
consistent extensions of elementary arithmetic.


So, I am not a creature included here,


No, you are.



somehow, and yet my existence is not a falsification of comp.  
Interesting, I am deluded about being deluded about being deluded  
about being ... .












Human can choose by themselves. Human are relative universal  
number by comp, even without step 8. Only a non-comp believer  
should 

Re: Brain teaser

2013-03-10 Thread Stephen P. King

On 3/10/2013 5:41 AM, Bruno Marchal wrote:


On 10 Mar 2013, at 09:31, Stephen P. King wrote:


OK, what generates or requires the stratification into levels?


To ask a machine about herself (like in self-duplication experiences), 
you need to represent the machine in the language available to the 
machine. This generates the stratification.

Hi,

...represent the machine (to the interviewer) in the language 
available to the machine... OK, like the links in a spreadsheet...


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Re: Brain teaser

2013-03-09 Thread Bruno Marchal


On 08 Mar 2013, at 13:58, Stephen P. King wrote (to Alberto Corona):

We are machines, very sophisticated, but machines nonetheless and  
doubly so!


I don't think we know that. This can only be an hypothesis, or a  
consequence of an hypothesis. The same is true for the proposition we  
are not machine.



Stephen P. King wrote (to me):


But neither Bp nor Bp  p are ontological. Only p is is.



Could you make a mental note to elaborate on how p is ontological?



I have fixed the base ontology with N = {0, s(0), s(s(0)), ...}, with  
the usual successor, + and * axioms/laws.


p is used for an arbitrary arithmetical proposition, at that base  
level, with its usual standard interpretation. It is ontological as  
opposed to epistemological proposition, which in this setting means  
believed by some machine, and which I denote by Bp. Of course, and  
that is what comp makes possible, Bp is also a purely arithmetical  
proposition (beweisbar(p)), but they are epistemological because  
they involve a machine, and a proposition coded in the machine language.


When I write p, I allude to the arithmetical truth, which describes  
the ontology chosen (the numbers, and the arithmetical proposition  
with their usual standard interpretation). Then some arithmetical  
proposition are singled out as epistemological because they describe:

- the thinking of some machine, like Bp, or
- the knowledge of some machine, like Bp  p, or the observation of  
some machine like Bp  Dt, or

- the feeling of some machine like Bp  Dt  p.

See my papers for the precise morphisms, and the derivation of the  
corresponding logics and mathematics. Or ask further question. I don't  
want to be long.




That's why I have done UDA, for all good willing humans, from age 7  
to 77, and AUDA, for all digital machines and humans knowing how a  
digital machine work. Of course, the digital machine knew already,  
in some (platonic) sense.






You seem sometimes to forget that the children also have  
questions for you to answer...


???
Why do you ever make statements like that. Nothing is more wrong. I  
have no clue why you make such ad hominem and completely absurd comment.
I love answer all genuine question, from 7 to 77, I just precisely  
said. This include children.



Human can choose by themselves. Human are relative universal number  
by comp, even without step 8. Only a non-comp believer should be  
astonished.


   OK. Human are relative universal number by comp... Could you  
add more detail to this answer? What is the 'relative' word mean?  
Relative to what?


Either (according to the context):
-relative to the base theory (the starting universal system that we  
assume. I have chosen arithmetic (after an attempt of chosing the  
combinators, but people are less familiar with them), or
-relative to a universal number, which is universal relatively to the  
base theory, or
-relative to a universal number, which is relative to a universal  
number, which is relative to the base theory, etc.



You attribute to me the idea that chalkboard don't exist. Did I  
ever said that?





   UDA Step 8.



Many others have already told you this many times. UDA step 8  
concludes that chalkboard does not exist in a primary sense. Not that  
chalkboard does not exist in the observable sense. That would  
instantaneously refutes comp. The conclusion is that physics is not  
the fundamental science, and that it is reduced to arithmetic. Not  
that physics is non sense. OIn the contrary, with comp we see how a  
physical reality, even a quantum one, is unavoidable for almost all  
universal numbers.



Yes, we know that classical determinism is wrong, but it is not  
logically inconsistent with consciousness.


   I must disagree. It is baked into the topology of classical  
mechanics that a system cannot semantically act upon itself.



? (that seems to contradict comp, and be rather 1004)




   You do not seem consider the need to error correct and adapt to  
changing local conditions for a conscious machine nor the need to  
maintain access to low entropy resources. Your machines are never  
hungry.


Take the Heisenberg matrix of the Milky way at the level of strings,  
with 10^1000 decimals. Its evolution is emulated by infinitely many  
arithmetical relation, and in all of them a lot of machines are  
hungry, and many lack resources, and other do not. Now, such  
computation might not have the right first person indeterminacy  
measure, but in this case comp is false, and if someone show that he  
will refute comp. But in all case, arithmetic handle all relative  
resources. So you it seems that you are not correct here.



Bruno



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



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Re: Brain teaser

2013-03-09 Thread Stephen P. King

On 3/9/2013 6:57 AM, Bruno Marchal wrote:


On 08 Mar 2013, at 13:58, Stephen P. King wrote (to Alberto Corona):

We are machines, very sophisticated, but machines nonetheless and 
doubly so!


I don't think we know that. 


Hi Bruno,

Of course we don't know that for sure... you are being ridiculous !


This can only be an hypothesis, or a consequence of an hypothesis.


Yes, of course. We can only have certainty within a theory with a 
proof, for your idea of we know that. I understand...



The same is true for the proposition we are not machine.



Is not p, of Bpp, a hypothesis as well?




Stephen P. King wrote (to me):


But neither Bp nor Bp  p are ontological. Only p is is.



Could you make a mental note to elaborate on how p is ontological?



I have fixed the base ontology with N = {0, s(0), s(s(0)), ...}, with 
the usual successor, + and * axioms/laws.


p is used for an arbitrary arithmetical proposition, at that base 
level, with its usual standard interpretation. It is ontological as 
opposed to epistemological proposition, which in this setting means 
believed by some machine, and which I denote by Bp. Of course, and 
that is what comp makes possible, Bp is also a purely arithmetical 
proposition (beweisbar(p)), but they are epistemological because 
they involve a machine, and a proposition coded in the machine language.


When I write p, I allude to the arithmetical truth, which describes 
the ontology chosen (the numbers, and the arithmetical proposition 
with their usual standard interpretation). Then some arithmetical 
proposition are singled out as epistemological because they describe:

- the thinking of some machine, like Bp, or
- the knowledge of some machine, like Bp  p, or the observation of 
some machine like Bp  Dt, or

- the feeling of some machine like Bp  Dt  p.

See my papers for the precise morphisms, and the derivation of the 
corresponding logics and mathematics. Or ask further question. I don't 
want to be long.


I wish that you could speak vaguely with us and be OK. Precision 
has its place and time but not here when our time to respond is limited.




That's why I have done UDA, for all good willing humans, from age 7 
to 77, and AUDA, for all digital machines and humans knowing how a 
digital machine work. Of course, the digital machine knew already, in 
some (platonic) sense.






You seem sometimes to forget that the children also have 
questions for you to answer...


???
Why do you ever make statements like that. Nothing is more wrong. I 
have no clue why you make such ad hominem and completely absurd comment.
I love answer all genuine question, from 7 to 77, I just precisely 
said. This include children.


But you demand too much exactness in a response, as you demonstrate 
above.





Human can choose by themselves. Human are relative universal number 
by comp, even without step 8. Only a non-comp believer should be 
astonished.


   OK. Human are relative universal number by comp... Could you add 
more detail to this answer? What is the 'relative' word mean? 
Relative to what?


Either (according to the context):
-relative to the base theory (the starting universal system that we 
assume. I have chosen arithmetic (after an attempt of chosing the 
combinators, but people are less familiar with them), or
-relative to a universal number, which is universal relatively to the 
base theory, or
-relative to a universal number, which is relative to a universal 
number, which is relative to the base theory, etc.




Fine, could you consider how the general pattern of this can be 
seen in the isomorphisms of universal numbers? Consider how many 
different languages humans use to describe the same physical world, we 
would think it silly if someone made claims that only English was the 
'correct' language. So too with mathematics.




You attribute to me the idea that chalkboard don't exist. Did I ever 
said that?





   UDA Step 8.



Many others have already told you this many times. UDA step 8 
concludes that chalkboard does not exist in a primary sense. Not that 
chalkboard does not exist in the observable sense.


OK, my point is that just as the chalkboard emerges so too do the 
possible arithmetic representations of said chalkboard. They are 
co-dependent in my dual aspect theory. I do not understand how you 
explain the emergence of the chalkboard except to refer to a vague 
arithmetic body problem'.


That would instantaneously refutes comp. The conclusion is that 
physics is not the fundamental science, and that it is reduced to 
arithmetic. Not that physics is non sense. OIn the contrary, with comp 
we see how a physical reality, even a quantum one, is unavoidable for 
almost all universal numbers.


Yes, but can we try to restate this in a different form?




Yes, we know that classical determinism is wrong, but it is not 
logically inconsistent with consciousness.


   I must disagree. It is baked into the 

Re: Brain teaser

2013-03-08 Thread Telmo Menezes
Hi Stephen,


 What is the difference between a random sequence of bits and a
 meaningful message? The correct decryption scheme.

That's an excellent question. I suspect a scheme might not be
necessary to infer the presence of meaning, but what I'm going to say
is very empirical.

Suppose a message m_n, of length n, which is a string of bits (e.g
m_8=10101010, with m_1=1, m_2=10, and so on)

Suppose a function f that takes a message m_n and predicts m_n+1

Suppose a learning algorithm L, such that L(m_n) = f. Let's assume
this algorithm does the best possible job (I know it's a stretch).

Now, for any length n of message m, we can obtain an f and then
measure the accuracy of f at predicting m_n at any n. We can then
measure the accuracy of this function, let's call that a.

So a is in [0.5, 1]

If a=0.5 the message is pure noise. If a=1 the message is completely
predictable, because every bit will always be a function of the
previous bits.

My empirical suspicion is that there is some range of a, between these
extremes, where meaning lives. Something akin to what people in
complex systems refer to as the edge of chaos.

Cheers,
Telmo.

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Re: Brain teaser

2013-03-08 Thread Stephen P. King

On 3/8/2013 6:17 AM, Telmo Menezes wrote:

Hi Stephen,



 What is the difference between a random sequence of bits and a
meaningful message? The correct decryption scheme.

That's an excellent question. I suspect a scheme might not be
necessary to infer the presence of meaning, but what I'm going to say
is very empirical.

Suppose a message m_n, of length n, which is a string of bits (e.g
m_8=10101010, with m_1=1, m_2=10, and so on)

Suppose a function f that takes a message m_n and predicts m_n+1

Suppose a learning algorithm L, such that L(m_n) = f. Let's assume
this algorithm does the best possible job (I know it's a stretch).

Now, for any length n of message m, we can obtain an f and then
measure the accuracy of f at predicting m_n at any n. We can then
measure the accuracy of this function, let's call that a.

So a is in [0.5, 1]

If a=0.5 the message is pure noise. If a=1 the message is completely
predictable, because every bit will always be a function of the
previous bits.

My empirical suspicion is that there is some range of a, between these
extremes, where meaning lives. Something akin to what people in
complex systems refer to as the edge of chaos.

Cheers,
Telmo.



Nice! ;-)

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Onward!

Stephen


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Re: Brain teaser

2013-03-08 Thread Stephen P. King

On 3/8/2013 7:41 AM, Alberto G. Corona wrote:
That may be not enough. suppose that you are starving, and you receive 
in your phone a message describing where is the next source of water 
but somehow the description is interspersed in the description of  the 
complete equation of the M Theory that someone has found. You of 
course take the last as noise, despite that you know what is it. and 
 you know that this message will be lost (le´ts suppose that).  What 
is the information and how can it be measured?.


Hi Alberto,

If the message is a program that tells a class of autonomously 
mobile Turing Machines how to move from a given position to the energy 
supply... There could be any set of secondary messages 'in the code' at 
some level if the string is complex enough... who knows that AMTM they 
might control...




Usually the study of information and the measure of it make many 
assumptions that made it incomplete.  My idea is that it is not only 
the decoding, but the decrease in entropy that the receiver experiment.


Such as the above example?

 That include the decoding + the course of actions that the receiver 
takes with this information. I the case of the starving person, first 
it experiment a reduction in stress that reduces the muscular activity 
and the heat produces, instead it follow a ordered set of actions 
until he find the food, the food will repair the structuresof the body 
etc.


Given n number of possible strings and m possible TMs... the mind 
boggles! We are machines, very sophisticated, but machines nonetheless 
and doubly so!







2013/3/8 Stephen P. King stephe...@charter.net 
mailto:stephe...@charter.net


Hi,

What is the difference between a random sequence of bits and a
meaningful message? The correct decryption scheme.

--





--
Onward!

Stephen

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Re: Brain teaser

2013-03-08 Thread Craig Weinberg


On Friday, March 8, 2013 7:41:23 AM UTC-5, Alberto G.Corona wrote:

 That may be not enough. suppose that you are starving, and you receive in 
 your phone a message describing where is the next source of water but 
 somehow the description is interspersed in the description of  the complete 
 equation of the M Theory that someone has found. You of course take the 
 last as noise, despite that you know what is it. and  you know that this 
 message will be lost (le´ts suppose that).  What is the information and how 
 can it be measured?.  

 Usually the study of information and the measure of it make many 
 assumptions that made it incomplete.  My idea is that it is not only the 
 decoding, but the decrease in entropy that the receiver experiment.  That 
 include the decoding + the course of actions that the receiver takes with 
 this information. I the case of the starving person, first it experiment a 
 reduction in stress that reduces the muscular activity and the heat 
 produces, instead it follow a ordered set of actions until he find the 
 food, the food will repair the structuresof the body etc. 


What if the message was the opposite? No food, bub, your next meal is all 
on you. Then the stress increases, increases muscular activity as they 
flail around looking for food and dissipating heat...finding no food, the 
structures of the body are not repaired, etc.

Craig
 





 2013/3/8 Stephen P. King step...@charter.net javascript:

 Hi,

 What is the difference between a random sequence of bits and a 
 meaningful message? The correct decryption scheme.

 -- 
 Onward!

 Stephen


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Re: Brain teaser

2013-03-08 Thread Alberto G. Corona
2013/3/8 Craig Weinberg whatsons...@gmail.com



 On Friday, March 8, 2013 7:41:23 AM UTC-5, Alberto G.Corona wrote:

 That may be not enough. suppose that you are starving, and you receive in
 your phone a message describing where is the next source of water but
 somehow the description is interspersed in the description of  the complete
 equation of the M Theory that someone has found. You of course take the
 last as noise, despite that you know what is it. and  you know that this
 message will be lost (le´ts suppose that).  What is the information and how
 can it be measured?.

 Usually the study of information and the measure of it make many
 assumptions that made it incomplete.  My idea is that it is not only the
 decoding, but the decrease in entropy that the receiver experiment.  That
 include the decoding + the course of actions that the receiver takes with
 this information. I the case of the starving person, first it experiment a
 reduction in stress that reduces the muscular activity and the heat
 produces, instead it follow a ordered set of actions until he find the
 food, the food will repair the structuresof the body etc.


 What if the message was the opposite? No food, bub, your next meal is all
 on you. Then the stress increases, increases muscular activity as they
 flail around looking for food and dissipating heat...finding no food, the
 structures of the body are not repaired, etc.

 Or , even worst, the message can be a lie.  Then after the discovery of
that, the entropy will be higher than at the beginning , at least, because
the energy spent.  And the disbelief in the trustworthiness of further
messages



Craig






 2013/3/8 Stephen P. King step...@charter.net

 Hi,

 What is the difference between a random sequence of bits and a
 meaningful message? The correct decryption scheme.


 --
 Onward!

 Stephen


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Re: Brain teaser

2013-03-08 Thread Stephen P. King

On 3/8/2013 12:37 PM, Alberto G. Corona wrote:

Hi Stephen,

According with my definition the information depends both on the 
message and the state of the autonomous entity.

Hi Alberto,

Thank you for your comments!


An autonomous Turing machine (call it robot)  can and maybe sould have 
anticipatory reactions, for example stress or depression.


I agree, these are internal anticipatory conditions/reactions. This 
implies an internal model of the ATM that predicts the possible future 
state of the ATM.


The former to find a solution for a problem as early as possible, the 
latter to conserve energy resources.


These are, ultimately, the same problem.

 The use of the information received depends on his previous 
information, including his decoding software.


Yes, there is a target rich field in this area for exploitable 
concepts and application.



But that only applies to the semantic of the message.


Why? What more is there?

But the trust on the content of the message depends on how true is the 
source for the receiver, and also depend on the consistency of this 
information with previous informations it may have.


Good point. All of these are variables in some way.. degree and 
level of trust, consistency, meaningfulness. Defining metrics on the 
manifolds of these features is important.




In each case the information of the message can be different.


How different. Are there spectra? Modality? etc. ?

What happens if the receptor receive a message with a program to 
decode further valuable information?


We can iterate this to various depths, no? The message could be 
like a multifractal with differing patterns at differing scales.


If the receptor has anticipatory reactions, It depends  on if the 
receiver knows in advance the utility of the program or not. But at 
the end these important messages will be decoded anyway isn't?  so 
both paths reach identical entropy but the information received by the 
message is different, according with my definition. That may sound 
 paradoxical, but to apply the decoder to the critic messages, the 
robot need to receive the message the last decoder is for these next 
messages or any other message that includes this as a consequence, 
either before or after receiving the decoder. That reduces the second 
case to the first.  So the amount of information received may be the 
same after all. and both processes are identical with different 
ordering of the same or similar messages.


GOOD! Elaborate on this please.



There is another possibility: that the robot alone may discover this 
information by   trial and error, variation and selection , 
conjectures and refutations or any other  darwinian processes.


There are some other interesting cases: lies,  wrong information etc.

To summarize, the information depends on the message content and the 
state of the receiver.


And the state of the environment in which the ATM finds itself.



I remark also that any turing machine (or a computer) either it 
dissapear or it is by definition part of an autonomous system or an 
extension of it. For example my laptop is an extension of myself. I 
maintain its entropy by recharging its batteries and cleaning it. he 
gives information to me.


We agree 100%.




2013/3/8 Stephen P. King stephe...@charter.net 
mailto:stephe...@charter.net


On 3/8/2013 7:41 AM, Alberto G. Corona wrote:

That may be not enough. suppose that you are starving, and you
receive in your phone a message describing where is the next
source of water but somehow the description is interspersed in
the description of  the complete equation of the M Theory that
someone has found. You of course take the last as noise, despite
that you know what is it. and  you know that this message will be
lost (le´ts suppose that).  What is the information and how can
it be measured?.


Hi Alberto,

If the message is a program that tells a class of autonomously
mobile Turing Machines how to move from a given position to the
energy supply... There could be any set of secondary messages 'in
the code' at some level if the string is complex enough... who
knows that AMTM they might control...



Usually the study of information and the measure of it make many
assumptions that made it incomplete.  My idea is that it is not
only the decoding, but the decrease in entropy that the receiver
experiment.


Such as the above example?



 That include the decoding + the course of actions that the
receiver takes with this information. I the case of the starving
person, first it experiment a reduction in stress that reduces
the muscular activity and the heat produces, instead it follow a
ordered set of actions until he find the food, the food will
repair the structuresof the body etc.


Given n number of possible strings and m possible TMs... the
mind boggles! 

Re: Brain teaser

2013-03-08 Thread John Mikes
Stephen, you know my aversion against random: it is a disorderly sequence
the origination of which is not (yet?) disclosed to us -
usually excluded from our ordinate view of nature since it deprives the
prediction according to the so far derived (physical?) laws.

My second part to your question:
Meaningful is derived as based on our so far accumulated knowledge about
the world. It grows steadily over the millennia.
So which 'meaningful' do you mean? yesterday's, or of 1000BC?

Your correct decryption scheme is by the 2nd par. above.
Regards
John M

On Fri, Mar 8, 2013 at 12:16 AM, Stephen P. King stephe...@charter.netwrote:

 Hi,

 What is the difference between a random sequence of bits and a
 meaningful message? The correct decryption scheme.

 --
 Onward!

 Stephen


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Re: Brain teaser

2013-03-08 Thread Stephen P. King

On 3/8/2013 3:05 PM, John Mikes wrote:
Stephen, you know my aversion against random: it is a disorderly 
sequence the origination of which is not (yet?) disclosed to us -
usually excluded from our ordinate view of nature since it deprives 
the prediction according to the so far derived (physical?) laws.


My second part to your question:
Meaningful is derived as based on our so far accumulated knowledge 
about the world. It grows steadily over the millennia.

So which 'meaningful' do you mean? yesterday's, or of 1000BC?


Hi John,

Knowledge is really just the result of a successful decryption 
scheme acting on what appears to all* observers to be a random string 
(modulo representations). The accumulate wisdom that one machine might 
know is not necessarily equal to that of another and thus should almost 
never be used as an objective or global measure. Meanigfulness might be 
defined as the measure of the ability to use some lattice of knowledge 
to generate some standard of work, BTU, horsepower, flops, etc.




Your correct decryption scheme is by the 2nd par. above.
Regards
John M


My use of the word 'all' is hereby redefined to mean all of the 
members of some set or equivalence that might be non-regular 
http://en.wikipedia.org/wiki/Axiom_of_regularity.


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Onward!

Stephen

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