On Thursday, February 6, 2014 11:22:24 AM UTC-5, Bruno Marchal wrote:
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> On 05 Feb 2014, at 20:29, Craig Weinberg wrote:
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> On Wednesday, February 5, 2014 12:53:56 PM UTC-5, Bruno Marchal wrote:
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>> On 05 Feb 2014, at 13:49, Craig Weinberg wrote:
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>> On Wednesday, February 5, 2014 4:37:39 AM UTC-5, Bruno Marchal wrote:
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>>> On 04 Feb 2014, at 18:07, Craig Weinberg wrote:
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>>> Numbers can be derived from sensible physics 
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>>> That is a claim often done, but nobody has ever succeed without assuming 
>>> Turing universality (and thus the numbers) in their description of physics.
>>>
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>> Turing universality can just be a property of physics, like density or 
>> mass. 
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>> That is close to just nonsense (but I agree that some notorious 
>> physicists are attracted to this, but they don't convince me). 
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> Can you explain why?
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> Because Turing universality is a mathematical notion. 
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> It has nothing to do with physics. But physics can implement them, and 
> that notion is not that obvious. 
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How do you know it has nothing to do with physics? Certainly it seems more 
plausible to me that Turing universality supervenes on a common language of 
physical unity and unit-plurality than it does that the flavor of a 
tangerine supervenes on Turing universality. 

 

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>> Just as Comp does a brute appropriation of qualia under 1p uncertainty, 
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>> No. That would be a confusion between []p and []p & p (or others).
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>> Only God can do that confusion.
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> You seem to go back and forth between making qualia something transcendent 
> and private, to making it somehow inevitable mathematically.
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> Yes. But it is not a back and forth. It just happen that when machine 
> looks inward, and "stay honest" with herself, she cannot avoid some private 
> transcendence. It is a theorem of arithmetic, with standard definition for 
> transcendence.
>

What's a standard definition for transcendence? How do you know that such a 
condition is not a 1 dimensional data transformation rather than an 
introspective aesthetic environment?
 

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> If we ask ourselves, 'Does being a good mathematician require you to be a 
> good artist or musician?', the answer I think is no.
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> I am not sure. But "good mathematician" is vague. "Good artist" also.
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Just in simple, straightforward terms - does being able to multiply 
fractions require that you can paint a realistic face or does it seem to be 
a fundamentally different talent?


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> If we ask 'Does being a good artist or musician require us to be a good 
> mathematician?' the answer is also no. Why is the relation between math, 
> physics, and science so obvious, 
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> Such relation are not obvious. That is why we discuss them. Indeed comp 
> changes them radically.
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Comp would change them if it were correct. I am using the fact of their 
colloquial relation as support for Comp being misguided.
 

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> but the relation between any of those and the arts is not so obvious?
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> because to add numbers you need few bytes. To pain Mona Lisa, you nee much 
> more bytes, and richer 1p experiences.
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It doesn't follow though that more math would equal 'unlike math' - at 
least not without a theory of why math would become unlike itself and what 
that would mean.
 

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>> physics can do a brute appropriation of arithmetic under material 
>> topology.
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>> Some material disposition can be shown to be Turing universal. But this 
>> is proved in showing how such system can implement a universal machine 
>> (quantum or not quantum one).
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> Don't you just have to go to a level of description where the material 
> appears granular. I don't really get the argument that all matter is 
> computable but not all computation can be materialized.
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> Comp implies that matter is not computable. "materialization" is an 
> emergent phenomenon on coherence conditions on infinite sum of computations.
>

Why wouldn't you still be able to materialize any infinite sum of 
computations?
 

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>> It would explain why Turing universality does not apply to gases 
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>> It applies to gases. technically no usable, as it is hard to put all the 
>> gaz molecules
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> Not talking about gas molecules, I'm talking about a volume of ideal gas.
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>> at the right position at the right time, but in principle, gases, in some 
>> volume, are Turing universal system. 
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> You would need to control that volume with non-gaseous containers and 
> valves. Gas is still not Turing universal as an uncontained ideal gas. 
> Computation requires formal, object-like units...because arithmetic is not 
> really universal, it is only low level.
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>> and empty space. 
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>> Hmm... Quantum vacuum is Turing universal. I think.
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> I'm talking about an ideal vacuum though, not the vacuum that we imagine 
> is full of particle-waves or probability juice. If I'm right about the 
> sense primitive, energy exists only within matter, and not in space.
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>> For classical physics, you need at least three bodies.
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>> Computers require object-like properties to control and measure digitally.
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>> Yes. 
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>>> You often say, "we can do that", but this makes sense only if you do it 
>>> actually.
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>> Some people might say that it is being done: 
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>> http://www.youtube.com/watch?v=YDCwrbqHfTM 
>> The Future of Computing -- Reuniting Bits and Atoms
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>> I hope you are not serious. Interesting but non relevant.
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> This worries me when you give a blanket denial with no explanation. Why is 
> it not serious? If we can make computer language out of stuff, then why 
> would it not follow that computation is an emergent property of stuff? 
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> Then you need to change the definition of computation". I use it in its 
> standard sense, the one notion discovered by Babbage,  Church, Post, 
> Turing, and Markov. 
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What would the definition of computation have to change to? They are 
calling what I'm talking about embodied computation - but it still delivers 
the same result.
 

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>> The Future of Computing — Reuniting Bits and Atoms
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>>> as easily as physics can be derived from sensible numbers.
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>>> Physics  is not yet extracted, only the or some quantum tautologies, and 
>>> that was not that much easy, at least for me ...
>>>
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>> But the principle of the possibility is not difficult, at least, not for 
>> anyone who has ever programmed a player-missile graphic/avatar/collision 
>> detection in a game.
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>> On the contrary. Hmm... I see you have not yet grasped the main UDA 
>> points. 
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> I don't see the connection to UDA. I'm talking about the common sense 
> understanding in which programmed rules can be metaphorically rendered to 
> resemble physics.
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> That is not extracting physics from the statistical interference of all 
> computations. That is the metaphorical use of comp, which is out of my 
> topic.
>

It's not metaphorical use of comp, it's the idea of the Matrix/simulation. 
Code comes in, and physics appears to appear inside.
 

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>> Even if the physicist find a dimple equation or program emulating the 
>> physical universe, to extract both the quanta and the qualia, we have to 
>> derive physics explicitly from ... sense. That is why sense if fundamental. 
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> That's what I'm saying. If you want to reduce everything to physics, you 
> need quanta + public facing sense. If you want to reduce everything to 
> information, you need quanta + private sense. 
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> Well, using 1p information, which is not "information" in the Shannon 
> sense, nor the quantum sense. 
>

I think we can conceive of both Shannon information and non-information in 
1p.
 

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> If you want to reduce sense, you can't do it, but you can reduce 
> quanta/information to sense as public facing sense - private sense.
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> We agree on this: physics must be derived from sense. this is explained 
> both in UDA, and exploited in AUDA. But we start from comp, not non-comp.
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I'm saying that physics is derived from sense, and so is comp. Sense both 
comp, non-comp, and the capacity to discern the two.
 

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>> But to derive physics from first person sense is not easy at all, and to 
>> understand this you have first to understand how sense is derived from 
>> arithmetic.
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> Sure it's not easy, because you have to invent a shadow of sense that can 
> be described in arithmetic, and then make yourself forget that it is only a 
> description of some logical/modal consequences of sense.
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> No, I study and listen to the machine. The modal things are mathematical 
> tools simplifying the use of the machine's talk and experience (at least in 
> the S4 classical sense that we get with the theaetetus' idea).
>

I don't think that you have given me any reason why I should accept that a 
machine has experience.
 

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>> Keep in mind that with comp, physics does not involve one particular 
>> computation, but all computations at once.
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> I would hope so.
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> May be one day you will love comp!
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Maybe, but not for the reasons I have heard so far.

Craig
 

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> Bruno
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> Craig
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>> Bruno
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>> Craig
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>>>
>>> Bruno
>>>
>>> http://iridia.ulb.ac.be/~marchal/
>>>
>>>
>>>
>>>
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>> http://iridia.ulb.ac.be/~marchal/
>>
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>>
>>
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