On 05 Feb 2014, at 20:29, Craig Weinberg wrote:



On Wednesday, February 5, 2014 12:53:56 PM UTC-5, Bruno Marchal wrote:

On 05 Feb 2014, at 13:49, Craig Weinberg wrote:



On Wednesday, February 5, 2014 4:37:39 AM UTC-5, Bruno Marchal wrote:

On 04 Feb 2014, at 18:07, Craig Weinberg wrote:

Numbers can be derived from sensible physics

That is a claim often done, but nobody has ever succeed without assuming Turing universality (and thus the numbers) in their description of physics.

Turing universality can just be a property of physics, like density or mass.

That is close to just nonsense (but I agree that some notorious physicists are attracted to this, but they don't convince me).

Can you explain why?

Because Turing universality is a mathematical notion.

It has nothing to do with physics. But physics can implement them, and that notion is not that obvious.







Just as Comp does a brute appropriation of qualia under 1p uncertainty,

No. That would be a confusion between []p and []p & p (or others).

Only God can do that confusion.

You seem to go back and forth between making qualia something transcendent and private, to making it somehow inevitable mathematically.

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.


If we ask ourselves, 'Does being a good mathematician require you to be a good artist or musician?', the answer I think is no.

I am not sure. But "good mathematician" is vague. "Good artist" also.



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,

Such relation are not obvious. That is why we discuss them. Indeed comp changes them radically.



but the relation between any of those and the arts is not so obvious?


because to add numbers you need few bytes. To pain Mona Lisa, you nee much more bytes, and richer 1p experiences.






physics can do a brute appropriation of arithmetic under material topology.

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).

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.

Comp implies that matter is not computable. "materialization" is an emergent phenomenon on coherence conditions on infinite sum of computations.








It would explain why Turing universality does not apply to gases

It applies to gases. technically no usable, as it is hard to put all the gaz molecules

Not talking about gas molecules, I'm talking about a volume of ideal gas.

at the right position at the right time, but in principle, gases, in some volume, are Turing universal system.

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.



and empty space.

Hmm... Quantum vacuum is Turing universal. I think.

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.


For classical physics, you need at least three bodies.



Computers require object-like properties to control and measure digitally.

Yes.






You often say, "we can do that", but this makes sense only if you do it actually.

Some people might say that it is being done:

http://www.youtube.com/watch?v=YDCwrbqHfTM
The Future of Computing -- Reuniting Bits and Atoms




I hope you are not serious. Interesting but non relevant.

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?


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.








The Future of Computing -- Reuniting Bits and Atoms



as easily as physics can be derived from sensible numbers.

Physics is not yet extracted, only the or some quantum tautologies, and that was not that much easy, at least for me ...

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.

On the contrary. Hmm... I see you have not yet grasped the main UDA points.

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.

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.



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.

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.

Well, using 1p information, which is not "information" in the Shannon sense, nor the quantum sense.



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.

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.



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.

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.

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).





Keep in mind that with comp, physics does not involve one particular computation, but all computations at once.

I would hope so.

May be one day you will love comp!

Bruno



Craig


Bruno




Craig


Bruno

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




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