On 24 Oct 2014, at 01:30, meekerdb wrote:

On 10/23/2014 1:56 PM, LizR wrote:
On 24 October 2014 09:09, meekerdb <meeke...@verizon.net> wrote:
On 10/23/2014 12:37 AM, LizR wrote:
On 23 October 2014 15:29, meekerdb <meeke...@verizon.net> wrote:
On 10/22/2014 7:12 PM, John Clark wrote:
On Wed, Oct 22, 2014 at 1:30 AM, meekerdb <meeke...@verizon.net>

> Quantum mechanics assumes real and complex numbers.

Quantum mechanics works very well, but every time we've tested it with experiment the values we put into it and the values we measure after the experiment have only had values at best a dozen or so places to the right of the decimal point. Are we justified in extrapolating from that that it would work just as well if there were a infinite number if digits to the right of the decimal point? I honestly don't know.
I think it's just a convenience for reasoning about rational numbers. But then I also think rational numbers are just part of our model of the world.

That isn't too surprising. Anything we can think about is part of a model of the world.

But you left out the "just".

Yes, because if you're going to retreat to a "just a model of the world" viewpoint then you have to be prepared for the fact that it affects everything else. You're basically postmodernising the entire scientific enterprise.

No, I'm just pointing out we can't be sure that something that is part of our model of the world is part of reality;


The map is not the territory, but when well used, the map is still a part of the territory.



and this is exactly the same as being uncertain that there are real numbers.


Yeah, but we might try not doing philosophy. A TOE must just be clear about what is assumed, and what is derived.

Physicalist assumes a physical universe, and, too bad, a physical universe is what I want to derive from simpler idea. Physics is a wonderful science of nature, but it assumes what I think we can prove to be an aspect of something else.



In spite of Kronecker, the integers are just as much a human invention as the reals.

How do you know that?

You make that theory. But with computationalism we explain the functioning of the human brain, and even its apparent observable quantum constitution by assuming numbers and relations between numbers.

Do you think that when Ramanujan died, the extravagance of the number 24 disappeared?

Are you not confusing the human theories and works in their exploration of some realities and that realities.

The sum of consecutive odd numbers, starting from zero, gives the square. Do you think that this can be invented?




We shouldn't take our models to seriously. We may find a better one next week.

Exactly.

And the "physical primary universe" idea might be among those models we might stop taking too much seriously.

A refinement of Wigner question is why does group theory play a so crucial role in physics.? Normally this should stem from the symmetry at the sigma_1 bottom (where p -> []<>p is satisfied, and we get a quantization).

Bruno



Brent

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