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Re:The World Is Built on Probability (1988) by selestify on Thursday October 18, 2018 @09:20PM (#18253660)
Quantum mechanics has a lot of random variables.
Re:The World Is Built on Probability (1988) by tzakrajs on Thursday October 18, 2018 @09:36PM (#18253728)
Cipher text can look a lot like randomness to the uninformed observer. If a deterministic system produces results, but the observer cannot model the underlying process from the results, are those results now random?
Re:The World Is Built on Probability (1988) by cozzyd on Thursday October 18, 2018 @10:22PM (#18253862)
Now might be a good time to brush up on https://en.wikipedia.org/wiki/Bell's_theorem
Re:The World Is Built on Probability (1988) by uryga on Thursday October 18, 2018 @11:36PM (#18254082)
> "Bell's theorem rules out local hidden variables as a viable explanation of quantum mechanics (though it still leaves the door open for non-local hidden variables, such as De Broglie–Bohm theory, etc)"
Re:The World Is Built on Probability (1988) by j1vms on Friday October 19, 2018 @12:53AM (#18254318)
> though it still leaves the door open for non-local hidden variables, such as De Broglie–Bohm theory

Though non-local hidden variable theories need to be reconciled with special relativity lest it be possible to transmit information faster than light.

Re:The World Is Built on Probability (1988) by leoxvi on Friday October 19, 2018 @08:46AM (#18256302)
Enter the implicate (folded) order of the holoverse ("holographic universe"), which Bohm (among others) developed and supported.

See the non-local, higher-ordering properties of true holograms and eg. this mixed fluid experiment: https://www.youtube.com/watch?v=UpJ-kGII074

More on all this in Michael Talbot's amazing book "Holographic Universe": https://wikischool.org/book/holographic_universe

Re:The World Is Built on Probability (1988) by roenxi on Thursday October 18, 2018 @11:08PM (#18253995)
Yeah, but there is an important subtlety. Quantum mechanics has a bunch of things that can be /modeled extremely well/ by random variables. But it might still turn out that that they are deterministic in some complicated way.

Then we would be back in a universe where we have an extremely useful concept in the humble random variable, and no examples of anything that is fundamentally random. If I start with a random variable, I couldn't reasonably approximate it with a real phenomenon, because the phenomenon would be deterministic.

Compare that to a line - I can define a line between the center of mass of my two hands. We can quibble all day about whether that is a well defined definition (I suppose it isn't), but if I wanted to approximate a real line with two points in space I could.

I contend this is an interesting an important difference between subjects like geometry and subjects like statistics. The underpinnings of statistic are _extremely_ philosophical.