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I'm presuming that the scientific community pretty much agrees that randomness doesn't exits, and that everything has a cause. Please correct me if I'm wrong, I've heard of quantum mechanics, but as far as I know, it only says that it is impossible to know the electron's position and speed in the same time, because of the uncertainty principle, but I don't think that this makes the electron move randomly.

Now, lets consider big bang. A point starts expanding in size, as the time flows. If there isn't any randomness, it is logical to conclude that matter will position itself in some kind of a predictable pattern, not chaotic shapes as we see today. So, I ask you, how did the universe form as it is today? Is that proof that randomness truly does exits? Does randomness break laws of logic and physics?

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"I'm presuming that the scientific community pretty much agrees that randomness doesn't exits" Why would you presume that?!? –  dmckee Apr 25 '12 at 1:32
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Aside from the wrong presumption, which answers the question, this is a legitimate confusion. Why he downvote? This is a proof that true randomness exists, or as close to one as you're likely to get. –  Ron Maimon Apr 25 '12 at 4:11
    
That was my thought as well. The question is based on an incorrect premise, but other than that it's not so bad. Of course people are (mostly) free to do as they wish with their downvotes... –  David Z Apr 25 '12 at 6:19
    
I suggest this question to be closed as a duplicate of this one: physics.stackexchange.com/questions/317/… –  Anixx Apr 25 '12 at 7:52
    
@Anixx I don't see how the two are asking the same question. They seem different both in focus and in the OPs' levels of understanding. I believe that the standard test is something like 'if the answers on a previous question would also constitute complete answers to this question'. If I take, say, Joe's answer on that question and apply it here, it doesn't seem to answer this question or be at an appropriate level. –  Logan M Apr 25 '12 at 11:09
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up vote 6 down vote accepted

This is a superb question, because it gets to the core of one of the great debates of 20th century physics - the nondeterministic interpretation of the laws of quantum mechanics (that is, the universe is truly random), vs the "hidden variables interpretation" (that is, the universe is non-random, but the underlying variables that control it can't be measured).

Almost all serious scientists these days accept nondeterminism, usually in the form of the Copenhagen interpretation; so your presumption that "the scientific community pretty much agrees that randomness doesn't exist" is the complete opposite of true.

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Very succinct. I like it. (Though the Copenhagen interpretation is not the only alternative to hidden variables; perhaps it would be good to use slightly less specific wording.) –  David Z Apr 25 '12 at 6:22
    
You're right, of course. But I didn't want my answer to turn into a list of options. I think the OP should get the point, if not from my answer or Logan's, then from the numerous comments pointing out the error of his/her assumption. –  David Wallace Apr 25 '12 at 6:29
    
OK, I reworded a little, while trying not to change too much in your post. (If at any point you think that the original version was better or that further changes are needed, do edit accordingly - it is your answer after all :-P) –  David Z Apr 25 '12 at 7:01
    
Thank you. You've made my answer much better. –  David Wallace Apr 25 '12 at 7:38
    
I downvoted this answer because 1)It praises with no purpose a really terrible question 2)It does not meet the question's level 3)It is incorrect. –  Anixx Apr 25 '12 at 7:49
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I think your presumption is entirely incorrect. Quantum mechanics says is that physical observable quantities of systems are given by probability distributions, so there is intrinsic randomness in any quantum mechanical system. The laws of physics, as we know them now, are fundamentally random in some sense.

Your question still makes sense if we ignore that, though. The degree of randomness should be small for large systems. One can ask about why there are anisotropies (deviations from uniformity) in the distribution of matter and energy in the universe. Most people who study this do so in the context of cosmic microwave background radiation, i.e. photons emitted at the big bang. It's probably not possible to study it in the context of, say, ordinary matter, because gravitational effects will cause clumps of matter to get larger over time, forming very dense regions (stars, galaxies) separated by regions which are mostly empty. So gravity actually magnifies anisotropies over time. Keep in mind, though, that galaxies are actually very small compared to the size of the observable universe, and so anisotropies on the galactic scale shouldn't be too surprising.

People do study CMB anisotropies, and it is a very active area of research. In fact, these anisotropies are actually very small in magnitude. There's still a lot of work to be done here, but the precision measurements that have been done are consistent with what one expects from a quantum mechanical treatment of thermal fluctuations at the big bang (that is to say, quantum mechanical random fluctuations from uniformity at the big bang).

Also, there's no reason to believe that matter was created in all directions equally at the big bang. It's entirely possible to come up with models consistent with general relativity and the big bang which don't have this property. Finally, I question your statement that the galactic-scale structure we see today is chaotic. It exhibits a large number of patterns and has a great deal of structure and uniformity.

On a side note, about randomness, there is a more interesting question in the same vein, which is still open. Why there all matter and essentially no antimatter in the universe, despite the fact that they were created in almost equal quantities at the big bang? The hypothetical answer is CP violation, but all the known sources of CP violation aren't strong enough for the matter density to be what we observe.

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quantum mechanical treatment of fluctuations is tantamount to saying "pure randomness", so this is just what OP is saying jargon-free. –  Ron Maimon Apr 25 '12 at 4:12
    
Nowhere that I can find did the OP say he wanted a jargon-free answer. Even if he did, a certain level of jargon is useful to know, and most of it was clearly explained. I've added an explanation for the particular phrase in question. –  Logan M Apr 25 '12 at 10:38
    
Also, I'm not sure what the phrase "pure randomness" means. What makes a particular distribution purely random by your definition? –  Logan M Apr 25 '12 at 10:49
    
The point is that "quantum fluctuations" and "pure random" are the same thing. "Pure random" means that some data bits are not determined by anything, but have values that have a probability distribution of some kind. This becomes most meaningful in the infinite limit, it means that a countable infinite sequence of such bits makes a non-constructible real number, that such a number determines the measure of any set in [0,1], breaks AC, etc. Perhaps you don't accept the countable infinite limit, but then pure randomness means undetermined by other bits, its not a property of the distribution. –  Ron Maimon Apr 25 '12 at 16:16
    
I don't totally understand what you mean, and I definitely like AC (otherwise how will I know that my rings have maximal ideals?). Personally, I'm of the opinion that random numbers/sequences are essentially abuse of language, but if I translate what you are saying into my language then I think what you call 'pure randomness' is what I would just call randomness, which in my book is a fundamentally physical (i.e. nonmathematical) concept. But in any case I don't think there's any more need for discussion of it here. –  Logan M Apr 25 '12 at 23:30
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