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Refuting a quantum mechanics theory
There is a fairly popular theory first developed in the 1950's I believe that states that the universe in which we are all accustomed to is only one of an infinite number of parallel universes and that because of the concept of locality and the act that, due to quantum mechanics, all particles (and essentially objects) can be at 2 or more places at the same time, these "other places" are actually other universes. Meaning that there are inifinite number of you and me doing all different things at the same time.
However, due to simple cause and effect logic, it appears that such a thing is impossible. Every action (or effect) that happens in the universe is governed by a cause. Essentially, I believe that all actions by myself, other people, animals, and inanimate objects can be traced back to the Big Bang itself. If all constituents of math and physics have fixed values, meaning things like gravitational constants, then everything, including brainfunction can be completely defined by a previous cause. All functions are manipulated by the environment around it, whether physically, emotionally, psychologically, or habitually, and because of this, it appears that there is only 1 single way that the space-time can unfold, through infinite number of causes and effects.
Overall, what I am saying is that it appears logical to say that if we could re-enact a big bang with 100% precision, that universe's history would be identical to ours in every single way.
What do you think about this theory?
An example I thought of was this:
Are there any scientific experiments that truly give randomized results given very precise initial conditions? If you do an experiment 1,000,000 times with every initial condition exactly the same, should you not get the same result every single time? This concept can be applied to the big bang's initial conditions
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Deaven Morris
Guy Johnson
Can you tell me more about just what would be meant by "at the speed of light is a sort of equilibrium of time"?
It's plausible to me that the "ambiguity of state" of a given "particle" is somehow proportional to its speed. I mean, how fast does an electron travel? Is its location equally ambiguous?
What Aaron's talk suggests too, though, is that getting the energy of something near 0 (very slow?) also makes it become ambiguous. (?)
Perhaps what both directions are suggesting is that the more unobservable something is, due to it's being too fast or too dark and quiet, its state becomes more ambiguous. But isn't that just stating the obvious?