A degree of randomness is calculated.The concept of true randomness has never made much sense to me. I always assumed, like she said in the video, that what we conceive of as random or accidental is simply down to not being able to perceive the chains of causation that led to that event occurring.
Have you heard of 'the old quantum theory'? I would see bohmian Mechanics replacing Quantum Mechanics in the same way Quantum Mechanics replaced the old quantum theory.Bohmian Mechanics is not an alternative to quantum mechanics.
What one can also do as a way to try to get around this measurement problem is consider the measurement device as an inclusive part of the quantum system. Then there will be no collapse, the (typically big) device will arrive in a superposition as well after measuring. And because the device is typically macroscopic and coupled with the environment it will show decoherence, making it look like a classical object in the end.
There are basically two parts of quantum mechanics. The first one is calculating time-evolution of the state when no-one is looking.
This makes no sense to me on a philosophical level. Either everyone is always watching or, what I believe, No one is ever "looking". I assume looking to mean observing, but observation is dependent on perfect senses, which we do not have.
You give me an initial state and a hamiltonian (describes which forces are present) and I can tell you how the state evolves. This is in case of a closed system, and 'looking' at it would mean there is no closed system, because information needs to get transferred by something e.g. photons.
When you do perform a measurement (second part I mentioned), let's say of the position of a particle, it doesn't matter that our senses are not perfect. We could build a measurement device that is arbitrarily precise (as long as there is no combination of measurements violating heisenberg's uncertainty) and connect the device to a yuuuuuuuuge LED-screen that shows you as a human the result of the measurement.
This makes no sense to me on a philosophical level. Either everyone is always watching or, what I believe, No one is ever "looking". I assume looking to mean observing, but observation is dependent on perfect senses, which we do not have.
Looking and observing is often better stated as measuring. You cannot measure the photons path because it would 'interact' with the photon and destroy it or alter it. We are only able to measure were it ends up. The earaser experiment manages to take an extra measurement in the photons path by observing the paired photon instead of the original one. Yet, somehow measuring the paired photon affects the path of original even though it is locally isolated. Anyways, you cannot prove path because you cannot measure it. I am assuming 'time-evolution' is a reference to this path.
So what you are saying is that on paper, there are no mistakes being made and in practice the assumption is so close that it doesn't really matter.
Correct me if I am wrong.
Grayman said:Looking and observing is often better stated as measuring. You cannot measure the photons path because it would 'interact' with the photon and destroy it or alter it. We are only able to measure were it ends up. The eraser experiment manages to take an extra measurement in the photons path by observing the paired photon instead of the original one. Yet, somehow measuring the paired photon affects the path of original even though it is locally isolated. Anyways, you cannot prove path because you cannot measure it. I am assuming 'time-evolution' is a reference to this path.
I mostly agree. Look at it this way: on paper, it is at least possible to measure without mistakes. So a perfect measurement is the extreme example of a measurement, even if another measurement is certainly imperfect, the overall picture doesn't change, the result of an imperfect measurement could seem like a 'weaker' manifestation of the phenomena you observe in the 'perfect' measurement. (and to make things even more complicated, any imperfect measurement of a quantity you want to measure is in fact a perfect measurement of some other unknown quantity that you didn't want to measure).
I get what you are saying. True, perfect measurements get exponentially more difficult to maintain as the process becomes more and more complex, but that would imply that we are searching above and beyond what we are capable. No one who is a competent mathematician and not crazy would say 2+2 = 3.9, but that is what we are doing with all this advance mathematics and measurements. It is heuristics. To some degree I can see the merit of it. Progress can't be made unless you go beyond your bounds, so naturally imperfections are going to occur. I guess it is not even a matter of the heuristics that is a problem for me. Its more a problem with the motivation for wanting to go beyond your bounds. That said, change is good and I think coming up with alternate ways of finding things out is good as well. But I think its the act of changing rather that the strive to accomplish that I like most of all.
I am pretty sure people are going to think I am nuts for saying what I said given this topic was originally about science, but I am not a scientist.
We have always accepted a level of uncertainty and used it to gauge what is plausible. Technology is advancing drastically and our ability to measure with more accuracy is increasing.
In this paper we show that Bell’s inequality can be violated in a completely classical system. In fluid mechanics, non-local phenomena arise from local processes. For example, the energy and angular momentum of a vortex are delocalised in the fluid. Here we show that Euler’s equation for a compressible inviscid fluid has quasiparticle solutions that are correlated in precisely the same way as as the quantum mechanical particles discussed in Bell’s original paper. This correlation violates Bell’s inequality.
We conclude that Bell's analysis does not exclude the possibility of purely local interactions underlying and explaining quantum mechanics.