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originally posted by: moebius
a reply to: anonentity
There is no paradox. Simultaneity is relative in a relativistic universe.
Good answer.
originally posted by: moebius
a reply to: anonentity
There is no paradox. Simultaneity is relative in a relativistic universe.
You can argue that, but I don't know how the people on the train use the ground clock accurately, they will be using the train clock. They would have to do a Lorentz transformation to re-interpret the clock on the train to predict what the clock on the ground would show, wouldn't they? Maybe not impossible, but tricky.
originally posted by: dragonridr
Id argue in your scenario the only true reference frame is the people at the station. Since the train would have to decelerate to check clocks. Therefore the train is not traveling at a constant speed any observation made on the train is invalid the moment they reenter the same reference frame as the people on the station.
Sounds like nonsense to say "There is no objective measurement or experience of time." Yes there is a personal perception of time. That doesn't mean there's not an objective measure of time using atomic clocks. Neither is exclusive, both can exist and don't have to agree with each other (and often they don't). In fact, some people study how much they disagree and why, ever hear the expression "a watched pot never boils"? Using personal perception, it may seem to take longer when watching it, for it to boil, if you don't use a stopwatch.
originally posted by: Blue Shift
originally posted by: moebius
a reply to: anonentity
There is no paradox. Simultaneity is relative in a relativistic universe.
The trick is, as always, that time is personal. There is no objective measurement or experience of time. It experienced by a consciousness (yours) and there isn't anything you can really do to change it because it's an inherent quality of yourself.
The observer effect is often confused with the Heisenberg Uncertainty principle, it even says so in your link, but they are not the same thing. For one example, checking tire pressure is an example of an "observer effect" which has nothing to do with Heisenberg's uncertainty principle. It's hard use a tire pressure gage to measure tire pressure without a little air leaking out as the gage is applied, thus the act of measuring changes the tire pressure, but this has nothing to do with the uncertainly principle.
originally posted by: SleeperHasAwakened
a reply to: Arbitrageur
Regarding the possibility of a truly objective (i.e. spanning across frames of reference) measurement of particles that account for relativity, what is your interpretation on Heisenberg's work and the idea of the "observer effect"?
There are some ideas for unifying relativity and quantum mechanics in some sort of quantum gravity model or other ideas, but that remains an unsolved problem.
I understand (on a surface level, not deeply in terms of the math/equations) the concepts that Einstein and Heisenberg described in their theoretical work, and there was at one time unresolved differences between the two. As far as I'm aware, there was no historical reconciliation of relativity against the uncertainty principle, although I may be unaware of newer progress towards "unifying" relativity with competing models of particle physics.
The fundamental physical description of Nature is based on two mutually incompatible theories: Quantum Mechanics andGeneral Relativity. Their unification in a theory of Quantum Gravity (QG) remains one of the main challenges of theoretical physics.
Quantum Gravity Phenomenology (QGP) studies QG effects in low-energy systems. The basis of one such phenomenological model is the Generalized Uncertainty Principle (GUP), which is a modified Heisenberg uncertainty relation and predicts a deformed canonical commutator.
In this thesis, we compute Planck-scale corrections to angular momentum eigenvalues, the hydrogen atom spectrum, the Stern–Gerlach experiment, and the Clebsch–Gordan coefficients. We then rigorously analyze the GUP-perturbed harmonic oscillator and study new coherent and squeezed states. Furthermore, we introduce a scheme for increasing the
sensitivity of optomechanical experiments for testing QG effects. Finally, we suggest future projects that may potentially test QG effects in the laboratory.