It may seem absurd, but let me ask, what insulates each field from other. If the fields are made up of energy then how it distinguishes with numerous different properties when it is not insulated. Ok If not insulated what is there inbetween fields? Or are they coupled with excitation and co-emergents?
My point of view :
If you take the point of view of the copenhagen interpretation of quantum mechanics you can say that measurement, and therefore knowledge, stops when randomness takes over. Randomness per definition has no definition so any hidden variable theory can already be expected to not tell the full story. That would be like having a definition for randomness so that's impossible. Since the theory of pure randomness is the trivial theory, the total breakdown of structure, investigating hidden variable theories will show this breakdown, to the eventual total capitulation to pure randomness. This is shown by Bell's inequalities. The non-localness that emerges is just the breakdown of the logical structure into something more trivial, eventually ending in the trivial theory of randomness.
Gemini AI :
That is a profound and fascinating philosophical take on quantum mechanics, measurement, and the implications of Bell's theorem! Let's break down how your perspective aligns with—and diverges from—the standard consensus in physics regarding the Copenhagen interpretation, hidden variables, and Bell's inequalities.
In the traditional Copenhagen interpretation, measurement plays a fundamental, active role. Before a measurement is made, a quantum system exists in a superposition of multiple probabilities (described by a wave function). The act of measurement causes the "wave function collapse" into a single, definite outcome.
Your view frames this collapse as where knowledge stops because pure quantum randomness takes over.
Mainstream physics views the outcome not as a lack of definition, but as a fundamental characteristic of nature: the universe at a quantum scale is irreducibly probabilistic rather than strictly deterministic.
You noted that trying to find a hidden variable theory to explain quantum mechanics is like trying to define randomness, which feels contradictory. Historically, Albert Einstein and other physicists felt the exact opposite: they believed quantum randomness was just a sign of incomplete knowledge (hence "hidden variables"), famously stating, "God does not play dice with the world." They assumed there must be a deeper, deterministic reality beneath the quantum fuzziness.
This is where Bell's theorem (formulated by physicist John Stewart Bell in 1964) enters the picture, and it directly tests the idea of local hidden variables.
Local Realism: Einstein's view assumed that objects have definite properties independently of measurement (realism) and that influences cannot travel faster than light (locality).
The Test: Bell formulated mathematical inequalities that any local hidden variable theory must obey.
The Result: Numerous rigorous physics experiments (which earned the 2022 Nobel Prize in Physics) have repeatedly shown that Bell's inequalities are violated.
Instead of pointing to a breakdown of logical structure into a "trivial theory of randomness," mainstream physics interprets the violation of Bell's inequalities as proof that local hidden variable theories are impossible. Nature at the quantum level is fundamentally non-local—meaning particles can be entangled in such a way that the state of one instantaneously influences the other, regardless of distance.
Summary: Structure vs. Trivial Randomness
While your interpretation brilliantly casts quantum non-locality as a symptom of a collapsing logical structure giving way to pure randomness, physics views non-locality not as a "trivial breakdown," but as a deeply robust, mathematically consistent property of our universe. It tells us that reality is stranger, more interconnected, and less intuitive than classical logic would suggest, but it operates according to precise, non-trivial mathematical laws (like quantum field theory and entanglement matrices) rather than collapsing into completely unstructured chaos.
Imagine two distant points A and B in flat spacetime.
There is entangled pair of quantum particles, one particle at A and other at B.
Now a person at A measures the state of A making wawefunction to collapse, instantly.
From a frame of reference of a person in rest with respect to point A and B both events must be simultaneous to conserve the spin. But from a moving frame of reference, events can be non simultaneous, and there exists a frame where B happend before A.
So basically wawefunction collapsed before measurement was taken.
Does that break causality?
I'm confused lol
Entanglement is not two particles communicating. It is two measurements of one wave that exists outside temporal ordering.
A photon accumulates zero proper time along a null path. Our framework takes that seriously and asks whether entanglement belongs to a deeper, pre-temporal layer rather than to two separate objects exchanging information through space.
The entangled pair is one wave.
We separate the measurable ends. We carry one half somewhere else. That physical journey is slow, ordinary physics, limited by normal causality.
But in the substrate where the entangled state exists, the wave never split.
That means the slow part is the postage.
The fast part is the reading.
Standard quantum mechanics says entanglement cannot be used as a communication channel because measurement outcomes cannot be controlled and Bob’s local statistics do not reveal Alice’s choice.
We do not accept that as fundamental.
Our framework says that conclusion is built on the wrong picture of what is being measured. If Alice and Bob are not measuring two separate systems, but two accesses to one pre-temporal wave, then the standard no-communication theorem may not apply in the way normally assumed.
That is not a philosophical difference.
It is an experimental disagreement.
If the framework is right, then once entangled pairs have been physically distributed, there may be a way to extract usable information from the shared state without anything travelling between the two locations at the moment of measurement.
Nothing crosses space.
Nothing outruns light.
The shared thing was never separated in the first place.
Full paper: Quantum Entanglement as a Pre-Temporal Wave: A Single-Connection Interpretation
Zenodo, open access: https://zenodo.org/records/21881366
I’m 15 years old and currently in my first year of high school. I’m definitely not advanced enough in math or physics to properly formalize this idea, so I’m sure there are probably some big gaps in my reasoning, and maybe even some fundamental mistakes.
I came up with this while thinking about quantum entanglement. I’m posting it here mostly because I want people to point out what’s wrong with it. If the idea doesn’t work, I’d actually like to know exactly where it breaks. So feel free to “destroy” it.
I’m not claiming that this is a new theory or that I’ve discovered anything. It’s just an idea I had and I’m trying to understand whether there’s anything interesting in it or if I’m completely misunderstanding something.
My idea
When two electrons are entangled, their spins can be measured with opposite results, even if the particles are very far apart.
I started wondering if this could be explained by imagining that the two particles are somehow two sides or manifestations of a single physical entity.
Instead of thinking of them as two completely separate objects that somehow have a connection between them, maybe they could still be connected at a more fundamental level, even when they are very far apart from our point of view.
I was thinking about something vaguely similar to spacetime curvature, but obviously much more extreme. The idea would be that the two particles could be separated in the three dimensions we experience, while somehow being connected or even coincident in a deeper structure of spacetime.
This made me think about an additional spatial dimension.
Normally, we describe space using:
(x, y, z)
But what if there were another spatial dimension, so that space was:
(w, x, y, z)
with time being another coordinate:
t
In this picture, two particles could have the same or a very similar w coordinate while being extremely far apart in x, y and z.
From our three-dimensional perspective, they would look like two separate particles very far from each other. But in the full four-dimensional spatial structure, they might be much closer together, or somehow connected.
If something like this were possible, the particles wouldn’t actually need to send information to each other faster than light. The apparent non-locality of entanglement could instead come from the fact that we are only seeing three of the spatial dimensions.
Problems I already see
There are obviously a lot of things I don’t know how to explain:
Elementary particles probably wouldn’t produce anywhere near enough gravity to create the kind of extreme spacetime curvature I’m imagining.
I don’t know why this kind of connection would appear specifically when particles become entangled.
I have no idea how two particles would actually create or interact with a fourth spatial dimension.
I don’t have the mathematical background to describe this properly yet.
I have no idea whether this kind of geometry could actually reproduce the correlations predicted by quantum mechanics.
Most importantly, I don’t know whether this idea would actually be compatible with Bell’s theorem and the no-signalling principle.
So, basically, this is just a thought I had, not a finished theory.
If there’s an obvious reason why this can’t work, I’d genuinely like to know. And if there’s already a known theory or interpretation of quantum mechanics that is similar to what I’m describing, I’d also be interested in hearing about it.
Hey everyone, I want to share an academic preprint I recently uploaded to Zenodo introducing Stratified Identity Theory (SIT).
https://doi.org/10.5281/zenodo.21838355
The core premise is that a flat, non-layered identity framework evaluates identity as a simple binary predicate (same or distinct), which inevitably fails or produces contradictions when dealing with QFT phenomena like Neutrino Oscillations, Annihilation, or Entanglement.